Abstract
18F-fluoromisonidazole dynamic PET (dPET) is used to identify tumor hypoxia noninvasively. Its routine clinical implementation, however, has been hampered by the long acquisition times required. We investigated the feasibility of kinetic modeling using shortened acquisition times in 18F-fluoromisonidazole dPET, with the goal of expediting the clinical implementation of 18F-fluoromisonidazole dPET protocols.
Methods
Six patients with squamous cell carcinoma of the head and neck and 10 HT29 colorectal carcinoma–bearing nude rats were studied. In addition to an 18F-FDG PET scan, each patient underwent a 45-min 18F-fluoromisonidazole dPET scan, followed by 10-min acquisitions at 96 ± 4 and 163 ± 17 min after injection. Ninety-minute 18F-fluoromisonidazole dPET scans were acquired in animals. Intratumor voxels were classified into 4 clusters based on their kinetic behavior using k-means clustering. Kinetic modeling was performed using the foregoing full datasets (FD) and repeated for each of 2 shortened datasets corresponding to the first approximately 100 min (SD1; patients only) or the first 45 min (SD2) of dPET data. The kinetic rate constants (KRCs) as calculated with a 2-compartment model for both SD1 and SD2 were compared with those derived from FD by correlation (Pearson), regression (Passing–Bablok), deviation (Bland–Altman), and classification (area-under-the-receiver-operating characteristic curve) analyses. Simulations were performed to assess uncertainties due to statistical noise.
Results
Strong correlation (r ≥ 0.75, P < 0.001) existed between all KRCs deduced from both SD1 and SD2, and from FD. Significant differences between KRCs were found only for FD-SD2 correlations in patient studies. K1 and k3 were reproducible to within approximately 6% and approximately 30% (FD-SD1; patients) and approximately 4% and approximately 75% (FD-SD2; animals). Area-under-the-receiver-operating characteristic curve values for classification of patient clusters as hypoxic, using a tumor-to-blood ratio greater than 1.2, were 0.91 (SD1) and 0.86 (SD2). The percentage SD in estimating K1 and k3 from 45-min shortened datasets due to noise was less than 1% and between 2% and 12%, respectively.
Conclusion
Using single-session 45-min shortened 18F-fluoromiso-nidazole dPET datasets appears to be adequate for the identification of intratumor regions of hypoxia. However, k3 was significantly overestimated in the clinical cohort. Further studies are necessary to evaluate the clinical significance of differences between the results as calculated from full and shortened datasets.
Keywords: dynamic PET, hypoxia, 18F-fluoromisonidazole, kinetic modeling
The relationship between tumor hypoxia and poor overall outcome has been demonstrated for several types of human malignancies (1), including head and neck cancer (2–4). Tumor hypoxia can be identified by measuring partial pressure of oxygen using polarographic electrodes (3,5). Another method to characterize tumor hypoxia is by means of immunohistochemical analysis of exogenous (e.g., pimonidazole, etanidazole pentafluoride) or endogenous (e.g., carbonic anhydrase IX, hypoxia-inducible factor 1α) hypoxia markers (6). Both techniques, however, are invasive, require lesions accessible to needle placement, and are subject to undersampling.
PET with 18F-fluoromisonidazole is a noninvasive imaging technique that has been shown to be clinically feasible for detecting tumor hypoxia (7,8). Because of its lipophilicity, 18F-fluoromisonidazole passively diffuses out of the vasculature and through cell membranes and is reduced to a nondiffusible charged form by intracellular nitro-reductases (7). Under normoxic conditions, the reduced form of fluoromisonidazole is rapidly oxidized back to its diffusible form, with tissue levels rapidly declining as blood-borne fluoromisonidazole is cleared. Otherwise, the fluoromisonidazole metabolites remain trapped and undergo irreversible reductions to form covalent bonds to macromolecules, leading to progressive accumulation of 18F within hypoxic cells (7). Previous studies suggested a tumor-to-blood ratio in excess of 1.4 at 2 plus hours after injection to identify hypoxic volumes (7,8). However, a combination of severely hypoxic and necrotic tissues supplied by structurally and functionally abnormal vasculature may lead to low total uptake even at late time points. Conversely, the physiologic clearance of 18F-fluoromisonidazole from well-perfused normoxic tissue may result in measured activity concentrations comparable to those in hypoxic tumors (9,10). To overcome the foregoing limitations in the interpretation of static 18F-fluoromisonidazole images, kinetic modeling of dynamic PET (dPET) data has been suggested as a means of reliably characterizing perfusion and identifying hypoxia in tumors (9,10).
A major drawback of such an approach is the long acquisition times typically used to extract the pharmacokinetic parameters of 18F-fluoromisonidazole. At our institution, the 18F-fluoromisonidazole dPET protocol consists of 30- to 45-min dPET followed by 10-min static PET acquisitions at approximately 90 min and at approximately 150–180 min after injection. Such lengthy protocols compromise clinical practicality as well as patient compliance and accrual. The aim of the current study was to assess the reproducibility of kinetic rate constants (KRCs) as calculated from shortened 18F-fluoromisonidazole dPET datasets in a cohort of patients with squamous cell carcinoma of the head and neck (SCCHN) and in a preclinical rodent model. Special attention was paid to kinetic rate constants serving as surrogate metrics of perfusion (K1) and hypoxia (k3).
MATERIALS AND METHODS
Clinical Studies
This retrospective study was approved by our Institutional Review Board (IRB 04-070; registered under www.clinicaltrials.gov identifier NCT00606294), and all subjects signed a written informed consent form regarding the examination and use of anonymous data for research and publication purposes. Patients aged 18 years or older with a histologically confirmed diagnosis of SCCHN were eligible for this study. Exclusion criteria included all nasopharyngeal, paranasal sinus, salivary cancer, and thyroid malignancies; prior chemotherapy or radiotherapy within the last 3 y; previous surgical resection for the same disease; any prior radiotherapy to the head and neck region; and pregnancy.
Six male patients (age, 59 ± 10 y) were included in the study (Table 1). All patients were scanned on a flat-top couch insert in a radiotherapy treatment immobilization mask. Intravenous lines in contralateral antecubital veins were inserted for each patient and were used for radiotracer injection.
TABLE 1.
Patient no. | Tumor stage | Tumor site | Lesion | Lesion VOI (cm3) |
---|---|---|---|---|
1 | cT1N2b | Left glossal tonsillar sulcus and left base of tongue | 1 | 13.3 |
2 | 3.3 | |||
2 | T1N2b | Left tonsil | 3 | 24.2 |
3 | cT2N3M0 | Left tonsil | 4 | 3.3 |
4* | cT2N2b | Base of tongue | 5 | 32.9 |
5† | cT3N2a | Left tonsil and bilateral neck | 6 | 33.0 |
7 | 6.5 | |||
6* | T2N2b | Left tonsil | 8 | 11.2 |
Patients for whom list-mode data were not available.
Patient whose first 18F-fluoromisonidazole acquisition was stopped at 40 min.
18F-FDG PET/CT Protocol
Each patient underwent a baseline 18F-FDG PET/CT study for radiotherapy simulation. Patients were injected intravenously with 451 ± 18 MBq of 18F-FDG (range, 437–477 MBq), after a fasting period of 6 h or more. Whole-body PET scans were acquired for 3 min per bed position (70-cm field of view [FOV]), starting at 69 ± 10 min (range, 61–84 min) after injection. Data were acquired on a Discovery STE PET/CT scanner (GE Health-care Inc.), having a resolution of approximately 5.5 mm in full width at half maximum at the center of the FOV. The CT images were acquired with oral contrast using the following settings: 140 kVp, 250 mA, and 3.8-mm slice thickness. PET emission data were corrected for attenuation, scatter, and random events and then iteratively reconstructed into a 256 × 256 × 47 matrix (voxel dimensions, 2.73 × 2.73 × 3.27 mm) using the ordered subset expectation maximization algorithm provided by the manufacturer (2 iterations, 20 subsets, and a gaussian postprocessing filter of 6.0 mm in full width at half maximum).
18F-Fluoromisonidazole PET/CT Protocol
Each patient underwent 18F-fluoromisonidazole dPET imaging on a Discovery STE PET/CT scanner 1–3 d after the 18F-FDG PET/CT. 18F-fluoromisonidazole was prepared as previously reported (11). Patients received an intravenous bolus injection of 429 ± 41 MBq of 18F-fluoromisonidazole (range, 364–475 MBq). The dPET acquisition was initiated simultaneously with the injection. 18F-fluoromisonidazole data were acquired in list-mode for 1 bed position, centered over the lesion, for 45 min (binned into 6 × 30, 7 × 60, and 7 × 300 s frames). Two additional 10-min static image sets were acquired at 96 ± 4 min (range, 90–103 min) and 163 ± 17 (range, 150–186 min) after injection. Patients were allowed a rest period between scans. Before each PET scan, a low-dose CT scan was obtained for attenuation correction and image registration purposes. CT scans were obtained with 120 kVp; 3.8-mm slice thickness; and 40, 10, and 80 mA for the first, second, and third scans, respectively. List-mode PET data of the first 3 min of the dataset was retrospectively rebinned into 36 × 5 s frames to delineate the carotid artery from the internal jugular vein and thereby define the input function (IF) volume of interest (VOI). All 18F-fluoromisonidazole PET images were reconstructed using the same parameters as for the 18F-FDG study.
Preclinical Studies
All animal experiments and procedures were approved by our Institutional Animal Care and Use Committee and complied with the National Institutes of Health regulations on the research use of rodents.
Ten rats were included in this study. HT29 human colorectal carcinoma cells (no. HTB-38; American Type Culture Collection) were maintained in Dulbecco modified Eagle medium (MediaTech Inc.) supplemented with 10% fetal bovine serum and 1% penicillin–streptomycin at 37°C in a 5% CO2 atmosphere. Xenografts were initiated by subcutaneous inoculation of approximately 5.0 × 106 cells in 0.2 mL of phosphate-buffered saline into the right hind limb of each of ten 6- to 8-wk-old female athymic nu/nu rats as previously described (12). Animals (weight, 228 ± 18 g) were anesthetized using 2% isoflurane in air. An activity of 41.3 ± 2.9 MBq (range, 36.7–46.0 MBq) of 18F-fluoromisonidazole was administered via tail vein injection. Image acquisition was performed with either an R4 or Focus 120 microPET scanner (Siemens Medical Solutions Inc.), with animals prone and the FOV centered on the tumor, using a 350- to 700-keV energy window and 6-ns coincidence timing window. Data were acquired in dynamic mode for a total of 90 min and binned into 4 × 5, 4 × 10, 4 × 30, 7 × 60, 10 × 300, and 3 × 600 s frames. Images were reconstructed using a 3-dimensional maximum a posteriori estimation algorithm into a 128 × 128 × 95 matrix (voxel dimensions, 0.87 × 0.87 × 0.79 mm). The reconstructed image resolution was approximately 1.6 mm in full width at half maximum at the center of the FOV. Measurements performed with a uniformly filled phantom of dimensions comparable to a rat demonstrated adequate uniformity without attenuation and scatter correction. Therefore, no attenuation or scatter correction was applied for the rat image data.
Image Analysis
Reconstructed dPET images were analyzed with PMOD (version 3.504; PMOD Technologies GmbH). For patient studies, 8 lesions were identified on the 18F-FDG PET/CT scans. In 1 case (patient 5), dynamic 18F-fluoromisonidazole acquisition was interrupted at 40 min after injection because of the patient’s discomfort and inability to continue. The 2 delayed 18F-fluoromisonidazole and the 18F-FDG image sets were spatially registered to the first 18F-fluoromisonidazole image set using the General Registration tool in the AW Workstation (version 4.6; GE Healthcare). Rigid image registration was performed locally for each lesion using the CT image sets, and the resulting transformation matrices were applied to the corresponding PET image sets. The whole-tumor VOI (wVOI) was delineated on 18F-FDG images using a 50% of the maximum tumor activity concentration threshold, and the resulting VOI was copied to the corresponding dynamic 18F-fluoromisonidazole image set. For animal studies, the wVOI was delineated manually on a slice-by-slice basis using the final frame (80–90 min).
Kinetic Modeling
Kinetic modeling of 18F-fluoromisonidazole dPET images was performed in PMOD, using an irreversible 1-plasma 2-tissue-compartment model (13). In this model, Cp(t), C1(t), and C2(t) correspond to the activity concentration as a function of time after injection in the plasma (CP(t)), in the form of free and otherwise nonhypoxia-localized activity in tissue (C1(t)), and in the form of hypoxia-localized tracer (C2(t)). The 4 unknowns estimated are vB, the fractional vascular volume; K1, the transfer rate constant from CP to C1; K1/k2, the distribution volume of C1; and k3, the rate of conversion from C1 to C2. k4 was set to 0, assuming irreversible trapping of 18F-fluoromisonidazole (7). Although vB and K1/k2 are unitless, K1 and k3 (assuming unit density tissue) are expressed in min−1.
For patient studies, the input function was derived by segmenting the common carotid artery on the rebinned dPET dataset (i.e., corresponding to the 36 × 5 s time frames). In 2 cases (patients 4 and 6), the list-mode data were not available; because the common carotid artery could not be identified from the original dPET dataset, the IF VOI was defined on the internal jugular vein. For animal studies, the input function was derived by segmenting the descending aorta (identified from a summed image of the first 3 frames [15 s] of the study). All IF time–activity curves were corrected for partial-volume effect by calculating the geometric transfer matrix containing weighting elements wi,j that represent the fraction of true activity spilled over from VOIi into VOIj (14). Neighboring regions were defined using k-means clustering based on the time-weighted Euclidean distance between the voxel time–activity curves (10 clusters, 200 iterations) (15).
Voxels within each wVOI were similarly subclassified into 4 clusters, with k-means clustering performed based on the first 45 min of dPET data. The choice of 4 tumor subvolumes (cVOIs) was made to conceptually represent hypoxic, partially hypoxic, normoxic, and necrotic regions of the tumor. The Levenberg–Marquardt algorithm (16) was used to fit the cVOI-derived time–activity curves to estimate the KRCs (100 random fits, 200 iterations). The target activity concentration at each time frame was weighed by (13):
Eq. 1 |
where c is the scaling factor, Δti is the frame duration, AC(ti) is the decay-corrected activity concentration measured at the midframe time ti, and λ = ln2/T1/2 is the isotope decay constant. Kinetic modeling was conducted for the full dataset (FD; reference standard), the first approximately 100 min of dPET data (SD1; patients only), and the first 45 min of dPET data (SD2). The input function time–activity curves that were corrected for partial-volume effect were fitted with a 3-term exponential function, using the available temporal data in each case, to obtain a modeled IF as:
Eq. 2 |
where IF(t) is the modeled activity concentration in the blood at time t, t0 defines at what time the model switches from linear to triexponential interpolation between measured values (after the IF peak), and the Ai and Ti terms represent the fitting parameters.
Statistical Analysis
The kinetic rate constants calculated from each of the 2 shortened datasets were compared with those derived from the full dataset in a stepwise approach. First, a Pearson correlation coefficient (r) was computed to calculate the strength and direction of a linear relationship between the KRCs, modeled as:
Eq. 3 |
where intercept α, slope β, and ε correspond to the systematic, proportional, and random differences. If a strong significant correlation (r ≥ 0.75, P < 0.05) was found, nonparametric Passing–Bablok regression (17) was performed to test for the presence of systematic (95% confidence interval [CI] for α does not include 0) or proportional (95% CI for β does not include 1) differences between the 2 sets of KRCs. A cumulative sum test for linearity was used to validate the applicability of Passing–Bablok analysis (17). Random differences between 2 sets of KRCs were measured using residual SD. If the slope and intercept were not significantly different from 1 and 0, respectively, Bland–Altman analysis (18) was performed to calculate the 95% limits of agreement, after testing for the normality assumption on the differences between 2 sets of KRCs using the Kolmogorov–Smirnov test.
Receiver-operating-characteristics analysis (19) was performed in patient studies to evaluate the reliability of shortened datasets for the task of identifying tumor hypoxia, using a tumor-to-blood ratio greater than 1.2 (4) as a discrimination threshold. The diagnostic performance was assessed on the basis of k3 and Ki (influx rate constant, defined as K1k3/[k2+k3], in units of min−1) calculated from shortened datasets, and the area-under-the-receiver-operating characteristics curve was subsequently determined (19). All statistical analyses were performed in MedCalc (version 15.6; MedCalc Software bvba).
Simulations
Modeled time–activity curves (mTACs) were obtained by fitting all 32 cVOI-derived time–activity curves from patients. For each mTAC, 100 samples of noisy time–activity curves were simulated by adding noise consistent to that observed on a cluster level. The noise was estimated as follows: data were acquired on a Discovery STE PET/CT scanner using a National Electrical Manufacturers Association/International Electrotechnical Commission body phantom filled with 18F-FDG (activity concentration was equivalent to the average tumor 18F-fluoromisonidazole activity concentration in the ~170-min time point), for 30 min in gated mode (10 bins), as described previously (20). Images were reconstructed using the same parameters as in clinical studies. Fifty nonoverlapping VOIs of 5 × 5 × 5 voxels (corresponding in size to the average patients’ cluster volumes) were drawn on the central axial plane in the phantom image set. For each VOI, a histogram of the average activity concentrations from the 10 gated image bins was constructed and fitted with a normal distribution fit, to calculate the SD of the distribution and deduce the corresponding scaling factor c (as per Eq. 1). The average scaling factor over 50 VOIs was subsequently used to simulate cluster noise on a frame-by-frame basis for each mTAC. Kinetic modeling was conducted using mTACs and input functions as derived from full datasets (mTACFD and IFFD; that is, for SD1 and SD2, mTACFD and IFFD were truncated). The percentage bias and percentage SD were calculated with respect to the true value for each kinetic parameter (13):
Eq. 4 |
Eq. 5 |
where μxi, σxi, and are the sample mean, sample SD, and true value of a kinetic parameter x for i-th cluster. Additionally, Pearson r was calculated for K1 and k3 deduced from the 100 noisy time–activity curves using FD and SD1 and SD2, respectively.
RESULTS
Clinical Studies
Coronal images for patient 1 are shown in Figures 1A (18F-FDG PET) and 1B (18F-fluoromisonidazole PET). The corresponding IF and tumor time–activity curves are shown in Figures 1C and 1D, respectively.
Clusters included 25.0% ± 9.1% of tumor voxels (range, 7.9%–46.0%). The KRCs calculated from the full dataset were 0.0032 ± 0.0015 min−1 (range, 0.00071–0.0078 min−1) for k3 and 0.33 ± 0.13 min−1 (range, 0.13–0.62 min−1) for K1. Subsequently, only clusters that resulted in k3 > 0.001 min−1 (i.e., greater than the value reported for normoxic tumors and normal tissue in head and neck (13)) were included in the analysis, 29 clusters for SD1 and 26 clusters for SD2. The results of correlation, Passing–Bablok, and Bland–Altman analyses are summarized in Figure 2 (FD-SD1), Figure 3 (FD-SD2), and Table 2. Strong correlation (r ≥ 0.75, P < 0.001) was observed between all corresponding KRCs. Passing–Bablok regression for FD-SD1 correlations showed no significant biases. Bland–Altman analysis revealed less than 1% and less than 10% mean differences between the calculated K1 and k3, respectively, which were reproducible to within approximately 6% and approximately 30%. However, as proportional bias was observed when comparing FD-SD2, Bland–Altman analysis was not conducted. The analysis was repeated for Ki (data not shown), and no significant biases were identified.
TABLE 2.
Dataset combination | KRC | Pearson r (95% CI) | Passing–Bablok | Bland–Altman | |||||
---|---|---|---|---|---|---|---|---|---|
| |||||||||
P† | Mean % difference (95% CI) | 95% limits of agreement (lower; upper) | |||||||
| |||||||||
P* | Slope (95% CI) | Intercept (95% CI) | Residual SD (95% CI) | ||||||
FD-SD1 (clinical) n = 29 |
k3 | 0.95 (0.89–0.98) | 0.58 | 1.08 (0.94–1.32) | −6.0E-6 (−6.1E-4 to 5.3E-4) | 3.4E-4 (−6.7E-4 to 6.7E-4) | 0.20 | −10 (−16 to −4) | −40; 21 |
| |||||||||
K1 | 1.00 (0.99–1.00) | 0.58 | 0.99 (0.97–1.00) | 0.0045 (−1.3E-4 to 0.011) | 0.0058 (−0.011 to 0.011) | 1.00 | −1 (−2 to 1) | −7; 5 | |
| |||||||||
FD-SD2 (clinical) n = 26 |
k3 | 0.85 (0.69–0.93) | 1.00 | 1.40 (1.01–1.86) | −6.8 E-4 (−0.0020 to 4.7E-4) | 6.3E-4 (−0.0012 to 0.0012) | Analysis not conducted | Analysis not conducted | Analysis not conducted |
| |||||||||
K1 | 1.00 (0.99–1.00) | 0.86 | 1.04 (0.99–1.08) | −0.012 (−0.024 to 2.2E-4) | 0.0060 (−0.012 to 0.012) | 1.00 | 0 (−2 to 1) | −8; 7 | |
| |||||||||
FD-SD2 (preclinical) n = 21 |
k3 | 0.91 (0.79–0.96) | 0.98 | 1.10 (0.89–1.38) | 5.2E-4 (−5.1E-4 to 0.0013) | 8.2E-4 (−0.0016 to 0.0016) | 0.82 | −26 (−43 to −8) | −100; 49 |
| |||||||||
K1 | 1.00 (0.99–1.00) | 0.98 | 1.02 (0.98–1.06) | −0.0013 (−0.0079 to 0.0069) | 0.0038 (−0.0075 to 0.0075) | 1.00 | −1 (−2 to 0) | −5; 3 |
Cumulative sum test.
Kolmogorov–Smirnov test.
FD = full dataset (~170 min in clinical, 90 min in preclinical studies); SD1 = first shortened dataset (~100 min); SD2 = second shortened dataset (45 min).
The area-under-the-receiver-operating characteristics values for the classification of cVOIs as hypoxic are given in Table 3. Pearson r between tumor-to-blood ratio and k3 and Ki, as calculated using FD, were 0.71 and 0.90, respectively (P < 0.001). For classification analyses, all 32 clusters were included.
TABLE 3.
Dataset | KRC | AUC (95% CI; binomial exact) | Associated criterion |
---|---|---|---|
SD1, n = 32 | k3 | 0.70 (0.51–0.85) | >0.0021 |
Ki | 0.91 (0.75–0.98) | >0.0027 | |
SD2, n = 32 | k3 | 0.80 (0.62–0.92) | >0.0034 |
Ki | 0.86 (0.69–0.96) | >0.0023 |
AUC = area-under-the-receiver-operating characteristics curve; SD1 = first shortened dataset (~100 min); SD2 = second shortened dataset (45 min).
Preclinical Studies
A coronal image for animal 1 (lesion 1) is shown in Figure 4A, and the IF and tumor time–activity curves are shown in Figures 4B and 4C, respectively. The discontinuities in the example clusters may be due to noise propagated by the image reconstruction.
Clusters included 25.0% ± 9.7% of tumor voxels (range, 7.4%–44.2%). Twenty-one clusters were included in the analysis (excluding those for which k3 = 0). The KRCs calculated from the FD were 0.0040 ± 0.0026 min−1 (range, 0.00041–0.0089 min−1) for k3 and 0.22 ± 0.076 min−1 (range, 0.085–0.35 min−1) for K1. The results of correlation, Passing–Bablok, and Bland–Altman analyses are summarized in Figure 5 and Table 2. Strong correlation was observed in all cases. Passing–Bablok analysis revealed no proportional or systematic biases. Bland–Altman analysis revealed less than 1% and less than 25% mean differences between the calculated K1 and k3, respectively, which were reproducible to within approximately 4% and approximately 75%.
Correction factor to the input function due to partial-volume effect for pooled data from both clinical and preclinical studies is higher at initial times after injection because of the largest differences between activity concentrations of 18F-fluoromisonidazole in vasculature and surrounding tissue, falling to approximately 1 as 18F-fluoromisonidazole diffuses from the vasculature (Fig. 6).
Simulations
The average scaling factor c over the 50 VOIs was 0.064 ± 0.026. Although no bias was observed, the %stddev in k3 increased for shorter acquisition times and was inversely proportional to the true value of k3, ranging from approximately 1%–4%, approximately 1%–6%, and approximately 2%–12% for FD, SD1, and SD2, respectively (Fig. 7). For K1, both %bias and %stddev were less than 1% in all cases. Correlation between K1 as calculated using full and shortened noisy time–activity curves was strong (r > 0.90), whereas for k3 it was lower (r = 0.55 for SD1 and r = 0.19 for SD2). A summary of simulation results is given in Table 4.
TABLE 4.
Kinetic rate constant | Metric | Full dataset (~170 min) | First shortened dataset (~100 min) | Second shortened dataset (45 min) |
---|---|---|---|---|
k3 | %bias | 0.0 ± 0.1 | 0.0 ± 0.1 | 0.0 ± 0.2 |
%SD | 1.4 ± 0.7 | 2.0 ± 1.0 | 3.7 ± 2.0 | |
Pearson r (range) | 0.55 ± 0.08 (0.33–0.85) | 0.19 ± 0.13 (0.00–0.80) | ||
K1 | %bias | 0.1 ± 0.1 | 0.1 ± 0.1 | 0.1 ± 0.1 |
%SD | 0.6 ± 0.2 | 0.6 ± 0.2 | 0.6 ± 0.2 | |
Pearson r (range) | 0.96 ± 0.10 (0.43–0.99) | 0.93 ± 0.09 (0.48–0.99) |
DISCUSSION
dPET studies are largely confined to research applications, because the routine acquisition of multisession dPET scans is challenging. Despite reports that additional prognostic information such as the composite assessment of hypoxia and blood flow can be obtained from the analysis of 18F-fluoromisonidazole dPET data (21,22), static acquisitions at between 2 and 4 h after injection are predominantly used (23). We investigated the feasibility of kinetic modeling of 18F-fluoromisonidazole dPET using shortened acquisition times as a means of overcoming the limitations of both static and dynamic 18F-fluoromisonidazole imaging in identifying regions of tumor hypoxia in a clinically practical manner.
Measured uptake values on a voxel level exhibit considerable variations that represent not only differences in metabolic processes, but also noise, which is propagated through image reconstruction and kinetic modeling (10). Misregistration between the 3 18F-fluoromiso-nidazole scans may additionally compromise the accuracy of voxel-wise kinetic modeling. Clustering was performed to reduce these effects, while maintaining the ability to study hypoxia and perfusion characteristics of tumor subvolumes.
Strong correlations were found between all corresponding KRCs as calculated using shortened and full datasets (Table 2). In the clinical studies, Passing–Bablok regression revealed no significant differences between the KRCs as calculated from the FD and SD1, implying that using the approximately100-min shortened datasets would not result in a bias in the estimation of KRCs. However, proportional differences were observed for FD-SD2 correlations. An increased residual SD with larger 95% CIs was also measured, showing that kinetic modeling of 18F-fluoromisonidazole dPET in SCCHN patients will be more prone to errors in determining the KRCs as the duration of the study is further shortened. In contrast, the results from the animal studies revealed no significant differences in the KRCs calculated from SD2 datasets. Narrower 95% CIs for slope, intercept, and residual SD were observed for KRCs calculated from the 45-min datasets in the animal compared with patient studies.
Results indicate that k3 was overestimated when using shortened datasets. Analyzing kinetically heterogeneous regions with a compartment model designed for homogeneous tissues may result in the overestimation of k3, the magnitude of which depends on the acquisition period (24,25). Although this effect has been observed previously (26–28), further investigations are necessary to understand its significance in the context of 18F-fluoromisonidazole dPET.
Causes for the differences in the results between patient and animal studies may be attributed to a variety of factors including the more rapid circulation time and metabolism in rodents compared with man, dissimilarity of pharmacokinetic characteristics of 18F-fluoromisonidazole in the 2 tumor types, different acquisition lengths for full datasets, the fact that the animals were anesthetized during the acquisition whereas the patients were not, and the increased uncertainty brought about by the need to coregister the piecewise acquisition in human studies. Additionally, list-mode PET data were not available for 2 patients. Thirty-second initial time frames were therefore used, resulting in a lower peak activity concentration of the IF, leading to less stable KRC estimates (13).
The area-under-the-receiver-operating characteristics, calculated to assess the reliability of shortened 18F-fluoromisonidazole dPET datasets for the task of identifying tumor hypoxia, was high when either k3 (0.80) or Ki (0.86) values as calculated from 45-min dataset were used. These results suggest that single-session 45-min acquisitions in SCCHN patients may present an attractive alternative when used for identifying the presence of hypoxia on a tumor subvolume level.
Simulations were performed to assess uncertainties in 18F-fluoro-misonidazole kinetic modeling due to statistical noise and shortened acquisition time. The decrease in %stddev of k3 with increasing k3 value is a possible result of the steeper rise in 18F-fluoromisonidazole uptake that allows a more precise estimation of k3. K1 remained accurately estimated using shortened datasets, as observed in both patient and animal studies. As K1 is predominantly determined from the early parts of time–activity curves, the correlation between K1 as calculated using full versus shortened noisy time–activity curves was higher than the corresponding correlation for k3 (which strongly depends on the later parts of time–activity curves). No bias in K1 or k3 was observed when shortening the acquisition time, because kinetic modeling for shortened datasets was performed using truncated mTACFD and IFFD. These results indicate that K1 and k3 could in principle be calculated accurately from shortened acquisitions. The discrepancy between simulation and clinical results, however, is due to the difference in the shape of time–activity curves as modeled using full or shortened datasets, which in turn highlights kinetic heterogeneity within tumor subvolumes as a potential source of bias (24,25). When the analysis in clinical studies was repeated using IFFD for all datasets, the overestimation of k3 was not reduced (data not shown). The potential impact of misregistration between the 3 18F-fluoromisonidazole scans on overestimation of k3 (by means of combining tumor regions with different pharmacokinetic properties) is a subject of an ongoing study.
A limitation of this study was the small sample size. The used statistical methods do not address the clinical significance of the results. The clinical significance of differences between the kinetic rate constants as calculated from shortened and full dPET datasets has not yet been evaluated. Further, a test–retest study will be necessary to investigate the reproducibility of 18F-fluoromisonidazole kinetic modeling.
CONCLUSION
Using single-session 45-min shortened 18F-fluoromisonidazole dPET datasets appears to be adequate for the identification of intratumor regions of hypoxia. However, k3 was significantly overestimated in the clinical cohort. Further studies are necessary to evaluate the clinical significance of differences between the results as calculated from full and shortened datasets.
Footnotes
DISCLOSURE
This study was partially supported by NIH grants P30 CA008748, 5R01CA157770-04, and 5U01CA157442. No other potential conflict of interest relevant to this article was reported.
References
- 1.Horsman MR, Mortensen LS, Petersen JB, Busk M, Overgaard J. Imaging hypoxia to improve radiotherapy outcome. Nat Rev Clin Oncol. 2012;9:674–687. doi: 10.1038/nrclinonc.2012.171. [DOI] [PubMed] [Google Scholar]
- 2.Nordsmark M, Overgaard M, Overgaard J. Pretreatment oxygenation predicts radiation response in advanced squamous cell carcinoma of the head and neck. Radiother Oncol. 1996;41:31–39. doi: 10.1016/s0167-8140(96)91811-3. [DOI] [PubMed] [Google Scholar]
- 3.Brizel DM, Sibley GS, Prosnitz LR, Scher RL, Dewhirst MW. Tumor hypoxia adversely affects the prognosis of carcinoma of the head and neck. Int J Radiat Oncol Biol Phys. 1997;38:285–289. doi: 10.1016/s0360-3016(97)00101-6. [DOI] [PubMed] [Google Scholar]
- 4.Rajendran JG, Schwartz DL, O’Sullivan J, et al. Tumor hypoxia imaging with [F-18[fluoromisonidazole positron emission tomography in head and neck cancer. Clin Cancer Res. 2006;12:5435–5441. doi: 10.1158/1078-0432.CCR-05-1773. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 5.Nordsmark M, Bentzen SM, Overgaard J. Measurement of human tumour oxygenation status by a polarographic needle electrode. An analysis of inter- and intratumour heterogeneity. Acta Oncol. 1994;33:383–389. doi: 10.3109/02841869409098433. [DOI] [PubMed] [Google Scholar]
- 6.Russell J, Carlin SD, Burke SA, Wen B, Yang KM, Ling CC. Immunohistochemical detection of changes in tumor hypoxia. Int J Radiat Oncol Biol Phys. 2009;73:1177–1186. doi: 10.1016/j.ijrobp.2008.12.004. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 7.Koh WJ, Rasey JS, Evans ML, et al. Imaging of hypoxia in human tumors with [F-18]fluoromisonidazole. Int J Radiat Oncol Biol Phys. 1992;22:199–212. doi: 10.1016/0360-3016(92)91001-4. [DOI] [PubMed] [Google Scholar]
- 8.Rasey JS, Koh WJ, Evans ML, et al. Quantifying regional hypoxia in human tumors with positron emission tomography of [18F]fluoromisonidazole: a pre-therapy study of 37 patients. Int J Radiat Oncol Biol Phys. 1996;36:417–428. doi: 10.1016/s0360-3016(96)00325-2. [DOI] [PubMed] [Google Scholar]
- 9.Thorwarth D, Eschmann SM, Paulsen F, Alber M. A kinetic model for dynamic [18F]-FMISO PET data to analyse tumor hypoxia. Phys Med Biol. 2005;50:2209–2224. doi: 10.1088/0031-9155/50/10/002. [DOI] [PubMed] [Google Scholar]
- 10.Wang W, Lee NY, Georgi JC, et al. Pharmacokinetic analysis of hypoxia 18F-fluoromisonidazole dynamic PET in head and neck cancer. J Nucl Med. 2010;51:37–45. doi: 10.2967/jnumed.109.067009. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 11.Lim JL, Berridge MS. An efficient radiosynthesis of [18F]fluoromisonidazole. Appl Radiat Isot. 1993;44:1085–1091. doi: 10.1016/0969-8043(93)90110-v. [DOI] [PubMed] [Google Scholar]
- 12.Bokacheva L, Kotedia K, Reese M, et al. Response of HT29 colorectal xenograft model to cediranib assessed with 18F-fluoromisonidazole positron emission tomography, dynamic contrast-enhanced and diffusion-weighted MRI. NMR Biomed. 2013;26:151–163. doi: 10.1002/nbm.2830. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 13.Wang W, Georgi JC, Nehmeh SA, et al. Evaluation of a compartmental model for estimating tumor hypoxia via FMISO dynamic PET imaging. Phys Med Biol. 2009;54:3083–3099. doi: 10.1088/0031-9155/54/10/008. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 14.Rousset OG, Ma Y, Evans AC. Correction for partial volume effects in PET: principle and validation. J Nucl Med. 1998;39:904–911. [PubMed] [Google Scholar]
- 15.Velamuru PK, Renaut RA, Guo H, Chen K. Robust clustering of positron emission tomography data. Paper presented at: Joint Conference of the Classification Society of North America and Interface Foundation of North America; June 8–June 12, 2005; St. Louis, Missouri. [Google Scholar]
- 16.Press WH, Teukolsky SA, Wetterling WT, Flannery BP. Numerical Recipes in C. New York, NY: Cambridge University Press; 1992. [Google Scholar]
- 17.Passing H, Bablok W. A new biometrical procedure for testing the equality of measurements from two different analytical methods: application of linear regression procedures for method comparison studies in clinical chemistry, Part I. J Clin Chem Clin Biochem. 1983;21:709–720. doi: 10.1515/cclm.1983.21.11.709. [DOI] [PubMed] [Google Scholar]
- 18.Bland JM, Altman DG. Statistical methods for assessing agreement between two methods of clinical measurement. Lancet. 1986;1:307–310. [PubMed] [Google Scholar]
- 19.Zweig MH, Campbell G. Receiver-operating characteristic (ROC) plots: a fundamental evaluation tool in clinical medicine. Clin Chem. 1993;39:561–577. [PubMed] [Google Scholar]
- 20.Schmidtlein CR, Beattie BJ, Bailey DL, et al. Using an external gating signal to estimate noise in PET with an emphasis on tracer avid tumors. Phys Med Biol. 2010;55:6299–6326. doi: 10.1088/0031-9155/55/20/016. [DOI] [PubMed] [Google Scholar]
- 21.Eschmann SM, Paulsen F, Reimold M, et al. Prognostic impact of hypoxia imaging with 18F-misonidazole PET in non-small cell lung cancer and head and neck cancer before radiotherapy. J Nucl Med. 2005;46:253–260. [PubMed] [Google Scholar]
- 22.Thorwarth D, Eschmann SM, Scheiderbauer J, Paulsen F, Alber M. Kinetic analysis of dynamic 18F-fluoromisonidazole PET correlates with radiation treatment outcome in head-and-neck cancer. BMC Cancer. 2005;5:152. doi: 10.1186/1471-2407-5-152. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 23.Fleming IN, Manavaki R, Blower PJ, et al. Imaging tumour hypoxia with positron emission tomography. Br J Cancer. 2015;112:238–250. doi: 10.1038/bjc.2014.610. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 24.Herholz K, Patlak CS. The influence of tissue heterogeneity on results of fitting nonlinear model equations to regional tracer uptake curves: with an application to compartmental models used in positron emission tomography. J Cereb Blood Flow Metab. 1987;7:214–229. doi: 10.1038/jcbfm.1987.47. [DOI] [PubMed] [Google Scholar]
- 25.Schmidt K, Lucignani G, Moresco RM, et al. Errors introduced by tissue heterogeneity in estimation of local cerebral glucose utilization with current kinetic models of the [18F]fluorodeoxyglucose method. J Cereb Blood Flow Metab. 1992;12:823–834. doi: 10.1038/jcbfm.1992.114. [DOI] [PubMed] [Google Scholar]
- 26.Torizuka T, Nobezawa S, Momiki S, et al. Short dynamic FDG-PET imaging protocol for patients with lung cancer. Eur J Nucl Med. 2000;27:1538–1542. doi: 10.1007/s002590000312. [DOI] [PubMed] [Google Scholar]
- 27.Monden T, Kudomi N, Sasakawa Y, et al. Shortening the duration of [18F]FDG PET brain examination for diagnosis of brain glioma. Mol Imaging Biol. 2011;13:754–758. doi: 10.1007/s11307-010-0384-z. [DOI] [PubMed] [Google Scholar]
- 28.Busk M, Munk OL, Jakobsen S, et al. Assessing hypoxia in animal tumor models based on pharmocokinetic analysis of dynamic FAZA PET. Acta Oncol. 2010;49:922–933. doi: 10.3109/0284186X.2010.503970. [DOI] [PubMed] [Google Scholar]