A Machine Learning Framework for Automated Accident Detection Based on Multimodal Sensors in Cars
Abstract
:1. Introduction
- This paper is the first study investigating ML-based accident detection on basic in-car network data. Our work is a unique and innovative study on detecting real driving accidents from the most accessible and affordable data sources inside cars.
- This paper presents a detailed ML framework based on the PRC introduced in Figure 1 to perform accident detection using basic in-car network data. In addition, it uses this framework to provide a comparison of state-of-the-art ML feature extraction techniques, applicable on in-car sensor data for accident detection based on SHRP2 NDS crash data set providing gas-pedal position, speed, steering angle and acceleration sensors. Using this framework, we obtain very promising results for automated accident detection based on a naturalistic data set.
2. Related Work
2.1. Driving Behavior Analysis
2.2. Accident Detection
2.2.1. Rule-Based Accident Detection
2.2.2. ML-Based Accident Detection
3. Materials and Methods
3.1. Data Acquisition
SHRP2 Data Set
3.2. Data Pre-Processing and Segmentation
3.3. Feature Extraction
3.3.1. Feature Extraction Based on Handcrafted Features (HC)
3.3.2. Feature Learning Based on Multi-Layer-Perceptron (MLP)
3.3.3. Feature Learning Based on Convolutional Neural Networks (CNN)
3.3.4. Feature Learning Based on Long Short-Term Memory (LSTM)
3.3.5. Feature Learning Based on an Autoencoder (AE)
3.4. Classification
4. Experiments and Results
- HC:
- The HC features consisted of 15 statistical values directly computed on the time series, and 3 frequency-related on their power spectrum were computed on each sensor individually and concatenated together. Then RFE feature selection with an elimination size of three was applied.
- MLP:
- The MLP architecture used in this study contained three dense layers and REctified Linear Units (RELU) activation. MLP usually takes 1D inputs only, therefore a flattened layer was used to convert the 2D input to 1D. According to the recommendations of [14,56], a batch normalization layer was placed directly after the network input to improve results. Three fully connected dense layers with RELU activation function, containing 2000 neurons each, and a final softmax layer built up the MLP network used for our study (see Table 3). In Table 3, the values for the hyper-parameters used for feature learning approaches in this study are shown. Optimizing the hyper-parameters of DNNs is an important and difficult topic. Optimal parameters for our models were chosen after testing several manually selected configurations. Manual hyper-parameter selection is the default approach in the literature due to the absence of other more elaborated high performing approaches.
- CNN:
- As listed in Table 3, the CNN layout consisted of three blocks of batch normalization and a convolutional layer with RELU activation followed by dense and pooling layers. The CNN design was based on [14] with some modifications, including a reduction in the size of the convolutional kernels and an increase pooling window size, while keeping the amount of kernels the same for each block.
- LSTM:
- The values of all hyper-parameters for the LSTM architecture are provided in Table 3. Like other ANNs used in this paper, a batch normalization layer was added at the beginning and a dense and softmax layers at the end of the network. The gate activation used in the LSTM cells is a sigmond function, and in the dense layers, a tangent activation function was used.
- AE:
- The AE architecture consisted of simple dense layers (three dense layers for the Encoder and then three for the Decoder designed as a mirror), with ReLU for the activation function. Different numbers of dense layers were tested, and the one achieving the best performance is presented in Table 3.
Model | Parameter | Value/ Type |
---|---|---|
MLP | . # Dense layers | 3 |
. # Neurons in each layer | 2000 | |
. Activation function | ReLU | |
CNN | . # Conv. blocks | 3 |
. Conv. kernel size for blocks 1, 2 and 3 | (5, 1), (4, 1), (3, 1) | |
. # Conv.kernels in each block | 50 | |
. Pool size for blocks 1, 2 and 3 | (2, 1), (3, 1), (4, 1) | |
. # Neurons in the dense layer | 1000 | |
. Activation function for the Conv. blocks | Tanh | |
. Activation function for the dense layer | ReLU | |
LSTM | . # LSTM layers | 2 |
. # Output dimensions for each LSTM cell | 600 | |
. # Neurons in the dense layer | 512 | |
. Activation function for the dense layer | ReLU | |
AE | . # Encoder dense layers | 3 |
. # Neurons in layers 1, 2 and 3 | 5000, 3000, 1000 | |
. Activation function | ReLU |
5. Analysis
6. Conclusions
- It is possible to obtain promising results with ML for the detection of accidents using basic in-car sensor data.
- A deep learning feature extraction method performs better in comparison with HC, and unsupervised feature extraction remarkably achieves the second best performance score.
Author Contributions
Funding
Acknowledgments
Conflicts of Interest
References
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Variable Name | Unit | Description |
---|---|---|
Time stamp | millisecond | Time since beginning of trip, in milliseconds |
Gas pedal position | none | Position of the accelerator pedal |
collected from the vehicle network | ||
and normalized using manufacturer specs | ||
Speed network | km/h | Vehicle speed indicated on |
speedometer collected from network | ||
Steering wheel position | degree | Angular position and direction of |
the steering wheel from neutral position |
Handcrafted Features | ||
---|---|---|
Maximum | Average | Auto-correlation |
Minimum | Skewness | First-order mean |
Percentile 20 | Kurtosis | Second-order mean |
Percentile 50 | Interquartile | Standard-deviation |
Percentile 80 | Zero-crossing | Norm of the first-order mean |
Spectral entropy | Spectral energy | Norm of the second-order mean |
Methods | Accuracy | Weighted Score | Average Score |
---|---|---|---|
HC | 94.34 | 92.99 | 66.56 |
MLP | 83.60 | 82.30 | 75.00 |
CNN | 85.72 | 84.9 | 79.10 |
LSTM | 76.81 | 72.01 | 57.90 |
AE | 83.40 | 82.40 | 75.50 |
Methods | Accuracy | Weighted Score | Average Score |
---|---|---|---|
HC | 94.97 | 93.95 | 71.78 |
MLP | 84.06 | 83.57 | 77.47 |
CNN | 85.72 | 84.19 | 78.39 |
LSTM | 78.00 | 76.61 | 67.22 |
AE | 84.22 | 83.74 | 77.67 |
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Hozhabr Pour, H.; Li, F.; Wegmeth, L.; Trense, C.; Doniec, R.; Grzegorzek, M.; Wismüller, R. A Machine Learning Framework for Automated Accident Detection Based on Multimodal Sensors in Cars. Sensors 2022, 22, 3634. https://doi.org/10.3390/s22103634
Hozhabr Pour H, Li F, Wegmeth L, Trense C, Doniec R, Grzegorzek M, Wismüller R. A Machine Learning Framework for Automated Accident Detection Based on Multimodal Sensors in Cars. Sensors. 2022; 22(10):3634. https://doi.org/10.3390/s22103634
Chicago/Turabian StyleHozhabr Pour, Hawzhin, Frédéric Li, Lukas Wegmeth, Christian Trense, Rafał Doniec, Marcin Grzegorzek, and Roland Wismüller. 2022. "A Machine Learning Framework for Automated Accident Detection Based on Multimodal Sensors in Cars" Sensors 22, no. 10: 3634. https://doi.org/10.3390/s22103634
APA StyleHozhabr Pour, H., Li, F., Wegmeth, L., Trense, C., Doniec, R., Grzegorzek, M., & Wismüller, R. (2022). A Machine Learning Framework for Automated Accident Detection Based on Multimodal Sensors in Cars. Sensors, 22(10), 3634. https://doi.org/10.3390/s22103634