Phybrata Sensors and Machine Learning for Enhanced Neurophysiological Diagnosis and Treatment
Abstract
:1. Introduction
1.1. Challenges in Concussion Diagnosis and Management
1.2. Machine Learning and Wearable Motion Sensors in Concussion Management
1.3. Phybrata Sensing
1.4. Distinguishing Neurological vs. Vestibular Impairments
1.5. Present Study
2. Materials and Methods
2.1. Study Population, Data Collection, Derivation of Phybrata Biomarkers
2.2. Data Preprocessing
- Time-Series Averaging (TSA): For each Eo and Ec patient test phase, the three phybrata time-series signals (x, y, z) and the phybrata power (calculated using the vector sum of the three acceleration components [58,69]) were averaged over one-second time-steps (100 samples per step), reducing the dimensionality of each time series from 2000 samples to 20 samples. Once averaged, the data were either used in their existing form for CNNs or converted such that each time-step represents a column instead of a row for classical ML models. There are two reasons for using this averaging approach as an alternative to using the raw signal. First, the raw data contains 6000 measurements per patient test (100 Hz sampling over 20 s for each of the x, y, and z axes), which presents challenges for training classical ML models, since the number of data features greatly exceeds the number of patients. This excessive number of features can lead to models that overfit and generalize poorly to data from new patients. Second, the computational advantages in using an averaged time-series instead of a full time-series signal recording can enable much faster and lower computational complexity training and classification, allowing the use of remote sensor devices that do not require cloud connectivity for computational support. No frequency features were extracted from the TSA preprocessed data. Further details of the phybrata power calculations and data processing are included in the Appendix A.
- Non-Time-Series (NTS) Feature Extraction: Standard statistical measures (variance, mean, standard deviation, min, max and median) were calculated for each of the three phybrata time-series signals (x, y, and z accelerations) and several additional power and frequency features extracted for both Eo and Ec test phases, including phybrata powers within the physiological-system-specific frequency bands discussed above. To extract the power features, the phybrata power was first calculated at each value in the accelerometer time-series data. The power values were then summed for each respective test phase (e.g., Eo Power and Ec Power) and the powers for the two phases were averaged (e.g., (Ec + Eo)/2). Phybrata signal PSD curves were also calculated using Welch’s method [78], and these PSD curves were then used to calculate phybrata powers within specific frequency bands. PSD variations within specific spectral bands, as well as correlated PSD variations across multiple spectral bands, were shown to help quantify the sensory reweighting that often accompanies many neurophysiological impairments [58] and may thus also serve as useful ML classification features. A more detailed description of Welch’s method is included in the Appendix A.
2.3. Modeling
- The performance of four different ML models (SVM, RF, XGB, CNN) was assessed using standard open-source implementations [79,80,81]. Model training, testing, and validation were carried using a standard leave-one-out K-fold cross-validation procedure [36,82,83,84,85], in which the dataset was first randomly split into a training set (80%) and a test (20%) set. Validation datasets were then generated by further dividing the training dataset into K subsets, or “folds”, where each fold is a group of test subjects, and each of the K folds is used once as a validation dataset (“leave one out”) while the remaining K-1 folds are combined together as the training dataset. This procedure guarantees that every test subject will be in a validation set exactly once and in a training set K-1 times. The error estimate is averaged over all K trials to derive the performance of each model. As is common practice, we use K = 5 to balance bias and variance of test error estimates [85]. Cross-validation was applied multiple times for different values of the hyperparameters, and the parameters that optimized each model were selected by maximizing the concussion classification F1-score across each of the selected validation folds (F1 ± 2 standard deviations). In this manner, cross-validation addresses the problem of overfitting [82], since cross-validated models that perform well over the test data and give good accuracy have not overfitted the training data and can be used for prediction. The hyperparameters that optimized each model are listed in Appendix A.
- The classification performance of the four different ML models was ranked based on the F1 scores when applied to the testing set. The F1-score represents a balanced approach for conveying a model’s performance in terms of its correct and incorrect classifications. Specifically, F1 weighs both false negatives (FN) and false positives (FP) in conveying a model’s accuracy and is prioritized for ranking the performance of the current ML models for both binary (Use Case 1) and multiclass (Use Case 2) classification experiments. All metric descriptions and formal calculations are provided in Appendix A.
- In Use Case 1, the random assignment of “healthy” and “concussed” individuals into training, validation, and testing datasets maintained the original proportional balance in each dataset.
- In Use Case 2, the random assignment of the concussed individuals into training, validation, and testing datasets for multiclass prediction (“vestibular” vs. “neurological” vs. “both”) also maintained the original proportional balance in each dataset.
3. Results
3.1. Use Case 1: Classifying “Healthy” vs. “Concussion”
3.1.1. Comparison of TSA and NTS Data Preprocessing Pipelines
3.1.2. Machine Learning Model Comparisons
3.1.3. Concussed vs. Healthy SHAP for RF NTS Model
3.2. Use Case 2: Concussion Impairment Classification
3.2.1. Comparison of Model Performance
3.2.2. Specific Impairment SHAP for NTS RF Model
4. Discussion
5. Conclusions
6. Patents
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Acknowledgments
Conflicts of Interest
Appendix A
- C = 20
- decision_function_shape = “ovr”
- kernel = “rbf”
- degree = 3
- probability = True
- class_weight = “balanced”
- oob_score = True
- n_estimators = 150
- class_weight = “balanced”
- min_samples_leaf = 2
- criterion = “gini”
- max_depth = None
- max_features = squareroot(n_features)
- n_estimators = 15
- max_depth = 6
- gamma = 0
- learning_rate = 0.3
- min_child_weight = 1
- subsample = 1
- C = 15
- decision_function_shape = “ovr”
- kernel = “rbf”
- degree = 5
- probability = True
- class_weight = “balanced”
- oob_score = True
- n_estimators = 150
- class_weight = “balanced”
- min_samples_leaf = 2
- criterion = “gini”
- max_depth = None
- max_features = squareroot(n_features)
- n_estimators = 50
- max_depth = 8
- gamma = 0
- learning_rate = 0.4
- min_child_weight = 1
- subsample = 1
- input_channels = 4
- output_channels = 64
- kernel_size = 6
- stride = 1
- activation_function = “ReLU”
- input_channels = 64
- output_channels = 128
- kernel_size = 6
- stride = 2
- activation_function = “ReLU”
- input_channels = 640
- output_channels = 100
- activation_layer = “ReLU”
- Linear Layer
- input_channels = 100
- output_channels = 1
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Use-Case | Model | Preprocessing Pipeline | Specificity | Sensitivity | F1 |
---|---|---|---|---|---|
Concussed vs. Healthy | RF | TSA | 0.94 | 0.94 | 0.94 |
NTS | 0.88 | 0.99 | 0.94 | ||
SVM | TSA | 0.94 | 0.47 | 0.62 | |
NTS | 0.88 | 0.94 | 0.91 | ||
XGB | TSA | 0.88 | 0.94 | 0.91 | |
NTS | 0.88 | 0.99 | 0.94 | ||
CNN | TSA | 0.88 | 0.94 | 0.91 |
Use-Case | Model | Preprocessing Pipeline | Specificity | Sensitivity | F1 |
---|---|---|---|---|---|
Vestibular vs. Neurological vs. Both | RF | NTS | 0.93 | 0.89 | 0.90 |
SVM | NTS | 0.83 | 0.72 | 0.73 | |
XGB | NTS | 0.93 | 0.83 | 0.85 |
Data Source | ML Model(s) | Sensitivity | Specificity | F1 | AUC | Reference |
---|---|---|---|---|---|---|
Phybrata sensor | RF, SVM, XGB, CNN | 0.94 | 0.94 | 0.94 | 0.98 | present work |
Multimodal: Neurocognitive tests, clinical scales, symptoms checklists, balance and gait testing | CNN | nr | nr | 0.85 | 0.95 | [30] |
MRI | SVM | 0.89 | 0.79 | 0.84 | 0.84 | [31] |
Multimodal: EEG, neurocognitive tests, standard concussion assessment tools | Genetic Algorithm (GA) classifier | 0.92 | 0.75 | 0.81 | 0.92 | [32] |
EEG | SVM | 0.82 | 0.80 | 0.81 | nr | [34] |
EEG | Genetic Algorithm (GA) classifier | 0.98 | 0.60 | nr | 0.90 | [36] |
Clinical scales and assessment metrics: retrospective analysis | C5.0 Decision Tree, Recursive Partitioning, Random Forest, XGB | 0.97–0.99 | 0.43–0.58 | 0.71–0.78 | nr | [38] |
Eye tracking | CNN | 0.63 | 0.74 | 0.67 | 0.75 | [41] |
3 blood biomarkers | Random Forest | 0.98 | 0.72 | nr | 0.91 | [42] |
Head impact data | SVM, Random Forest, CNN | 0.84 | 0.88 | 0.86 | 0.9 | [45] |
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Hope, A.J.; Vashisth, U.; Parker, M.J.; Ralston, A.B.; Roper, J.M.; Ralston, J.D. Phybrata Sensors and Machine Learning for Enhanced Neurophysiological Diagnosis and Treatment. Sensors 2021, 21, 7417. https://doi.org/10.3390/s21217417
Hope AJ, Vashisth U, Parker MJ, Ralston AB, Roper JM, Ralston JD. Phybrata Sensors and Machine Learning for Enhanced Neurophysiological Diagnosis and Treatment. Sensors. 2021; 21(21):7417. https://doi.org/10.3390/s21217417
Chicago/Turabian StyleHope, Alex J., Utkarsh Vashisth, Matthew J. Parker, Andreas B. Ralston, Joshua M. Roper, and John D. Ralston. 2021. "Phybrata Sensors and Machine Learning for Enhanced Neurophysiological Diagnosis and Treatment" Sensors 21, no. 21: 7417. https://doi.org/10.3390/s21217417
APA StyleHope, A. J., Vashisth, U., Parker, M. J., Ralston, A. B., Roper, J. M., & Ralston, J. D. (2021). Phybrata Sensors and Machine Learning for Enhanced Neurophysiological Diagnosis and Treatment. Sensors, 21(21), 7417. https://doi.org/10.3390/s21217417