Abstract
IMPORTANCE AND OBJECTIVES:
COVID-19-related acute respiratory distress syndrome (ARDS) is associated with high mortality and often necessitates invasive mechanical ventilation (IMV). Previous studies on non-COVID-19 ARDS have shown driving pressure to be robustly associated with ICU mortality; however, those studies relied on “static” driving pressure measured periodically and manually. As “continuous” automatically monitored driving pressure is becoming increasingly available and reliable with more advanced mechanical ventilators, we aimed to examine the effect of this “dynamic” driving pressure in COVID-19 ARDS throughout the entire ventilation period.
DESIGN, SETTING, AND PARTICIPANTS:
This retrospective, observational study cohort study evaluates the association between driving pressure and ICU mortality in patients with concurrent COVID-19 and ARDS using multivariate joint modeling. The study cohort (n = 544) included all adult patients (≥ 18 yr) with COVID-19 ARDS between March 1, 2020, and April 30, 2021, on volume-control mode IMV for 12 hours or more in a Mass General Brigham, Boston, MA ICU.
MEASUREMENTS AND MAIN RESULTS:
Of 544 included patients, 171 (31.4%) died in the ICU. Increased dynamic ΔP was associated with increased risk in the hazard of ICU mortality (hazard ratio [HR] 1.035; 95% credible interval, 1.004–1.069) after adjusting for other relevant dynamic respiratory biomarkers. A significant increase in risk in the hazard of death was found for every hour of exposure to high intensities of driving pressure (≥ 15 cm H2O) (HR 1.002; 95% credible interval 1.001–1.003).
CONCLUSIONS:
Limiting patients’ exposure to high intensities of driving pressure even while under lung-protective ventilation may represent a critical step in improving ICU survival in patients with COVID-19 ARDS. Time-series IMV data could be leveraged to enhance real-time monitoring and decision support to optimize ventilation strategies at the bedside.
Keywords: acute respiratory distress syndrome, COVID-19, electronic health records, mechanical ventilation, survival analysis
KEY POINTS.
Question: How is dynamic, continuously measured driving pressure associated with mortality in patients with concurrent COVID-19 and acute respiratory distress syndrome (ARDS)?
Findings: Our cohort study of 544 patients with concurrent COVID-19 and ARDS from the Mass General Brigham Hospital System finds dynamic driving pressure to be robustly associated with increased mortality risk after adjustment for relevant dynamic respiratory biomarkers and patient characteristics.
Meaning: Continuously and automatically measured driving pressure data may be leveraged to enhance clinical decision support and optimize ventilation strategies in real time.
Over 4.9 million Americans were admitted to hospital due to the novel COVID-19 caused by the severe acute respiratory syndrome coronavirus 2 (SARS-CoV-2) virus between August 2020 and June 2022 (1). Approximately 33% of hospitalized COVID-19 patients developed acute respiratory distress syndrome (ARDS) (2), which often requires invasive mechanical ventilation (IMV). COVID-19 ARDS is associated with high mortality rates ranging up to 40%, depending upon the wave in the pandemic and other risk factors influencing the baseline hazard of death, including the availability of COVID-19 therapeutics proven to reduce mortality (2, 3). Several studies have reported on their preliminary strategies for the management of individual ventilator parameters for patients with COVID-19 ARDS (2, 4–6). There is substantial heterogeneity in ARDS, and the respiratory system mechanics of patients with ARDS, regardless of COVID-19 status, are broadly similar (7). Several studies have suggested that COVID-19 ARDS presents unique clinical features: more significant hypoxemia, higher lung compliance (5), and longer dependence on IMV (4). Recent literature supports the notion that COVID-19 ARDS requires lung-protective ventilation in a manner similar to non-COVID-19 ARDS (8, 9), including low-tidal volume (VT) and low-plateau pressure (PPLAT).
However, mortality in ARDS remains high despite the use of lung-protective ventilation. It has been suggested that driving pressure (ΔP, the ratio of tidal volume to respiratory system compliance), calculated as the PPLAT minus positive end-expiratory pressures (PEEPs), is strongly associated with survival (10). Using Bayesian joint models (11), Urner et al found each daily increment in driving pressure in non-COVID-19 ARDS to be associated with increased mortality risk (12). A gap in the literature relates to whether the strength of this association between time-varying ΔP and mortality persists in patients with the distinct phenotype of COVID-19 ARDS.
Traditionally, driving pressure is measured via a manual end-inspiratory hold maneuver, typically once or twice a day, and most studies investigating driving pressure consider only the variable measured in this form (10, 12–14). However, recent advances in mechanical ventilation technology have allowed for the automatic calculation of “dynamic” driving pressures measured continuously at the bedside in real-time using estimates of plateau pressure, although research using such data is lacking (15). High-volume and high-velocity ventilation data, along with rich electronic health record (EHR) data, present a unique opportunity to study the association of ventilator parameters with mortality at greater precision. A gap in the literature exists with respect to the time-varying ΔP and mortality relationship where ΔP is used at a more granular level than prior studies (hourly vs. daily measurements of IMV parameters).
In this study, by leveraging high-resolution time-series ventilator data and EHR data, we aimed to contribute to transforming the practice of respiratory medicine to be more dynamic, precise, and personalized. We used multivariate joint modeling of longitudinal and survival data to investigate the association between dynamic driving pressure and ICU mortality in patients with concurrent COVID-19 and ARDS and examine the cumulative effect of driving pressure (11, 16, 17). Compared with more traditional survival analysis methods such as the time-varying Cox model (18), joint modeling has been shown to produce less biased estimates of the associations of time-varying biomarkers and time-to-event outcomes, as well as increased power in estimating treatment effect (19–21). Joint Models account for informative censoring due to death during follow-up. Therefore, the association between a time-varying endogenous covariate and outcome can be measured without selection bias arising from missing values that are related to the outcome (in contrast to time-varying Cox models, which can only deal with exogenous time-varying covariates). We incorporated other relevant time-varying respiratory variables to disentangle the independent effects of each biomarker.
MATERIALS AND METHODS
Study Design and Patient Population
This study was conducted at the Mass General Brigham (MGB), an integrated healthcare delivery network located in Boston, MA. Our study cohort includes all adult ICU patients (≥ 18 yr) with COVID-19 ARDS between March 1, 2020, and April 30, 2021, on volume-control mode IMV for at least 12 hours. COVID-19 diagnosis was based on a positive test result for SARS-CoV-2 by polymerase chain reaction clinical assay. ARDS diagnosis was based on the International Classification of Diseases, 10th Revision Clinical Modification (ICD-10-CM) code J80 (22). We manually validated the ARDS diagnosis for a random subset of 10% (54 patients) of our cohort according to the Berlin Criteria and found the positive predictive value of the ICD-10-CM code to be 96% (23). Patient demographic, clinical, and death data were collected from MGB’s EHR data repository. Data generated from clinical devices (including IMV) at the patient’s bedside were collected at a 1-minute resolution. Ventilation data were collected from Hamilton-G5 and Nihon Kohden 550 mechanical ventilators (24, 25).
This study was performed in compliance with the World Medical Association Declaration of Helsinki on Ethical Principles for Medical Research Involving Human Subjects. The study, entitled “Improving Lung Protective Ventilation (ProLung) using EHR Data” was reviewed by and approved by the MGB institutional review board (IRB) (reference number: 2022P001683) on June 30, 2022. The IRB waived the requirement of consent for this study.
Procedures and Outcomes
Our primary outcome was the hazard of acute decomposition in the ICU during IMV, that is, risk in the hazard of ICU mortality. Patients were followed from the initiation of IMV until death, discharge from the ICU, or liberation from IMV for more than 24 hours, whichever occurred first. These censoring events were treated as multiple competing risks in the joint models.
The independent variables tested as predictors consisted of: 1) time-independent baseline covariates, including gender, race, age, body mass index (BMI), comorbidities, and the Charlson comorbidity index (CCI); and 2) time-dependent (longitudinal) covariates, including driving pressure (cm H2O), respiratory rate (breaths /min), oxygen saturation (Spo2) (%), tidal volume per predicted body weight (VT/PBW) (mL/kg), Po2 to Fio2 ratio, Pco2 (mm Hg), and arterial pH (the measured acid–base balance of the blood). Variables that were recorded multiple times every hour were down-sampled to the hourly mean to optimize the data for computation. We adjusted all analyses for baseline time-independent covariates. We report usage of dexamethasone and remdesivir, which are COVID-19 therapies that have a proven mortality benefit. No usage of baricitinib was found in our cohort.
We calculate dynamic ΔP as the difference between dynamic PPLAT and measured PEEP. Dynamic PPLAT is computed every minute by the ventilator via a least squares fit method as outlined by Mojoli et al (15), which is measured at the end of inspiration when flow is at or close to zero and recorded for both mandatory and time-cycled breaths (26). In contrast, static PPLAT, per standard of care, is manually measured by respiratory therapists about once every 12 hours via an end-inspiratory hold maneuver. Dynamic PPLAT has been reported to give a good estimation of the actual PPLAT (15). To verify that dynamic driving pressures reliably approximate static “gold-standard” driving pressures, we conducted a correlation analysis to measure the strength of the linear relationship between dynamic and manually measured static driving pressures.
Statistical Analysis
Patient Characteristics and Longitudinal Variables
Patient characteristics are described as proportions for categorical variables and median (sd) for continuous variables. In the descriptive analyses, p values for each variable were calculated for comparisons between dead and alive patient groups using the Wilcoxon rank-sum and Fisher exact tests, as appropriate.
Baseline Analysis Using Cox Proportional Hazard Models
To examine the basic relationships between baseline ΔP and ICU mortality, we used two types of frequentist baseline measures. One was the mean value of the patient’s dynamic driving pressure on their first day on IMV, and the other was the mean value of first-day manually measured driving pressures, using the 98.9% (538/544) of patients who had both of these measures documented in the EHR. We tested that the assumptions of the Cox proportional hazard model were met (Appendix 1, http://links.lww.com/CCX/B301). Cox proportional hazard models were implemented using restricted cubic splines, to predict the relative hazard of death in ICU with 95% CIs. Additionally, stratified survival curves based on driving pressures at baseline were computed via the Kaplan-Meier estimator. The p values for the comparisons were calculated using a log-rank (Mantel-Cox) test. For these survival curves, we stratified patients using a baseline ΔP cutoff of 15 cm H2O as this has previously been suggested as an upper safety limit for patients with ARDS (27).
Joint Modeling Analysis
A Bayesian, multivariate joint modeling framework with shared random effects was used to estimate the association of patient-specific longitudinal outcome profiles, that is, dynamic ΔP and other longitudinal variables with ICU mortality. Our joint models use a Cox proportional hazard model for the survival subcomponent and linear-mixed effects models for each of the longitudinal variables (Appendix 1, http://links.lww.com/CCX/B301).
Univariate Joint Modeling Analysis
To assess whether time-varying dynamic ΔP is associated with mortality in patients with concurrent COVID-19 and ARDS, we first constructed a simple, univariate joint model consisting of dynamic ΔP as the sole time-varying variable and baseline patient characteristics: gender, age, race, BMI, CCI, arterial pH, and PF ratio at entry. We used the same modeling approach to quantify the effect of cumulative exposure, that is, by estimating the association between the number of hours with potentially harmful exposure (ΔP ≥ 15 cm H2O) and ICU mortality.
Multivariate Joint Modeling Analysis
We used multivariate joint modeling to adjust the effect of time-varying ΔP for other time-varying ventilation and gas-exchange variables as described in “Procedures and Outcomes.” Figure 1 visually demonstrates the two distinct functional forms of joint models that we explored in this study.
Model 1 is a standard, “value-only” joint model. In model 2, we explored the normalized area/cumulative effects functional form, as a recent study suggested that a patient’s history of ΔP levels may be highly relevant to survival (6). We investigated this by incorporating ΔP data from previous time points (i.e., since the start of ventilation). The time-varying normalized cumulative effect of driving pressure is the integral or area under the subject-specific ΔP profile from zero to the current follow-up time t, divided by t. Effectively, this represents the average value of the subject-specific ΔP profile from time 0 to t (Supplementary Equation 3, http://links.lww.com/CCX/B301).
Goodness-of-fit of the multivariate joint models was evaluated using two metrics: the Deviance Information Criterion (DIC) (28), and Widely Applicable Information Criterion (WAIC) (29). Smaller values for DIC and WAIC indicate a better-fitting model. This article is reported according to the Strengthening the Reporting of Observational Studies in Epidemiology guidelines (30).
RESULTS
Demographic Characteristics of the Study Cohort
The final study cohort consisted of 544 patients with concurrent COVID-19 and ARDS with median age of 62 years (interquartile range, IQR, 51–70) and 184 (33.8%) were women. Tables 1 and 2 present descriptive summaries of patient characteristics and time-varying respiratory biomarkers by ICU mortality status. The median number of days in the ICU and on IMV were 16 days (IQR, 10–25) and 15.4 days (IQR, 8.9–24.2), respectively. Overall, 171 (31%) patients died in ICU, with the median age being 67 years (IQR, 57–76 yr) and 50 (29.2%) were women (Table 1). Median ICU and ventilator time were higher in the survival group (17 and 15.8 d, respectively) compared with the deceased group (14 and 13.9 d, respectively) (Table 1). Older age, being of non-Hispanic White descent, a higher CCI, having cardiovascular disease, and having hypertension were all significant risk factors for death.
TABLE 1.
Variable | All Patients (n = 544) | Alive (n = 373) | Dead (n = 171) | p |
---|---|---|---|---|
Age, yr, mean (IQR) | 62 (51–70) | 59 (49–68) | 67 (57–76) | < 0.0001 |
Gender, n (%) | ||||
Female | 184 (33.8) | 134 (35.9) | 50 (29.2) | 0.143 |
Male | 360 (66.2) | 239 (64.1) | 121 (70.8) | 0.143 |
Race, n (%) | ||||
White | 233 (42.8) | 149 (39.9) | 84 (49.1) | 0.05 |
Black | 75 (13.8) | 51 (13.7) | 24 (14.0) | 0.894 |
Asian | 33 (6.1) | 27 (7.2) | 6 (3.5) | 0.121 |
Unknown/other | 203 (37.3) | 146 (39.1) | 57 (33.3) | 0.215 |
Ethnicity, n (%) | ||||
Hispanic | 156 (28.7) | 118 (31.6) | 38 (22.2) | 0.025 |
Non-Hispanic | 321 (59.0) | 211 (56.6) | 110 (64.3) | 0.092 |
Unknown | 67 (12.3) | 44 (11.8) | 23 (13.5) | 0.577 |
Body mass index | 29.6 (26.1–34.4) | 29.3 (26.1–33.5) | 30.5 (26–35) | 0.265 |
Comorbidities, n (%) | ||||
Chronic liver disease | 62 (11.4) | 46 (12.3) | 16 (9.4) | 0.383 |
Chronic kidney disease | 136 (25.0) | 91 (24.4) | 45 (26.3) | 0.67 |
Diabetes | 153 (28.1) | 97 (26) | 56 (32.7) | 0.123 |
Cardiovascular disease | 112 (20.6) | 65 (17.4) | 47 (27.5) | 0.009 |
Hypertension | 232 (42.6) | 143 (38.3) | 89 (52) | 0.003 |
Charlson Comorbidity Index | 0 (0–2) | 0 (0–1) | 0 (0–3) | 0.002 |
Sequential Organ Failure Assessment | 8 (6–11) | 8 (6–10) | 9 (7–12) | 0.003 |
Medications, n (%) | ||||
Remdesivir | 110 (20.2) | 79 (21.2) | 31 (18.1) | 0.4904 |
Dexamethasone | 124 (22.8) | 96 (25.7) | 28 (16.4) | 0.016 |
Time-varying variables | ||||
Invasive mechanical ventilation duration | 15.4 (8.9–24.2) | 15.8 (9.9–25.4) | 13.9 (8.6–21.8) | 0.072 |
Driving pressure | 13.1 (11.0–16.7) | 12.6 (10.5–15.2) | 15.0 (11.9–20.0) | < 0.001 |
Plateau pressure | 22.7 (19.0–26.3) | 21.9 (17.9–25.8) | 24.1 (20.3–28.0) | < 0.001 |
Positive end-expiratory pressures | 10 (6–12) | 9 (5–12) | 10 (8–12) | < 0.001 |
Spo2 | 96.2 (94.4–99.0) | 96.4 (94.7–98.1) | 95.6 (94.0–97.6) | < 0.001 |
Respiratory rate | 23.0 (18.1–28.0) | 22.2 (18.1–27.0) | 24.5 (18.4–30.0) | < 0.001 |
Tidal volume | 360.0 (310.0–404.4) | 366.5 (318.6–410.0) | 340.1 (295.6–396.4) | < 0.001 |
Tidal volume per predicted body weight | 5.9 (5.3–6.3) | 5.9 (5.5–6.3) | 5.7 (5.0–6.2) | < 0.001 |
PF ratio | 200.0 (156.0–254.3) | 215.0 (171.0–268.6) | 175.0 (134.9–223.3) | < 0.001 |
Paco2 | 45.0 (39.0–51.0) | 44.0 (39.0–50.0) | 47.0 (41.0–54.0) | < 0.001 |
Arterial pH | 7.39 (7.34–7.44) | 7.40 (7.36–7.44) | 7.37 (7.31–7.41) | < 0.001 |
Outcomes, d, mean (IQR) | ||||
ICU LOS | 16 (10–25) | 17 (10–26) | 14 (9–22) | 0.006 |
Inpatient LOS | 18 (12–27) | 19 (12–29) | 16 (10–24) | 0.003 |
IQR = interquartile range, LOS = lengths of stay.
TABLE 2.
Δp Value Only | Δp Normalized Area | |||
---|---|---|---|---|
Variable | HR (95% CI) | p | HR (95% CI) | p |
Baseline variables | ||||
Male | 0.9 (0.516–1.577) | 0.71 | 0.888 (0.527–1.523) | 0.651 |
Age (yr) | 1.05 (1.037–1.065) | < 0.001 | 1.051 (1.035–1.068) | < 0.001 |
Black (vs. White) | 0.381 (0.213–0.636) | 0.001 | 0.407 (0.231–0.695) | < 0.001 |
Asian (vs. White) | 0.749 (0.272–1.765) | 0.56 | 0.713 (0.266–1.574) | 0.457 |
Unknown/other race (vs. White) | 1.12 (0.768–1.615) | 0.561 | 1.146 (0.78–1.639) | 0.478 |
Body mass index | 1.022 (0.997–1.048) | 0.089 | 1.021 (0.992–1.047) | 0.141 |
Charlson Comorbidity Index | 1.024 (0.962–1.088) | 0.453 | 1.032 (0.975–1.092) | 0.294 |
Time-varying variables | ||||
Driving pressure (cm H2O) | 1.035 (1.004–1.069) | 0.021 | NA | NA |
Normalized area-driving pressure | NA | NA | 1.032 (0.986–1.078) | 0.177 |
Spo2 (%) | 0.82 (0.798–0.843) | < 0.001 | 0.812 (0.789–0.839) | < 0.001 |
Respiratory rate (breaths/min) | 1.014 (1.003–1.032) | 0.008 | 1.02 (1.011–1.029) | < 0.001 |
Tidal volume/predicted body weight (mL/kg) | 1.019 (0.933–1.106) | 0.627 | 1.022 (0.957–1.08) | 0.497 |
Pao2/Fio2 ratio (mm Hg) | 0.992 (0.989–0.996) | < 0.001 | 0.992 (0.988–0.995) | < 0.001 |
Paco2 (mm Hg) | 1.021 (1.007–1.039) | 0.001 | 1.027 (1.004–1.045) | 0.003 |
Arterial pHa | 0.67 (0.6–0.759) | < 0.001 | 0.7 (0.605–0.804) | < 0.001 |
HR = hazard ratio, NA = not applicable.
The HR for arterial pH is the adjusted HR associated with a 1 sd increment in the variable (0.075).
Results of Baseline Analysis
The Cox proportional hazard model assumptions were tested and found to be valid (Appendix 1, http://links.lww.com/CCX/B301). The baseline analysis using Cox proportional hazard models found that baseline static and dynamic ΔP was associated with higher risk in the hazard of ICU mortality (Fig. 2, A and C). Furthermore, patients with static or dynamic ΔP of at least 15 cm H2O at baseline had significantly poorer survival compared with patients with baseline ΔP less than 15 cm H2O (Fig. 2, B and D).
Results of the Univariate Joint Modeling Analysis
Our univariate joint modeling analysis found that every 1 cm H2O increase in ΔP was associated with a 1.079-fold increase in risk in the hazard of ICU mortality during IMV (HR, 1.079 [95% credible interval, 1.056–1.103]; p < 0.001). A 1-hour increase in exposure to ΔP greater than or equal to 15 cm H2O was found to be associated with a 1.002-fold increase in the risk in the hazard of ICU mortality (HR, 1.002 [95% credible interval, 1.001–1.003]; p < 0.001) (Table 2).
Results of the Multivariate Joint Models
In the first standard (“value-only”) multivariate joint model adjusting for six other time-varying variables, we observed ΔP to be strongly associated with the hazard of ICU mortality (HR, 1.035 [95% credible interval, 1.004–1.069]; p = 0.021) (Table 2). Increased Spo2 (HR, 0.82 [95% credible interval, 0.798–0.843]; p < 0.001), Pao2/Fio2 ratio (HR, 0.992 [95% credible interval, 0.989–0.996]; p < 0.001), and arterial pH (HR, 0.67 [95% credible interval, 0.6–0.759]; p < 0.001) were associated with a lower risk in the hazard of ICU mortality. On the other hand, respiratory rate (HR, 1.009 [95% credible interval, 1.002–1.016]; p = 0.016) and Paco2 (HR, 1.038 [95% credible interval, 1.011–1.065]; p = 0.008) were independently associated with an increased hazard of ICU mortality. VT/PBW (HR, 1.019 [95% credible interval, 0.933–1.106]; p = 0.627) was not found to be strongly associated with the hazard of ICU mortality in the multivariate model. In model 2, the normalized area of ΔP (HR, 1.032 [95% credible interval, 0.986–1.078]; p = 0.117) has a small effect (Table 2).
We compared model fit of the joint models based on measures of model fit (WAIC and DIC). Both metrics indicate that model 1 has the best predictive performance (Supplementary Table 2, http://links.lww.com/CCX/B301).
DISCUSSION
Through a multivariate joint modeling framework, we were able to combine survival data with real-time ventilation and gas-exchange information from intubated patients with concurrent COVID-19 and ARDS. Our approach builds on previous studies linking baseline ΔP with the hazard of ICU mortality in patients with non-COVID-19 ARDS by using a more powerful multivariate approach and by incorporating dynamic data at higher resolutions. Similar to previous findings in non-COVID-19 ARDS, our study finds ΔP to be a vital IMV parameter to monitor in patients with concurrent COVID-19 and ARDS which, with modern ventilation technologies can be more conveniently and consistently done in a continuous, automatic monitoring mode rather than as manual, spot static measurements. Use of this dynamic ΔP can allow clinicians to more promptly detect and address the current status of patients’ ΔP levels.
In this study, we observed a cumulative effect over time; every additional hour of exposure to potentially harmful levels of ΔP (≥ 15 cm H2O) was associated with an increased risk in the hazard of death in the ICU. Our standard, multivariate joint model found a 1 cm H2O increase in ΔP to be independently associated with a 1.035-fold increase in the hazard of ICU death in patients with concurrent COVID-19 and ARDS after adjustment for other relevant time-varying ventilation and gas-exchange variables. If we normalize this 1.035-fold hazard ratio (HR) from 1 cm H2O to 7 cm H2O (i.e., exp [7*log(1.035)] = 1.11), we find that this is similar to the 1.27 relative risk reported by Amato et al (10). This validation increases our confidence that our models correctly estimated the strength of the association.
Tension pneumothorax is a rare, life-threatening ARDS complication resulting in an alveolar rupture potentially due to increased ΔP (31–33). Tension pneumothorax is a critical target for early identification by dynamic clinical decision support (CDS) tools as it is a potential cause of abrupt decompensation if not intervened upon (32, 33). We observed a 104-fold increase in the hazard of ICU death, which makes sense from the literature where we see a 39% mortality rate for patients with ARDS compared with a 91% mortality rate with for patients with tension pneumothorax (2, 32). These patients require immediate intervention. The rarity of the tension pneumothorax event, both in terms of number of patients, but also in terms of how often the signal shows up within individual patients leaves us with a small sample size to work with. Although small sample size is problematic for frequentist statistics, our Bayesian joint models could potentially have smaller credible intervals than what is reported here with the selection of more appropriate priors (34). Computerized CDS interventions or predictive tools aiming to reduce patients’ exposures to high levels of ΔP may be augmented by considering the dynamic ΔP value at the current time point.
Paco2 and measured respiratory rate were found to be independently associated with increased mortality risk; while an increase in Spo2, Pao2/Fio2, and arterial pH were associated with decreased risk of ICU mortality. After adjusting for ΔP, tidal volume per predicted body weight was not found to be significantly associated with mortality. Given that there was high adherence to lung-protective ventilation (mean VT/PBW ~5.9) in patients with concurrent COVID-19 and ARDS in this study, this is not unexpected.
Increased adoption of modern ventilators capable of dynamically measuring ΔP presents new opportunities for the development of interventions, strategies, and tools that operate in real time. For instance, the development of a tool that can accurately forecast a patient’s ΔP at future timepoints and make clinical recommendations based on this predicted trajectory may be clinically valuable.
Our study has a few important limitations. Although we manually validated 10% of COVID-19 ARDS cohort as meeting the criteria for ARDS according to the Berlin Criteria (23), the remaining patients were identified with ARDS using ICD-10-CM codes. ICD-10-CM codes may not be completely sensitive and specific, as has been seen with ARDS which is often underdiagnosed for this reason (35). Applying looser criterion dropping the requirement for ICD-10-CM code J80 to be included but necessitating a PF ratio less than 300 mm Hg and a measured PEEP greater than equals to 5 cm H2O yielded only 27 additional potential patients, of which 6 decompensated in the ICU, to consider for inclusion in the cohort (36). A more sophisticated automated search strategy to identify ARDS patients per the Berlin Criteria could be developed to carry out such a task in a future study. A secondary limitation is that this study was conducted solely on patients within a single-healthcare system (although encompassing different hospitals within this system); differences in clinical protocols and devices with other healthcare systems may limit generalizability of our findings. Replication of our methods using patient cohorts from other hospitals, and with larger sample sizes will be valuable in strengthening the findings of this study. Additionally, the data used in this study are from nearer the start of the pandemic, reflecting the virus’ morphology and characteristics closer to its original state. Further studies need to be conducted to validate the results of this study in emerging COVID-19 variants and potentially in non-COVID-19 ARDS cohorts as well. Future studies may also leverage more sophisticated joint models; for example, a weighted cumulative effects model wherein values of ΔP are weighed differently across different time points, for example, more recent values of ΔP are given differentially greater weighting (37). Or, investigate the potential of these ΔP-based joint models for dynamic, patient-level survival prediction (38).
CONCLUSIONS
ΔP is a critical parameter to monitor in intubated patients with COVID-19 ARDS. Cumulative exposure to higher intensities of ΔP (≥ 15 cm H2O) is harmful and should be limited if possible. To gain a more comprehensive monitoring of a COVID-19 ARDS patient’s respiratory condition, it would be beneficial to consider the value of dynamic ΔP at a given time point. Strategies or interventions that can harness the power of high-granularity data integration from real-time ventilator physiology data monitoring at the bedside may help limit exposure to high ΔP levels linked to mortality.
ACKNOWLEDGMENTS
We thank members of the Li Zhou’s Research Lab group at Brigham and Women’s Hospital for their contributions to data preparation and continued support throughout this project.
Supplementary Material
Footnotes
This project was funded by the Brigham and Women’s Hospital Health and Technology Innovation Fund.
The authors have not disclosed that they do not have any potential conflicts of interest.
Supplemental digital content is available for this article. Direct URL citations appear in the printed text and are provided in the HTML and PDF versions of this article on the journal’s website (http://journals.lww.com/ccejournal).
REFERENCES
- 1.COVID Data Tracker. Available at: https://covid.cdc.gov/covid-data-tracker/#datatracker-home. Accessed April 14, 2023.
- 2.Tzotzos SJ, Fischer B, Fischer H, et al. : Incidence of ARDS and outcomes in hospitalized patients with COVID-19: A global literature survey. Crit Care 2020; 24:516. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 3.Hasan SS, Capstick T, Ahmed R, et al. : Mortality in COVID-19 patients with acute respiratory distress syndrome and corticosteroids use: A systematic review and meta-analysis. Expert Rev Respir Med 2020; 14:1149–1163 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 4.Gibson PG, Qin L, Puah SH: COVID-19 acute respiratory distress syndrome (ARDS): Clinical features and differences from typical pre-COVID-19 ARDS. Med J Aust 2020; 213:54–56.e1 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 5.Welker C, Huang J, Gil IJN, et al. : 2021 acute respiratory distress syndrome update, with coronavirus disease 2019 focus. J Cardiothorac Vasc Anesth 2022; 36:1188–1195 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 6.Bain W, Yang H, Shah FA, et al. : COVID-19 versus non-COVID-19 acute respiratory distress syndrome: Comparison of demographics, physiologic parameters, inflammatory biomarkers, and clinical outcomes. Ann Am Thorac Soc 2021; 18:1202–1210 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 7.Fan E, Beitler JR, Brochard L, et al. : COVID-19-associated acute respiratory distress syndrome: Is a different approach to management warranted? Lancet Respir Med 2020; 8:816–821 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 8.Ziehr DR, Alladina J, Petri CR, et al. : Respiratory pathophysiology of mechanically ventilated patients with COVID-19: A cohort study. Am J Respir Crit Care Med 2020; 201:1560–1564 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 9.Salyer S: Pulmonary emergencies. In: Essential Emergency Medicine. Philadelphia, W.B. Saunders, 2007, pp 873–874 [Google Scholar]
- 10.Amato MBP, Meade MO, Slutsky AS, et al. : Driving pressure and survival in the acute respiratory distress syndrome. N Engl J Med 2015; 372:747–755 [DOI] [PubMed] [Google Scholar]
- 11.Rizopoulos D, Papageorgiou G, Afonso P: JMbayes2: Extended joint models for longitudinal and time-to-event data. Version 0.3-0. 2022. Available at: https://cran.r-project.org/web/packages/JMbayes2/JMbayes2.pdf. Accessed January 25, 2024
- 12.Urner M, Jüni P, Hansen B, et al. : Time-varying intensity of mechanical ventilation and mortality in patients with acute respiratory failure: A registry-based, prospective cohort study. Lancet Respir Med 2020; 8:905–913 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 13.Das A, Camporota L, Hardman JG, et al. : What links ventilator driving pressure with survival in the acute respiratory distress syndrome? A computational study. Respir Res 2019; 20:29. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 14.Estenssoro E, Dubin A, Laffaire E, et al. : Incidence, clinical course, and outcome in 217 patients with acute respiratory distress syndrome. Crit Care Med 2002; 30:2450–2456 [DOI] [PubMed] [Google Scholar]
- 15.Mojoli F, Pozzi M, Bianzina S, et al. : Automatic monitoring of plateau and driving pressure during pressure and volume controlled ventilation. Intensive Care Med Exp 2015; 3:A998–A991 [Google Scholar]
- 16.Chesnaye NC, Tripepi G, Dekker FW, et al. : An introduction to joint models—applications in nephrology. Clin Kidney J 2020; 13:143–149 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 17.Ibrahim JG, Chu H, Chen LM: Basic concepts and methods for joint models of longitudinal and survival data. J Clin Oncol 2010; 28:2796–2801 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 18.Zhang Z, Reinikainen J, Adeleke KA, et al. : Time-varying covariates and coefficients in Cox regression models. Ann Transl Med 2018; 6:121. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 19.Chen Y, Postmus D, Cowie MR, et al. : Using joint modelling to assess the association between a time-varying biomarker and a survival outcome: An illustrative example in respiratory medicine. Eur Respir J 2021; 57:2003206. [DOI] [PubMed] [Google Scholar]
- 20.Long JD, Mills JA: Joint modeling of multivariate longitudinal data and survival data in several observational studies of Huntington’s disease. BMC Med Res Methodol 2018; 18:138. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 21.Asar O, Ritchie J, Kalra PA, et al. : Joint modelling of repeated measurement and time-to-event data: An introductory tutorial. Int J Epidemiol 2015; 44:334–344 [DOI] [PubMed] [Google Scholar]
- 22.ICD-10-CM official coding guidelines—supplement: Coding encounters related to COVID-19 coronavirus outbreak: Effective: February 20, 2020. Available at: https://www.cdc.gov/nchs/data/icd/ICD-10-CM-Official-Coding-Gudance-Interim-Advice-coronavirus-feb-20-2020.pdf. Accessed April 14, 2023
- 23.Ranieri VM, Rubenfeld GD, Thompson BT, et al. ; ARDS Definition Task Force: Acute respiratory distress syndrome: The Berlin definition. JAMA 2012; 307:2526–2533 [DOI] [PubMed] [Google Scholar]
- 24.NKV-550 Series Ventilator System. Available at: https://us.nihonkohden.com/products/nkv-550-series-ventilator-system/. Accessed April 14, 2023.
- 25.Hamilton Medical: G5 mechanical ventilator. Available at: https://www.hamilton-medical.com/en_US/Products/Mechanical-ventilators/HAMILTON-G5.html. Accessed April 14, 2023.
- 26.Clinical Experts Group, Hamilton Medical: Measured values for Ppeak and Plateau. Graubunden, Switzerland. Hamilton Medical, 2020 [Google Scholar]
- 27.Bugedo G, Retamal J, Bruhn A: Driving pressure: A marker of severity, a safety limit, or a goal for mechanical ventilation? Crit Care 2017; 21:199. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 28.Spiegelhalter DJ, Best NG, Carlin BP, et al. : Bayesian measures of model complexity and fit. J R Stat Soc Ser B 2002; 64:583–639 [Google Scholar]
- 29.Watanabe S, Opper M: Asymptotic equivalence of Bayes cross validation and widely applicable information criterion in singular learning theory. J Mach Learn Res 2010; 11:3571–3594 [Google Scholar]
- 30.von Elm E, Altman DG, Egger M, et al. ; STROBE Initiative: The Strengthening the Reporting of Observational Studies in Epidemiology (STROBE) statement: Guidelines for reporting observational studies. Int J Surg 2014; 12:1495–1499 [DOI] [PubMed] [Google Scholar]
- 31.Vahidirad A, Jangjoo A, Ghelichli M, et al. : Tension pneumothorax in patient with COVID-19 infection. Radiol Case Rep 2021; 16:358–360 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 32.Raza MA, Figart MW, Suresh K, et al. : COVID-19-associated tension pneumothorax in mechanically ventilated patients: A case series. Cureus 2022; 14:e26216. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 33.Gosangi B, Rubinowitz AN, Irugu D, et al. : COVID-19 ARDS: A review of imaging features and overview of mechanical ventilation and its complications. Emerg Radiol 2022; 29:23–34 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 34.Biller SD, Oser SM: Another look at confidence intervals: Proposal for a more relevant and transparent approach. Nucl Instrum Methods Phys Res Sect A 2015; 774:103–119 [Google Scholar]
- 35.Bellani G, Pham T, Laffey JG: Missed or delayed diagnosis of ARDS: A common and serious problem. Intensive Care Med 2020; 46:1180–1183 [DOI] [PMC free article] [PubMed] [Google Scholar]
- 36.Li H, Odeyemi YE, Weister TJ, et al. : Rule-based cohort definitions for acute respiratory distress syndrome: A computable phenotyping strategy based on the Berlin definition. Crit Care Explor 2021; 3:e0451. [DOI] [PMC free article] [PubMed] [Google Scholar]
- 37.Mauff K, Steyerberg EW, Nijpels G, et al. : Extension of the association structure in joint models to include weighted cumulative effects. Stat Med 2017; 36:3746–3759 [DOI] [PubMed] [Google Scholar]
- 38.Andrinopoulou ER, Harhay MO, Ratcliffe SJ, et al. : Reflection on modern methods: Dynamic prediction using joint models of longitudinal and time-to-event data. Int J Epidemiol 2021; 50:1731–1743 [DOI] [PMC free article] [PubMed] [Google Scholar]