Skip to main content
Neuroimage: Reports logoLink to Neuroimage: Reports
. 2026 Jul 7;6(3):100378. doi: 10.1016/j.ynirp.2026.100378

From head to toe: Efficient somatosensory mapping with fast stimulation and multivariate pattern analysis

Xaver Fuchs a,b,⁎,1, Juliane Schubert a,b,1, Tobias Heed a,b
PMCID: PMC13355695  PMID: 42436666

Abstract

Background

Somatosensory evoked potentials (SEPs) measured with electroencephalography (EEG) are widely used to study cortical responses to touch but most research has limited the focus on few body parts, typically a finger, and applied time-consuming testing protocols. To determine whether faster stimulation protocols can improve efficiency without compromising SEP and multivariate pattern analysis (MVPA) results, we compared fast and slow tactile stimulation across four body parts.

Methods

Fifteen participants received vibrotactile stimulation on the finger, hand, cheek, and foot while EEG was recorded. We compared a traditional “slow” stimulation protocol (800-1200 ms inter-stimulus intervals) with a “fast” protocol (300-500 ms). We compared temporal and topographical aspects between SEP and MVPA.

Results

Both stimulation protocols produced highly similar SEP components (P100, N140, P200), topographies, and classification results, while the fast protocol reduced testing time by about 60%. SEPs revealed systematic body-part differences, with earlier components for cheek stimulation and delayed responses for the foot. Multivariate classification distinguished body parts with accuracies up to ∼50-55% (chance: 25%), peaking around 100 ms after stimulus onset. Classifier weight maps closely matched SEP topographies over centroparietal electrodes, indicating that classification relied on physiologically meaningful somatosensory signals. Classification accuracy peaked around 100 ms after stimulus onset, coinciding with the SEP P100 component, but declined gradually thereafter, suggesting that early somatosensory responses contain particularly informative multivariate patterns that generalize over time.

Conclusions

Faster stimulation protocols substantially increase efficiency without compromising interpretability. Combining classical SEP analysis with multivariate classification provides complementary insights and offers a powerful framework for mapping somatosensory representations across the body.

Keywords: EEG, Somatosensory evoked potentials, Tactile, Decoding, Classification

Highlights

  • •

    Fast tactile stimulation enables efficient somatosensory EEG mapping.

  • •

    SEPs reveal body-part-specific latency and topographic patterns.

  • •

    Classification distinguishes finger, hand, cheek, and foot stimulation.

  • •

    Discriminative EEG patterns peak around 100 ms post-stimulus.

  • •

    SEP topographies help interpret and validate classification results.

1. Introduction

Measurement of somatosensory evoked potentials (SEP) with electroencephalography (EEG) is one of the most established methods to assess cortical responses to touch in humans (Desmedt and Cheron, 1980; Dowman and Schell, 1999; Eimer and Forster, 2003; Hämäläinen et al., 1990; Heed and Röder, 2010). In recent years multivariate pattern analysis (MVPA) and representational dissimilarity analysis (RSA) have become increasingly popular in many branches of neuroscience (Cichy et al., 2014; King and Dehaene, 2014; Kriegeskorte and Diedrichsen, 2019). Despite the large potential of MVPA and RSA, these methods have so far been less frequently applied in somatosensory research compared to the extensive literature on SEPs (Wang et al., 2015; Miller et al., 2019; Novičić and Savić, 2023; Novičić et al., 2024). Furthermore, it is still unclear how a ‘classical’ SEP approach and MVPA relate to, and may complement, each other and whether their combination can improve somatosensory electrophysiology methods.

SEPs reflect the average cortical activation following repeated somatosensory stimuli and typically show a waveform pattern characterized by several SEP components with specific latencies and topographies, for example the P50, N80, P100, and N140 (e.g., Eimer and Forster, 2003). These components reflect different stages of somatosensory processing. For example, the P50 and even earlier components are thought to reflect the initial stages of somatosensory processing originating in the primary somatosensory cortex (S1). They are typically lateralized, with stronger responses contralateral to the stimulated body site (Desmedt and Tomberg, 1989; Eimer and Forster, 2003). This lateralization is consistent with the neural architecture of S1 because sensory inputs from different parts of the body are somatotopically organized in contralateral regions of S1, often depicted in textbooks with the caricature of a somatosensory ‘homunculus’ (Penfield and Boldrey, 1937; Schott, 1993). Later components, such as the N140 and P200, were shown to be modulated by ‘higher order’ cognitive processes such as attention to touched body parts (Eimer and Forster, 2003; however see Desmedt and Tomberg, 1989 for the view that attention also affects earlier components).

Surprisingly, despite the long tradition of SEP research, it is not clear how SEP signals differ between body parts, or, in other words, whether SEP aspects such as peak amplitudes, latencies, and topographies are specific for the body part that was stimulated. Most studies have focused on stimuli applied on the fingers, hand, or ulnar and radial nerves, and a few have explored SEPs following foot (Heed and Röder, 2010) and leg or tibial/sural nerve stimulation (Dowman, 1994; Dowman and Schell, 1999). Notably, the peak-based nomenclature of SEP components (P50, N100 etc.) derives from finger and hand studies and may not be adequate for other body parts: shorter distances from a body part to the brain should result in earlier peaks. Moreover, the extended topography of the S1 homunculus along the central fissure should affect topographical maps of SEP components over the head. Accordingly, studies that have compared tactile stimulation of the hand/arm with that of the foot/leg have reported both delayed peaks for the foot relative to the hand and marked topographical differences between the respective SEPs (Dowman, 1994; Heed and Röder, 2010).

One reason for the lack of knowledge about SEPs for non-hand body parts is that EEG experiments often require long acquisition sessions. Stable event-related potentials require repeated stimulation and trial averaging due to noise in EEG recordings (Luck, 2014). Even if the required number of stimuli depends on the paradigm (Boudewyn et al., 2018; Luck, 2014), typical SEP studies use 100 or more repetitions per condition (Forster and Eimer, 2005; Heed and Röder, 2010). In addition, stimuli are usually presented no faster than about one stimulus per second to let the EEG avoid overlap of evoked responses stimulation within the neuron's refractory period (Johannsen and Röder, 2014). Depending on the experimental conditions, each additional tested body location can add hundreds of trials, which can prohibit the testing of multiple body parts.

MVPA offers some advantages with respect to the discussed caveats of SEP analysis. First, it has higher sensitivity and testing power because it is able to detect predictive multivariate patterns in the data that would not be captured by an SEP analysis (Grootswagers et al., 2017). Second, classification via MVPA can also deal with overlapping evoked responses and therefore faster stimulation frequencies are common in studies using an MVPA approach (e.g. Schubert et al., 2024). On the other hand, MVPA has significant pitfalls. First and foremost, it can act like a 'black box' because it is often difficult to determine which information the algorithm uses for classification, making it difficult to interpret results. This can be very problematic when classifiers unnoticedly overfit noise or utilize artifacts that are not physiologically meaningful, albeit predictive of the experimental condition (Todd et al., 2013). A useful strategy that can mitigate these issues is the inspection of classifier weight vectors that express how much each electrode channel contributes to the classification (Haufe et al., 2014). A visualization as topographical classifier weight maps allows an evaluation of physiological plausibility of the results (Grootswagers et al., 2017). This approach is especially powerful when there is prior knowledge about origins of neural signals. SEPs are a great example case because the origin of early SEP components from S1, most pronounced in contralateral centroparietal electrodes, is a very solid finding. The prior knowledge that somatosensory signals can be expected in these regions can be very helpful to back up results from MVPA. Hence, a combination of MVPA with ‘classical’ SEP analysis can leverage the strengths of both approaches and help provide a comprehensive understanding of the underlying neural processes.

In the present article we utilize this approach in a study of somatosensory stimuli distributed across the body. We aim to better understand the neural responses for specific body parts and to optimize their assessment by using faster stimulation in combination with MVPA. A central goal of the present study was therefore to determine whether MVPA provides information beyond conventional SEP analyses and whether the two approaches can be combined to obtain a more comprehensive characterization of somatosensory representations.

We expected body-part-specific differences in SEP latency and topography and anticipated that body-part identity would be decodable from EEG activity using MVPA. For the comparison between fast and slow stimulation protocols, we did not make a strong directional prediction because faster stimulation could simultaneously improve efficiency while increasing overlap between successive evoked responses.

2. Methods

We aimed to integrate ‘classical’ SEP analysis with MVPA to investigate cortical responses to tactile stimuli across multiple body parts (finger, hand, face, and foot). Because attention is known to modulate somatosensory processing (Eimer and Forster, 2003; Hötting et al., 2003), we adopted a paradigm developed by Hillyard (Hillyard et al., 1973), which controls for attentional focus on the stimulated body parts and allows evaluating attentional effects for each stimulated site. We analyzed the EEG data using both an SEP approach and a classification approach. Our main aim was to integrate results from both analyses by comparing SEP topographical maps to weight vector topographical maps to evaluate the physiological plausibility of the classification results. Traditional SEP studies typically use slow stimulation protocols with approximately one stimulus per second, despite inherent limitations, as discussed above. To address these constraints, we compared this classical approach with a protocol that reduced the inter stimulus intervals (ISIs) to ∼400ms on average and assessed whether this adjustment improves the balance between testing time and the quality of SEP and classification results.

2.1. Participants

Fifteen participants (6 females and 9 males), aged 19-24 years (M = 21.2, SD = 1.32), took part in the study. Fourteen were right-handed and one was left-handed, according to the Edinburgh Handedness Inventory (Oldfield, 1971). No obvious deviations in data quality were observed for the left-handed participant during visual inspection of the EEG data. All participants were free of sensorimotor impairments, as assessed by an interview conducted before testing. Participants were recruited through advertisements at the University of Salzburg and by word of mouth. The study was approved by the local ethics commission at the University of Salzburg.

2.2. Experimental setup and procedures

The experiment took place in a laboratory at the University of Salzburg. Participants received instructions and provided written informed consent before being seated in a comfortable chair at a desk with the testing computer. The session lasted approximately 3 h, including 1 h for EEG preparation and about 2 h of experimental testing. Four vibrotactile stimulators were attached to the participant's left body side: one at the tip of the index finger (D2), one on the center of the hand's dorsum, one on the center of the cheek, and one on the center of the foot's dorsum. During the task, a response button was placed under the participant's right hand, and they directed their gaze straight ahead on a fixation cross presented on a computer screen (see section “Tactile stimuli and apparatus” below for details).

2.3. Task and paradigm

2.3.1. Hillyard paradigm

We adopted a well-established experimental paradigm introduced by Hillyard et al. (1973) that has previously been used to study attentional modulation of SEPs (Heed and Röder, 2010; Hötting et al., 2003). For present purposes, the paradigm's only important aspect is that it allowed us to assess SEPs evoked by tactile stimuli that were currently unattended because the participant directed attention to another body part. The present analyses focus exclusively on unattended standard stimuli.

Participants attended to one of four body parts. Each of these body parts could receive two types of vibrotactile stimuli: ‘standard’ stimuli, perceived as a single buzz, and ‘deviant’ stimuli, perceived as a quick double-buzz. Participants' task was to focus on the attended body part and press a response button with their right hand as quickly as possible upon detecting a deviant stimulus at the attended body part while ignoring standards occurring on the attended and both standards and deviants occurring on all unattended body parts. The experiment was conducted in blocks (presented in randomized order), with each block instructing participants to direct their attention to one of the four body parts and respond to deviants accordingly. During each block, stimuli were presented to all four body parts, but participants responded only to deviants occurring at the currently attended body part and ignored all stimuli presented to the remaining body parts. The timing and proportion of stimuli varied depending on the experimental conditions (see next section).

Participants were familiarized with the task before the experiment began. Familiarization continued until they could clearly distinguish between standards and deviants, which typically required only 10–20 stimuli. This was followed by two brief practice blocks including only the hand and foot with 40 stimuli each (10 standards and 10 deviants on each site).

2.4. Experimental conditions

2.4.1. Slow vs. fast stimulation protocols

We compared two conditions: slow and fast stimulation. In the slow stimulation condition, ISIs were randomly drawn from a uniform distribution between 800 and 1200ms, consistent with typical SEP studies (e.g. Forster and Eimer, 2005; Heed and Röder, 2010), allowing EEG activity to return to baseline before the next stimulus. In the fast stimulation, the ISI ranged randomly between 300 and 500ms.

Each block consisted of 100 standards and 15 deviants for each of the four body parts, presented in pseudorandom order. With each of the four body parts being attended in one block, we acquired 300 unattended standard stimuli at each site. To have comparable situations for the stimulation protocols, we exclusively focused on unattended standard stimuli, removing all attended and deviant stimuli for the present analysis. We pooled all stimuli over the 4 blocks, resulting in 300 stimuli per body site.

Both the order of stimulation conditions (slow and fast) as well as the order of the four blocks within the conditions, corresponding to one attended body part, were randomized. The order of stimuli within each block was also randomized and hence, different for each participant.

One block lasted about 5-6 min in the slow condition and 2-3 min in the fast stimulation conditions (with about 24-26 and 10-12 min duration for the full conditions, respectively).

2.5. Tactile stimuli and apparatus

The standard stimulus consisted of a single short vibration at 100 Hz lasting 25ms and the deviant stimulus of two such 25 ms vibrations separated by a 100 ms interval. Stimuli were delivered via small electromagnetic actuators (‘Tactor’, Dancer Design, St. Helens, United Kingdom) with an outer diameter of 0.8 cm that were attached to the body parts using adhesive rings. The stimuli were controlled via a self-programmed library for the python programming language (‘pytact’, github.com/xaverfuchs/pytact). A vibratory signal generated with a digital data acquisition card (NI PCI-622, National Instruments, Austin, TX, USA) was amplified (‘Tactamp’, Dancer Design, St. Helens, United Kingdom) and routed to the four stimulated body parts using a ‘Switchbox’ (same manufacturer). The ‘pytact’ library and the data acquisition card were also used for registering the participants' button responses (Buddy Button, AbleNet Inc, Roseville, Minnesota, USA) and sending trigger events for stimuli and button presses to the EEG system.

The experiment was run using the PsychoPy (version 2021.2.3) software (Peirce et al., 2019) on a Windows 10 personal computer (Dell Precision Tower 5810, Dell, Round Rock, TX, USA). The computer monitor (Dell SE2417H, Dell, Round Rock, TX, USA) was positioned about 50 cm away from the participant.

2.5.1. EEG system

We used a 64-channel passive EEG system (actiCHamp Plus, Brain Products GmbH, Gilching, Germany) continuously recording EEG from 56 electrodes at a sampling rate of 500 Hz. The electrodes were placed according to the international 10-10 system using an EEG cap (Easycap, Wörthsee, Germany). To monitor eye movements, one additional electrooculogram (EOG) electrode was placed below the right eye; for detecting horizontal eye movements, we used the cap electrodes F9 and F10 as horizontal EOG electrodes. Two electrodes were placed on the left and right mastoid processes as reference electrodes. Impedances of all electrodes were kept below 5 kΩ.

2.5.2. EEG preprocessing

Data preprocessing was performed using Matlab R2020b (The MathWorks, Natick, Massachusetts, USA) and the FieldTrip Toolbox (Oostenveld et al., 2011). To identify eye blinks and heartbeat artifacts, an independent component analysis (ICA) decomposition with 20 components was computed on filtered (0.1–100 Hz) continuous EEG data from the fast stimulation condition. The resulting ICA decomposition was then applied to both the fast and slow stimulation datasets. Components reflecting eye blinks and heartbeat artifacts were identified by visual inspection and removed from both conditions using the same decomposition. On average, 2 (range = 1–3) components were removed per participant. All data was rereferenced and filtered between 0.1 Hz and 30 Hz (Kaiser windowed finite impulse response filter) and downsampled to 100 Hz. Then, the data of each block were epoched into segments of 800 ms (from 100 ms before stimulus onset to 700 ms after onset) for further analysis. No additional epoch-based artifact rejection was applied after ICA; all epochs were retained to preserve comparability across stimulation conditions and body sites.

2.6. Statistical analysis

The primary aim was to analyze how classification via MVPA and a classical SEP approach compare in the context of slow and fast stimulation.

2.6.1. SEP analysis

We averaged evoked responses across trials per participant, body site, and stimulation protocol (fast vs. slow) using a [−100; 0] ms baseline. We then averaged all bilateral central electrodes (i.e., all electrodes starting with a “C” in the 10-10 system). We identified peaks with MATLAB's “findpeaks” function. We identified the peak with the smallest distance to a typical SEP component of interest (i.e., P100, N140, P200) with a maximum distance of ± 40 ms from the component of interest (e.g. P100 range = 60ms – 140ms) for all body parts. If no peak could be identified within that range, it was handled as missing data (N = 40 of 480 peaks across all components, body parts, conditions, and participants). Afterwards we calculated, for each component of interest and stimulation protocol separately, a linear mixed effects model to compare peak latencies between body parts using the following formula: latency ∼ body site + (1 | participant), with finger serving as intercept. As these analyses were exploratory in nature, p-values are reported uncorrected for multiple comparisons. In addition, we calculated a cluster-based permutation ANOVA using 10,000 random permutations, a one-sided cluster alpha of 0.05 and a Monte-Carlo critical alpha of 0.05, to test for overall differences in SEP shapes between body parts across all timepoints and central channels, separately for the fast and slow stimulation protocols.

2.6.2. Classification

We used the MVPA-Light package (Treder, 2020) for Multivariate pattern analysis, conducted separately for the fast and the slow stimulation protocols.

2.6.2.1. Multi-class classification

We applied a multi-class linear discriminant analyzer (LDA) to each sampling timepoint between −100 and 700 ms to classify stimulus feature (i.e. body site) from brain activity, including data from all electrodes, in a time-resolved manner. Trials were subaveraged, pooling each 3 trials into a new, single one, to improve signal-to-noise ratio, and data were demeaned before classification. We used a 5-fold cross-validation scheme as implemented in MVPA-Light's default settings. Trial sub-averaging (pooling of three epochs) was performed separately within each training and test split to ensure independence between folds and prevent data leakage. For regularization, we also used MVPA-Lights default settings, i.e. shrinkage with automatic lambda estimation. We extracted classifier weights for each timepoint after accounting for the covariance structure of the training data and transformation into an interpretable forward model (Haufe et al., 2014).

In addition, we used a temporal generalization method (King and Dehaene, 2014) to investigate the way multivariate patterns, associated with a typical SEP component, generalize across time. The classifier trained at each specific time point was applied to the data of all timepoints between −100 and 700 ms, resulting in a time x time matrix of classification accuracy.

To estimate chance-level decoding performance, we repeated the classification analyses using randomly shuffled class labels (finger, hand, face, foot) for each participant. Statistical significance of decoding performance was assessed using a cluster-based permutation test against chance level (25%). A total of 10,000 permutations were computed with a cluster-forming threshold of p < 0.05. Clusters were defined in the time (and time × time) domain, and significance was determined using a Monte Carlo approximation of the permutation distribution.

2.6.2.2. Pairwise classification

We used a pairwise classification approach with an LDA based on recommendations by Guggenmos and colleagues (2018) to estimate the representational dissimilarity between body parts. First, we calculated a noise covariance matrix over electrodes based on the demeaned residuals of each body site. To avoid rank deficiency, the resulting covariance was shrunk towards the diagonal (Ledoit and Wolf, 2003). The resulting noise covariance matrix was used to whiten (C=C∗C−1) the data before classification (typically referred to as “multivariate noise normalization”). Again, trials were subaveraged by pooling each 3 trials into a single, new one before classification. To avoid interfering with previous noise normalization, regularization in the LDA algorithm was set to maximum shrinkage (i.e., lambda = 1) effectively reducing the covariance matrix to a scaled identity matrix. To estimate dissimilarity, we used “decision value weighted accuracy”, which provides a metric that integrates the internal continuity of the decision from the un/certainty of the classifier (i.e. distance from decision boundary between A and B) rather than pure discretization (“A” or “B”). A formal definition of the metric is given by dDV=1N∑|DV∗(δCˆC−0.5)|, where “DV” denotes “decision value” and δĈC is the logical value that indicates whether the estimated class corresponds to the true class (see Guggenmos et al. (2018) for a more detailed explanation of LDA, multivariate noise normalization and decision values). The resulting representational dissimilarity is comparable to calculating a multivariate Mahalanobis distance and is a recommended metric for representational similarity analysis (Guggenmos et al., 2018; Walther et al., 2016). This approach was conducted for all six pairwise comparisons of body parts.

Again, we also extracted classifier weights for each timepoint. Following an initial inspection of the resulting topographies, we found that the classifier likely used (artifactual) information resulting from the stimulation itself (rather than brain activity) when discriminating cheek against other body parts (see Fig. S1). To constrain the classifier to information from somatosensory regions, we repeated the analysis using only central electrodes (i.e., all electrodes starting with a “C” in the 10-10 system). Since SEP shapes and multiclass-classification results indicated that data from fast and slow stimulation was highly comparable (see sections 4.1 and 4.2.1) we restricted this part of our analysis to data from the fast stimulation.

2.7. Software and data availability

All code used for experimental testing and for data analysis are available in an online repository hosted on the website of the Open Science Framework, retrievable via https://osf.io/yx7wh/. The EEG data are available in a public online repository of the Austrian Neurocloud and can be retrieved via https://doi.org/10.60817/QQBF-1R49.

2.8. Declaration of generative AI and AI-assisted technologies in the manuscript preparation process

During the preparation of this work the authors used chatGPT for language editing and feedback on writing style and text consistency. After using this tool/service, the authors reviewed and edited the content as needed and take full responsibility for the content of the published article.

2.9. Bias mitigation and reproducibility measures

Several measures were implemented to reduce potential sources of bias. Participants were recruited using predefined eligibility criteria and all eligible volunteers were included without selection based on study outcomes. The order of stimulation conditions, attended body parts, and stimulus sequences was randomized. EEG preprocessing and analysis procedures were predefined and applied consistently across participants and conditions. Analyses included all available participants, and no participants were excluded after data collection. Furthermore, all analysis code and data have been made publicly available to facilitate reproducibility and independent verification of the results.

2.10. Funding

This work was supported by an “Early-Career” grant by the University of Salzburg awarded to XF.

3. Results

3.1. SEP shapes and topographies

SEP analysis used the average signal of all central (10-10 montage “C”) electrodes (SEP shapes for single electrode channels are presented in Fig. S1). We observed typical SEP peak latencies for finger stimulation: a positive peak at 100 ms (95% CI = [97, 113]) referred to as ‘P100’, a negative peak at 140 ms (95% CI = [133, 149]) referred to as ‘N140’ and a positive peak at 190 ms (95% CI = [185, 199]) termed ‘P200’ during fast stimulation (see Fig. 1A). Similar latencies were evident for slow stimulation (P100: 100 ms, 95% CI = [86, 106], N140: 140 ms, 95% CI = [129, 147], P200: 200 ms, 95% CI = [191, 206]; see Fig. 1B). There was no significant difference in peak latencies between hand and finger, neither in the fast nor in the slow stimulation. For the foot, the P200 component was significantly delayed by 20 ms (t = 3.73, p = 4.5∗10−4, 95% CI = [8, 26]) in the fast stimulation and by 10 ms (t = 2.23, p = 0.030, 95% CI = [1, 22]) in the slow stimulation (see Fig. 1A and B respectively). Furthermore, all three components showed earlier peak latencies, both for fast cheek stimulation (P100: - 20 ms, t = −3.52, p = 9.6∗10−4, 95% CI = [−33, 8]; N140: −30 ms, t = −4.87, 1.1∗10−4, 95% CI = [−38, −16]; P200: −10 ms, t = −2.28, p = 0.026, 95% CI = [−19, −1]; see Fig. 1A) and for slow cheek stimulation (N140: −30 ms, t = −5.37, 2.0∗10−6, 95% CI = [−35, −16]; P200: −20 ms, t = −3.49, p = 0.001, 95% CI = [−27, −7]; see Fig. 1B).

Fig. 1.

Fig. 1

SEP shapes and topographies. A) SEPs for the four body parts (finger, hand, foot, cheek) for the fast stimulation protocol with typically reported components (P100, N140, P200) marked with purple triangles on the finger SEP. Shaded error bars indicate 95% confidence intervals. Statistically significant peak time differences relative to the finger SEP are indicated with colored triangles: delayed latency of the foot P200 (green marker); shorter latency for all cheek components (brown markers). Below, effect sizes of the cluster-based permutation ANOVA are shown across time (displaying maximum effect sizes of the strongest channels). We found 3 clusters: from 20 to 210 ms, from 230 to 340 ms and from 350 to 700 ms. B) SEPs during slow stimulation. Comparable to the fast stimulation, we found a significant delay of the P200 for the foot (green marker) as well as an earlier N140 and P200 for cheek (brown marker). The ANOVA showed similar results as for the fast stimulation with an early cluster from 20 to 210 ms and a late cluster from 370 to 680 ms. The grey line depicts significant differences between locations in the ANOVA. C) Topographies of all components averaged across a window of 20 ms (centered around location peaks) for fast and D) slow stimulation. Note that in C and D the color scales are set independently to enhance visibility given the overall amplitude differences between conditions and are not directly comparable.

Comparison of SEP curves across all timepoints with a cluster-based permutation ANOVA revealed significant differences in SEP shape between body parts for fast stimulation in an early cluster from 20 to 210 ms (F = 3.77∗103, p = 1.99∗10−4), another mid-range cluster from 230 to 340 ms (F = 488.96, p = 0.046), and a late cluster from 350 to 700 ms (F = 4.65∗103, p = 1.99∗10−4) (see Fig. 1A, lines underneath effect size trace and see also Fig. S4 in the supplementary material for cluster topographies). Comparable clusters showed significant differences for slow stimulation: from 10 to 210 ms (F = 2.84∗103, p = 9.99∗10−5) and from 370 to 680 ms (F = 4.28∗103, p = 9.99∗10−5.; see Fig. 1B and Fig. S4B). (Note: another cluster from 240 to 340 ms did not fall below the usual cut-off value of 0.05 with F = 486.97, p = 0.058.)

Next, we investigated topographical patterns of SEP components using an average over 20 ms centered around peak components. We found a central activation across all body parts and components with a stronger contralateral than ipsilateral activation for earlier (P100 & N140) components. Furthermore, topographical maps indicate an ipsilateral response for cheek stimulation. These patterns are highly comparable between fast and slow stimulation (see Fig. 1C and D, respectively).

In sum, these results indicate that classic SEP components (such as the P100, N140 and P200), typically derived from finger stimulation exist also for other body parts, albeit with delayed occurrence for more distal parts of the body, such as foot, and earlier occurrence for less distal parts, such as the cheek. Furthermore, these findings are robust and highly comparable between slow and fast stimulation protocols.

3.2. Classification

3.2.1. Multi-class classification

For both slow and fast stimulation protocols, body parts were distinguishable from brain activity with accuracies up to 50% (fast stimulation) or 55% (slow stimulation), peaking around 100 ms after stimulus onset and then slowly decreasing (classifier chance performance: 25%; see Fig. 2A and B). Cluster-based permutation testing against chance level revealed a significant cluster of above-chance decoding from 20 to 700 ms for both stimulation protocols (fast: t = 1.03 × 104, p < 0.001; slow: t = 1.15 × 104, p < 0.001).

Fig. 2.

Fig. 2

Classification of body parts from single stimulus EEG signal. A) Classification accuracy across time for fast and B) slow stimulation. The dashed line indicates chance-level performance (25%). For both fast and slow stimulation, the decoding performance was significantly above chance from 20 to 700 ms after stimulus onset, as indicated by the black horizontal line beneath the curves (cluster-based permutation test, p < 0.05). Classification accuracy peaked around 100 ms after stimulus onset (shaded error bars indicate 95% confidence intervals). C) Temporal generalization of multivariate patterns for fast stimulation and D) slow stimulation. Dashed lines indicate stimulus onset. Classifiers were trained and tested across all time points, yielding a time x time decoding matrix. Black outlines indicate clusters of significant above-chance decoding identified using cluster-based permutation testing. The vertical and horizontal bands around ∼100 ms indicate the time window of peak decoding and illustrate training and testing generalization from this interval. E) Classifier weights averaged over 20ms around P100, N140 and P200 for fast and F) slow stimulation.

Classifiers trained on timepoints in a small band around 100 ms showed a prominent generalization pattern across later time points (see horizontal and vertical bands at ∼100 ms training time in Fig. 2C and D). This pattern is consistent with a reactivation of the multivariate patterns that distinguish body parts at 100 ms at later stages of processing. Moreover, a broader pattern of above-chance decoding was observed between approximately 400–700 ms, evident in the square shape of decoding performance (see Fig. 2C and D), indicating a sustained structure in this later time range. It is notable that these generalization patterns were evident also for the fast stimulation protocol, in which the following stimulus occurred already at 300–500 ms, so that the ERP contains processing signals for the next stimulus, smeared out due to the random timing of our protocol. Whereas it is evident that generalization is degraded after 300 ms in the fast compared to the slow protocol, the fact that generalization is not extinguished suggests that the noise induced by the randomly timed following stimulus does not fully eliminate the information pertaining to the current stimulus.

Fig. 2E and F depict topographies of the classifier weights around three different timepoints of interest (100 ms, 140 ms and 200 ms). Contrary to the distinct topographies of SEPs for the respective timepoints, classifier patterns were very similar across all timepoints, with a widespread mid-central cluster and a focal central cluster ipsilateral to the stimulated body site, both for fast and slow stimulation (see Fig. 2E and F, respectively). The ipsilateral, focal cluster is likely related to the cheek SEPs’ bilateral topography (see also Fig. 1C and D), suggesting that the classifier exploited this information to distinguish cheek from other body parts.

3.2.2. Pairwise classification

To follow up on the hypothesis that the multiclass classifier mainly used the stronger bilateral activation following cheek stimulation to distinguish it from other body parts we also investigated classifier weights for all pairwise comparisons. The time courses of the pairwise classifications provide a direct indication of when different body sites become distinguishable from one another.

First, we included data from all electrodes. However, this led the classifier to use information from the cheek stimulation itself (probably resulting from small twitches) rather than brain activity (see Fig. S1 of the Appendix). This underlines the importance of a critical evaluation of results from MVPA and classifier weights. We present here, therefore, an analysis that included only the central electrodes, effectively constraining the classifier to information from somatosensory regions.

Dissimilarity was greatest between the cheek and the other body parts, with the highest dissimilarity between foot and cheek (see Fig. 3A). Dissimilarity peaked ranged around 100 ms with the earliest peak for dissimilarity between finger and hand at 70 ms. Dissimilarity declined markedly after about 200 ms, suggesting that map-like, topographically organized brain regions are mainly active in this early time range, whereas later processing is not topographically organized.

Fig. 3.

Fig. 3

Pairwise comparison of representational dissimilarity. A) Dissimilarity (i.e., decision-value weighted classification accuracy) between body parts across time for all pairwise comparisons. Body parts can be distinguished shortly after stimulation onset with a maximum discriminability around 100ms. The greatest representational dissimilarities were evident between cheek and other body parts with a maximum distance between cheek and foot. (shaded error bars indicate 95% CI; the dashed line indicates chance level/zero distance). B) Classifier weights averaged over 20 ms around peak dissimilarity for all pairwise comparisons. (note that this analysis included only data from central electrodes; see Appendix for a figure based on all electrodes).

Topographies of classifier weights averaged around dissimilarity peaks indicate a bilateral component for all comparisons that include the cheek. This suggests that brain activity following cheek stimulation distinguishes well from stimulation of other body parts due to its bilateral representation. A bilateral topography is, however, also known for the N140 of the finger and hand, bilateral electrodes contribute also to comparisons that do not include the peak (see, e.g., Fig. 3B, panel 6, hand vs. foot).

4. Discussion

We investigated whether the assessment of electrophysiological correlates of touch at the finger, hand, face, and foot can be optimized by using a faster than typical stimulation protocol and whether combining classical SEP and classification analysis can complement each other.

Our study revealed three key findings: (1) Fast and slow stimulation protocols produce highly similar results, both for SEP and MVPA analysis; (2) Stimuli at the different body parts were associated with distinct temporal and topographical SEPs components; (3) Discrimination of the body parts with MVPA extended the SEP findings by providing complementary information concerning the topographical discriminant features and their temporal profiles. Overall, these findings suggest that combining univariate SEP and multivariate classification approaches provides a richer understanding of somatosensory processing than each method alone. We will elaborate on these points below.

4.1. Fast and slow stimulation protocols yield equivalent results

The fast stimulation protocol yielded nearly identical results to the typically used slow protocol. The well-known SEP components P100, N140, and P200 emerged with similar latencies, amplitudes, and topographies regardless of the stimulation frequency. Furthermore, cluster-based permutation ANOVAs identified near-identical time windows of significant differences between body parts in the two protocols.

For the classification results, the shape of decoding time courses was very similar between the two protocols, with a peak at around 100 ms post stimulus and a gradual decline of classification accuracy over time. The temporal generalization gradients and spatial classification patterns, expressed by the classifier weight maps, were almost indistinguishable. Thus, although we observed higher accuracy for the slow than the fast stimulation protocol, with a 0.5 - 10% advantage for the slow protocol, most classification aspects remained consistent across protocols. The lower classification accuracy in the fast protocol is unsurprising given that the evoked responses of fast stimulus trains overlap, inducing noise. The most relevant finding here, however, is that this noise does not reduce the interpretability of all other aspects of the classification analysis.

From a practical point of view, this suggests that researchers can substantially reduce experiment duration without compromising the quality and interpretability of both SEP and classification results. In the present study, the fast stimulation protocol (400ms ISI on average) took only 40% of the stimulation time (about 10-12 min for the four body sites) compared to the slow stimulation (1000ms ISI on average). This finding has important implications for both basic somatosensory research and applied contexts, allowing testing a higher number of experimental conditions, participants, or groups. The latter aspect is especially relevant when experiments involve participants for whom long testing sessions are not feasible, such as patients and infants.

4.2. Latencies and topographies of typical components differ between body parts

Whereas SEP components were consistent across stimulation frequencies, they differed systematically between body parts in terms of amplitude, latency, and topographies. When compared to the finger, cheek stimulation led to earlier peaks across all components—P100 occurred ∼20 ms earlier, N140 was ∼30 ms earlier, and P200 ∼10–20 ms earlier. In contrast, foot stimulation produced delayed components, particularly at P200, which was significantly delayed by 10–20 ms compared to the finger and hand. The observed latency differences between body parts likely reflect conduction times that increase with the length of the nerves and were expected based on previous research showing similar latency differences when comparing hand and foot stimulation using EEG (Heed and Röder, 2010; Spiegel et al., 1996). Although these latency differences between body parts are as such no new finding, our study demonstrates this gradient particularly clearly by comparing four different body sites within the same participants. Somatosensory EEG research has traditionally focused on finger and hand stimulation, while other body parts were neglected. As a result, the commonly used SEP nomenclature (P50, P100, N140, P200) is largely “finger-centric” and may not generalize well beyond the hand. One possible way forward—already established in visual EEG research—would be to adopt a more generic labeling scheme (e.g., P1, N1, P2, N2), which avoids direct reference to specific latencies. This consideration is supported by our finding that, despite systematic latency shifts, the overall waveform shapes were highly comparable across sites: corresponding deflections were consistently observed. As illustrated in Fig. 1A and B, horizontally shifting the SEP curves results in a striking temporal alignment of components for the body parts, suggesting a high general similarity of SEPs for the body parts (see Fig. S3 for a version of Fig. 1A with temporally shifted curves).

Topographies also reflected body-specific features in line with the somatotopic organization of the somatosensory cortices. The P100 and N140 exhibited marked positivity/negativity over centroparietal electrodes that in most cases peaked contralateral to the stimulation, presumably reflecting activation of the contralateral S1 or secondary somatosensory cortex (S2) (e.g., Allison et al., 1992; Frot and Mauguière, 1999). In line with features of the somatotopic organization of S1, foot stimulation resulted in a central midline as compared to the other body parts, reflecting the known location of foot representation within the medial wall of S1 (see Dowman and Schell, 1999; Heed and Röder, 2010; Kany and Treede, 1997; Nakamura et al., 1998 for similar results). Finally, cheek stimulation elicited a more bilateral topography than those of the limbs, a finding that has been reported before in MEG studies and might reflect activation of S2 where especially facial areas elicit bilateral activation (Hari and Forss, 1999; Nakamura et al., 1998; Suzuki et al., 2004). In summary, the observed differences in latencies and topographies, with lateralized activations for the upper limb, central activation for the foot and more bilateral responses align well with previous results and resemble patterns that can already be observed in infants (Meltzoff et al., 2019).

4.3. Classical SEP analysis and classification complement each other

4.3.1. Time courses of univariate SEP comparisons and MVPA reveal distinct information dynamics

The results obtained from classical SEP averaging and multivariate classification show substantial overlap, particularly in the temporal and topographical structure of body-part-specific responses. However, there were some informative divergences, and complementary information gained from the combination of both approaches. Multi-class classification accuracy rose steeply starting about 30 ms post-stimulus and peaked around 100 ms, closely aligning with the P100 component in the SEPs and the first significant cluster in the ANOVA at 50-130 ms. Thus, body parts can be discriminated based on tactually evoked EEG from about 30 to 50 ms following the stimulus based on relative differences in the amplitudes with SEP and MVPA approaches. Yet, apart from this early interval, the time courses of the SEP-based ANOVA versus of the classification accuracy differed markedly (compare Fig. 1, Fig. 2). While the ANOVA revealed discrete significance clusters with extended interruptions (e.g., a “dip” around 120 ms and again between ∼220 and 350 ms), classification accuracy followed a broader trajectory that peaked at 100 ms and declined slowly and gradually without any correspondence to the ANOVA's non-significant intervals (the dips). To rule out the possibility that these dips result from our choice to average central electrodes which limits the use of interhemispheric differences, we conducted additional analyses and determined the clusters of electrodes used in the cluster-based ANOVA (see Fig. S4) at different time points. However, even if the electrodes of the clusters were allowed to change over time and could be recruited from both hemispheres, the dips remained. This indicates that during the dips only seen in univariate analysis, the body parts cannot be discriminated well based on univariate signals; interestingly, however, they can nonetheless be differentiated using the MVPA, suggesting that discriminant information consists in the multivariate patterns that are available to the MVPA but not to the ANOVA even during the dips.

Another remarkable difference was that the ANOVA effect size rose again at later time points corresponding to the N140/P200 with marked SEP peaks and clear topographies (see Fig. 1C and D), whereas the classification accuracy declined steadily without any later recoveries. This observation sheds light on the amount of information implicit in the multivariate patterns that goes beyond simple differences in overall amplitudes of the average signal (corresponding to SEPs). If the MVPA mainly relied on general amplitude differences of the SEPs, classification accuracy should rise again in parallel to ANOVA effect sizes. However, this is not the case, implying that the two types of analysis exploit different information. Specifically, that the ANOVA effects sizes rose again, but the classification did not, indicates that later components such as N140 and P200 appear less relevant for classification as compared to the multivariate information present around 100 ms where classification had its peak. In fact, the specialty of the 100 ms latency for classification can also be substantiated by the temporal generalization gradients (see Fig. 3C and D). Classifiers trained around ∼100 ms showed the most prominent and reliable generalization pattern. Cluster-based permutation testing confirmed significant above-chance generalization in the fast stimulation condition, primarily driven by generalization from later training time points to the ∼100 ms interval. This indicates that information present around 100 ms is particularly effective for cross-temporal decoding and can be accessed from multiple processing stages. A specific exception occurs near ∼150 ms, where generalization is strongly reduced in both directions, suggesting a transient and less stable representational state. Although we cannot offer an interpretation of what is special about the 100 ms latency for classification, similar observations have been reported for other modalities, for example auditory stimuli and visual Gabor patches (Schubert et al., 2024 see their supplementary material).

4.3.2. SEP–MVPA topographic correspondence supports physiological validity of classification

The distinct topographies of the P100 for different body parts, with contralateral activation for hand and finger stimulation, central midline activation for the foot, and a bilateral response for the cheek, were mirrored in the respective classifier weight maps around the same time, underlining the strong reliance of the classification on topographical features that are also present in univariate signals. In the multi-class classification, discriminative features were predominantly localized at central electrodes, at which the SEPs differed between body parts. Interestingly, the classifier also drew on ipsilateral information, as seen in a marked cluster over the left hemisphere in Fig. 2E and F. Follow-up inspection of the pairwise classification results (see Fig. 3) revealed that this ipsilateral activity was primarily involved in distinguishing the cheek from other body parts—presumably because the SEP pattern for cheek stimulation is the only one that is strongly bilateral, and so the classifier capitalized on this specific topographic feature. Other pairwise comparisons also aligned well with SEP topographies. For instance, hand vs. foot and finger vs. foot classifications relied on a central cluster, reflecting the more medial SEP activation for the foot. Conversely, finger vs. hand classification yielded a strongly lateralized weight map, corresponding to the spatially similar SEP responses for these anatomically adjacent regions.

The cheek P100 stood out from that of the other body parts not only with its bilateral topography but also with larger amplitude and shorter latency. This distinctiveness was mirrored in our dissimilarity analysis results, which revealed the highest dissimilarity between signals of the cheek against all other body parts. Both amplitude and timing differences likely contribute to this result. Surprisingly, hand vs. foot classification was least accurate, whereas the SEP for these two limbs differs clearly even to the eye in both topography and latency. Given the anatomical proximity of finger and hand, we would have expected this classification to be poorer than hand vs. foot. This result may stem from lower signal-to-noise ratio (SNR) for the foot than for the cheek and the finger. The latter are more strongly innervated and densely packed with tactile receptors than the former (Corniani and Saal, 2020). Moreover, the foot area is placed along the medial fissure in S1, which may dampen the signal available at the scalp.

Overall, our side-by-side comparison of SEP and MVPA exemplifies how the two methods can complement each other. Here, MVPA picked up distinctive information in the evoked potential signal that was not detected by traditional SEP averaging analysis. Vice versa the observed alignment in both spatial and temporal features—including latency peaks and topographic patterns—demonstrates how MVPA, often criticized as a ‘black box’, can gain interpretability and transparency when anchored to SEP data. This is particularly true when classifier weight maps are examined, enabling direct spatial comparisons with SEP topographies.

This latter point can be further illustrated when we used all electrodes for classification (see the Supplementary Material for weight maps with all electrodes included): in this case, cheek classification relied on presumably artifactual signals from a few frontal electrodes. While so subtle that these signals did not stand out in SEP analysis, they were nevertheless highly predictive of the stimulated body site and, therefore, exploited by the classifier. In the present study, the electrode set for cheek stimulation was restricted to mitigate signals that, based on their topography and deviation from typical somatosensory patterns, were considered potentially artifactual While the precise origin of these signals cannot be determined with certainty (they might for example reflect subtle muscle activity rather than cortical processing), their topography and deviation from expected somatosensory patterns made them suspicious based on prior SEP knowledge. Using this reasoning, we treated these signals as potentially artifactual and restricted the electrode set for cheek stimulation accordingly. This demonstrates that inspecting the resulting decoding weight-maps allows to critically evaluate and control for possible artifacts, providing a concrete example of practical classifier quality control. This example highlights a risk when MVPA results are trusted without qualitative validation. Anchoring MVPA in SEP results can therefore improve interpretability and reliability.

In sum, SEP and MVPA approaches converge on core findings, yet each method provides unique advantages. Together, they offer a more comprehensive view of how the brain differentiates somatosensory input from across the body than each method on its own.

5. Limitations, and future directions

An important limitation of the present study is that it is based on a relatively simple tactile paradigm and analyses of unattended standard stimuli. We focused on unattended stimuli to ensure sufficient trial counts and maintain a clear, interpretable analysis, as including attended trials would have roughly doubled the dataset and reduced statistical robustness for each condition. Consequently, it remains to be determined whether similarly short stimulation intervals would be appropriate in paradigms targeting more subtle cognitive effects, such as attentional modulation, expectation, or decision-related processes. Attended trials are available in the dataset, and their analysis is planned in a separate manuscript specifically addressing attentional modulation. A second limitation concerns the modest sample size (N = 15). While sufficient for methodological validation and demonstration of feasibility, caution is warranted when generalizing the findings to larger populations or to individual differences in somatosensory representation across the body. Future studies with larger samples are needed to confirm and extend these results. Third, downsampling the EEG data to 100 Hz limited temporal resolution to 10 ms, which constrains the precision of very small latency differences. Latency effects in the range of 10–20 ms should therefore be interpreted with caution. Finally, while our analyses demonstrated how MVPA can complement traditional SEP analysis, researchers should be aware that multivariate classifiers can, in principle, exploit signals that are not of cortical origin. Finally, for cheek stimulation, some signals detected by MVPA may not reflect cortical somatosensory activity. While the exact origin of these signals cannot be determined with certainty, their classification as potentially artifactual is guided by common knowledge from SEP research regarding typical somatosensory topographies. Future studies may consider additional approaches—such as concurrent electromyography recordings or refined source localization methods—to better characterize and control for such signals. Meanwhile, researchers should carefully inspect classifier weight maps and exercise caution when interpreting decoding results for regions prone to non-neural contributions.

6. Conclusions

We have demonstrated that combining traditional SEP analysis with MVPA offers a powerful and efficient approach for investigating somatosensory processing across multiple body parts. By comparing fast and slow stimulation protocols, we showed that fast stimulation can significantly reduce testing time while maintaining data quality, making it a practical alternative for time-sensitive and applied research contexts. The integration of SEP and MVPA enhanced the interpretability of MVPA results based on comparison of MVPA classifier weight maps with SEP topographies. This approach not only mitigates the risk of misinterpretation but also provides complementary insights into spatial and temporal patterns of neural activity.

CRediT authorship contribution statement

Xaver Fuchs: Conceptualization, Investigation, Methodology, Project administration, Supervision, Validation, Writing – original draft, Writing – review & editing. Juliane Schubert: Data curation, Formal analysis, Software, Visualization, Writing – original draft, Writing – review & editing. Tobias Heed: Conceptualization, Methodology, Resources, Supervision, Validation, Writing – original draft, Writing – review & editing.

Declaration of competing interest

The authors declare that there was no conflict of interest.

Footnotes

Appendix A

Supplementary data to this article can be found online at https://doi.org/10.1016/j.ynirp.2026.100378.

Appendix A. Supplementary data

The following are the Supplementary data to this article:

Multimedia component 1
mmc1.docx (1.2MB, docx)

Data availability

All data and code has been made available in public repositories and the links are provided in the article.

References

  1. Allison T., McCarthy G., Wood C.C. The relationship between human long-latency somatosensory evoked potentials recorded from the cortical surface and from the scalp. Electroencephalogr. Clin. Neurophysiol. Evoked Potential. Sect. 1992;84(4):301–314. doi: 10.1016/0168-5597(92)90082-M. [DOI] [PubMed] [Google Scholar]
  2. Boudewyn M.A., Luck S.J., Farrens J.L., Kappenman E.S. How many trials does it take to get a significant ERP effect? It depends. Psychophysiology. 2018;55(6) doi: 10.1111/psyp.13049. [DOI] [PMC free article] [PubMed] [Google Scholar]
  3. Cichy R.M., Pantazis D., Oliva A. Resolving human object recognition in space and time. Nat. Neurosci. 2014;17(3):3. doi: 10.1038/nn.3635. [DOI] [PMC free article] [PubMed] [Google Scholar]
  4. Corniani G., Saal H.P. Tactile innervation densities across the whole body. J. Neurophysiol. 2020 doi: 10.1152/jn.00313.2020. [DOI] [PubMed] [Google Scholar]
  5. Desmedt J.E., Cheron G. Somatosensory evoked potentials to finger stimulation in healthy octogenarians and in young adults: wave forms, scalp topography and transit times of pariental and frontal components. Electroencephalogr. Clin. Neurophysiol. 1980;50(5):404–425. doi: 10.1016/0013-4694(80)90007-3. [DOI] [PubMed] [Google Scholar]
  6. Desmedt J.E., Tomberg C. Mapping early somatosensory evoked potentials in selective attention: critical evaluation of control conditions used for titrating by difference the cognitive P30, P40, P100 and N140. Electroencephalogr. Clin. Neurophysiol. Evoked Potential. Sect. 1989;74(5):321–346. doi: 10.1016/0168-5597(89)90001-4. [DOI] [PubMed] [Google Scholar]
  7. Dowman R. SEP topographies elicited by innocuous and noxious sural nerve stimulation. I. Identification of stable periods and individual differences. Electroencephalogr. Clin. Neurophysiol. 1994;92 doi: 10.1016/0168-5597(94)90097-3. [DOI] [PubMed] [Google Scholar]
  8. Dowman R., Schell S. Innocuous-related sural nerve-evoked and finger-evoked potentials generated in the primary somatosensory and supplementary motor cortices. Clin. Neurophysiol. 1999;110(12):2104–2116. doi: 10.1016/S1388-2457(99)00203-5. [DOI] [PubMed] [Google Scholar]
  9. Eimer M., Forster B. Modulations of early somatosensory ERP components by transient and sustained spatial attention. Exp. Brain Res. 2003;151(1):24–31. doi: 10.1007/s00221-003-1437-1. [DOI] [PubMed] [Google Scholar]
  10. Forster B., Eimer M. Vision and gaze direction modulate tactile processing in somatosensory cortex: evidence from event-related brain potentials. Exp. Brain Res. 2005;165(1):8–18. doi: 10.1007/s00221-005-2274-1. [DOI] [PubMed] [Google Scholar]
  11. Frot M., Mauguière F. Timing and spatial distribution of somatosensory responses recorded in the upper bank of the sylvian fissure (SII area) in humans. Cerebr. Cortex. 1999;9(8):854–863. doi: 10.1093/cercor/9.8.854. [DOI] [PubMed] [Google Scholar]
  12. Grootswagers T., Wardle S.G., Carlson T.A. Decoding dynamic brain patterns from evoked responses: a tutorial on multivariate pattern analysis applied to time series neuroimaging data. J. Cognit. Neurosci. 2017;29(4):677–697. doi: 10.1162/jocn_a_01068. [DOI] [PubMed] [Google Scholar]
  13. Guggenmos M., Sterzer P., Cichy R.M. Multivariate pattern analysis for MEG: a comparison of dissimilarity measures. Neuroimage. 2018;173:434–447. doi: 10.1016/j.neuroimage.2018.02.044. [DOI] [PubMed] [Google Scholar]
  14. Hari R., Forss N. Magnetoencephalography in the study of human somatosensory cortical processing. Phil. Trans. Roy. Soc. Lond. B Biol. Sci. 1999;354(1387):1145–1154. doi: 10.1098/rstb.1999.0470. [DOI] [PMC free article] [PubMed] [Google Scholar]
  15. Haufe S., Meinecke F., Görgen K., Dähne S., Haynes J.-D., Blankertz B., Bießmann F. On the interpretation of weight vectors of linear models in multivariate neuroimaging. Neuroimage. 2014;87:96–110. doi: 10.1016/j.neuroimage.2013.10.067. [DOI] [PubMed] [Google Scholar]
  16. Heed T., Röder B. Common anatomical and external coding for hands and feet in tactile attention: evidence from event-related potentials. J. Cognit. Neurosci. 2010;22(1):184–202. doi: 10.1162/jocn.2008.21168. [DOI] [PubMed] [Google Scholar]
  17. Hillyard S.A., Hink R.F., Schwent V.L., Picton T.W. Electrical signs of selective attention in the human brain. Science (New York, N.Y.) 1973;182(4108):177–180. doi: 10.1126/science.182.4108.177. [DOI] [PubMed] [Google Scholar]
  18. Hämäläinen H., Kekoni J., Sams M., Reinikainen K., Näätänen R. Human somatosensory evoked potentials to mechanical pulses and vibration: contributions of SI and SII somatosensory cortices to P50 and P100 components. Electroencephalogr. Clin. Neurophysiol. 1990;75(1):13–21. doi: 10.1016/0013-4694(90)90148-D. [DOI] [PubMed] [Google Scholar]
  19. Hötting K., Rösler F., Röder B. Crossmodal and intermodal attention modulate event-related brain potentials to tactile and auditory stimuli. Exp. Brain Res. 2003;148(1):26–37. doi: 10.1007/s00221-002-1261-z. [DOI] [PubMed] [Google Scholar]
  20. Johannsen J., Röder B. Uni- and crossmodal refractory period effects of event-related potentials provide insights into the development of multisensory processing. Front. Hum. Neurosci. 2014;8 doi: 10.3389/fnhum.2014.00552. [DOI] [PMC free article] [PubMed] [Google Scholar]
  21. Kany C., Treede R.-D. Median and tibial nerve somatosensory evoked potentials: middle-latency components from the vicinity of the secondary somatosensory cortex in humans. Electroencephalogr. Clin. Neurophysiol. Evoked Potential. Sect. 1997;104(5):402–410. doi: 10.1016/S0168-5597(97)00045-2. [DOI] [PubMed] [Google Scholar]
  22. King J.-R., Dehaene S. Characterizing the dynamics of mental representations: the temporal generalization method. Trends Cognit. Sci. 2014;18(4):203–210. doi: 10.1016/j.tics.2014.01.002. [DOI] [PMC free article] [PubMed] [Google Scholar]
  23. Kriegeskorte N., Diedrichsen J. Peeling the onion of brain representations. Annu. Rev. Neurosci. 2019;42(1):407–432. doi: 10.1146/annurev-neuro-080317-061906. [DOI] [PubMed] [Google Scholar]
  24. Ledoit O., Wolf M. Honey, I shrunk the sample covariance matrix (SSRN scholarly paper nr. 433840) Soc. Sci. Res. Netw. 2003 doi: 10.2139/ssrn.433840. [DOI] [Google Scholar]
  25. Luck S.J. second ed. The MIT Press; 2014. An Introduction to the event-related Potential Technique. [Google Scholar]
  26. Meltzoff A.N., Saby J.N., Marshall P.J. Neural representations of the body in 60‐day‐old human infants. Dev. Sci. 2019;22(1) doi: 10.1111/desc.12698. [DOI] [PubMed] [Google Scholar]
  27. Miller L.E., Fabio C., Ravenda V., Bahmad S., Koun E., Salemme R., Luauté J., Bolognini N., Hayward V., Farnè A. Somatosensory cortex efficiently processes touch located beyond the body. Curr. Biol. 2019;29(24):4276–4283.e5. doi: 10.1016/j.cub.2019.10.043. [DOI] [PubMed] [Google Scholar]
  28. Nakamura A., Yamada T., Goto A., Kato T., Ito K., Abe Y., Kachi T., Kakigi R. Somatosensory homunculus as drawn by MEG. Neuroimage. 1998;7(4):377–386. doi: 10.1006/nimg.1998.0332. [DOI] [PubMed] [Google Scholar]
  29. Novičić M., Djordjević O., Miler-Jerković V., Konstantinović L., Savić A.M. Improving the performance of electrotactile brain–computer interface using machine learning methods on multi-channel features of somatosensory event-related potentials. Sensors. 2024;24(24):8048. doi: 10.3390/s24248048. [DOI] [PMC free article] [PubMed] [Google Scholar]
  30. Novičić M., Savić A.M. Somatosensory event-related potential as an electrophysiological correlate of endogenous spatial tactile attention: prospects for electrotactile brain-computer interface for sensory training. Brain Sci. 2023;13(5):766. doi: 10.3390/brainsci13050766. [DOI] [PMC free article] [PubMed] [Google Scholar]
  31. Oldfield R.C. The assessment and analysis of handedness: the Edinburgh inventory. Neuropsychologia. 1971;9(1):97–113. doi: 10.1016/0028-3932(71)90067-4. [DOI] [PubMed] [Google Scholar]
  32. Oostenveld R., Fries P., Maris E., Schoffelen J.-M. FieldTrip: open source software for advanced analysis of MEG, EEG, and invasive electrophysiological data. Comput. Intell. Neurosci. 2011 doi: 10.1155/2011/156869. 2011. [DOI] [PMC free article] [PubMed] [Google Scholar]
  33. Peirce J., Gray J.R., Simpson S., MacAskill M., Höchenberger R., Sogo H., Kastman E., Lindeløv J.K. PsychoPy2: experiments in behavior made easy. Behav. Res. Methods. 2019;51(1):195–203. doi: 10.3758/s13428-018-01193-y. [DOI] [PMC free article] [PubMed] [Google Scholar]
  34. Penfield W., Boldrey E. Somatic motor and sensory representation in the cerebral cortex of man as studied by electrical stimulation. Brain. 1937;60(4):389–443. doi: 10.1093/brain/60.4.389. [DOI] [Google Scholar]
  35. Schott G.D. Penfield's homunculus: a note on cerebral cartography. J. Neurol. Neurosurg. Psychiatry. 1993;56(4):329–333. doi: 10.1136/jnnp.56.4.329. [DOI] [PMC free article] [PubMed] [Google Scholar]
  36. Schubert J., Suess N., Weisz N. Individual prediction tendencies do not generalize across modalities. Psychophysiology. 2024;61(1) doi: 10.1111/psyp.14435. [DOI] [PMC free article] [PubMed] [Google Scholar]
  37. Spiegel J., Hansen C., Treede R.D. Laser-evoked potentials after painful hand and foot stimulation in humans: evidence for generation of the middle-latency component in the secondary somatosensory cortex. Neurosci. Lett. 1996;216(3):179–182. doi: 10.1016/0304-3940(96)13025-1. [DOI] [PubMed] [Google Scholar]
  38. Suzuki T., Shibukawa Y., Kumai T., Shintani M. Face area representation of primary somatosensory cortex in humans identified by whole-head magnetoencephalography. Jpn. J. Physiol. 2004;54(2):161–169. doi: 10.2170/jjphysiol.54.161. [DOI] [PubMed] [Google Scholar]
  39. Todd M.T., Nystrom L.E., Cohen J.D. Confounds in multivariate pattern analysis: theory and rule representation case study. Neuroimage. 2013;77:157–165. doi: 10.1016/j.neuroimage.2013.03.039. [DOI] [PubMed] [Google Scholar]
  40. Treder M.S. MVPA-Light: a classification and regression toolbox for multi-dimensional data. Front. Neurosci. 2020;14 doi: 10.3389/fnins.2020.00289. [DOI] [PMC free article] [PubMed] [Google Scholar]
  41. Walther A., Nili H., Ejaz N., Alink A., Kriegeskorte N., Diedrichsen J. Reliability of dissimilarity measures for multi-voxel pattern analysis. Neuroimage. 2016;137:188–200. doi: 10.1016/j.neuroimage.2015.12.012. [DOI] [PubMed] [Google Scholar]
  42. Wang D., Liu Y., Hu D., Blohm G. EEG-based perceived tactile location prediction. IEEE Trans. Auton. Ment. Dev. 2015;7(4):342–348. doi: 10.1109/TAMD.2015.2427581. IEEE Transactions on Autonomous Mental Development. [DOI] [Google Scholar]

Associated Data

This section collects any data citations, data availability statements, or supplementary materials included in this article.

Supplementary Materials

Multimedia component 1
mmc1.docx (1.2MB, docx)

Data Availability Statement

All code used for experimental testing and for data analysis are available in an online repository hosted on the website of the Open Science Framework, retrievable via https://osf.io/yx7wh/. The EEG data are available in a public online repository of the Austrian Neurocloud and can be retrieved via https://doi.org/10.60817/QQBF-1R49.

All data and code has been made available in public repositories and the links are provided in the article.


Articles from Neuroimage: Reports are provided here courtesy of Elsevier

RESOURCES