From b6f56ac44d211b5283df5d908073d5fcb9e5b21f Mon Sep 17 00:00:00 2001 From: Md-Juned-45 Date: Sun, 31 May 2026 16:30:11 +0530 Subject: [PATCH 1/2] Detecting Stress Levels from PPG Sensor Data using ANN #889 --- .../Dataset/README.md | 12 ++ .../Images/accuracy_loss_curves.png | Bin 0 -> 223930 bytes .../Images/class_distribution.png | Bin 0 -> 45914 bytes .../Images/confusion_matrix.png | Bin 0 -> 39919 bytes .../Images/correlation_heatmap.png | Bin 0 -> 144163 bytes .../Model/README.md | 38 +++++ .../Model/stress-ppg-detection.ipynb | 1 + .../README.md | 151 ++++++++++++++++++ .../Web App/README.md | 50 ++++++ .../Web App/scaler.pkl | Bin 0 -> 1431 bytes .../Web App/stress_ppg_cnn_model.h5 | Bin 0 -> 464064 bytes .../Web App/web_app.py | 101 ++++++++++++ .../requirements.txt | 9 ++ 13 files changed, 362 insertions(+) create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Dataset/README.md create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Images/accuracy_loss_curves.png create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Images/class_distribution.png create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Images/confusion_matrix.png create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Images/correlation_heatmap.png create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Model/README.md create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Model/stress-ppg-detection.ipynb create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/README.md create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Web App/README.md create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Web App/scaler.pkl create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Web App/stress_ppg_cnn_model.h5 create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Web App/web_app.py create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/requirements.txt diff --git a/Detecting Stress Levels from PPG Sensor Data using ANN/Dataset/README.md b/Detecting Stress Levels from PPG Sensor Data using ANN/Dataset/README.md new file mode 100644 index 000000000..47657affa --- /dev/null +++ b/Detecting Stress Levels from PPG Sensor Data using ANN/Dataset/README.md @@ -0,0 +1,12 @@ +# Dataset + +## Heart Rate Prediction to Monitor Stress Level + +- **Source:** Kaggle - [vinayakshanawad/heart-rate-prediction-to-monitor-stress-level](https://www.kaggle.com/datasets/vinayakshanawad/heart-rate-prediction-to-monitor-stress-level) +- **Size:** 369,289 training samples, 3 CSV files merged on uuid +- **Files used:** + - time_domain_features_train.csv - 19 HRV time-domain features + - frequency_domain_features_train.csv - 11 frequency-domain features + - heart_rate_non_linear_features_train.csv - 4 non-linear features + label + +The dataset file is too large to upload directly. 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\n"},"metadata":{}}],"execution_count":20},{"cell_type":"markdown","source":"## 4. Preprocessing\n- Dropped non-feature columns: `uuid`, `datasetId`\n- Label encoded `condition` → {0: interruption, 1: no stress, 2: time pressure}\n- Normalized with `StandardScaler`\n- 80/20 stratified train-test split → 295,431 train / 73,858 test\n- Reshaped to `(samples, 34, 1)` for sequence models (1D-CNN, LSTM, GRU)","metadata":{}},{"cell_type":"code","source":"from sklearn.preprocessing import LabelEncoder, StandardScaler\nfrom sklearn.model_selection import train_test_split\n\n# Drop non-feature columns\ndrop_cols = ['uuid', 'datasetId', 'condition']\nX = df.drop(columns=drop_cols).values\ny = LabelEncoder().fit_transform(df['condition'])\n\nprint(X.shape, y.shape)\nprint(dict(zip(*np.unique(y, return_counts=True)))) # verify encoding\n\n# Normalize\nscaler = StandardScaler()\nX_scaled = scaler.fit_transform(X)\n\n# Split\nX_train, X_test, y_train, y_test = train_test_split(\n X_scaled, y, test_size=0.2, random_state=42, stratify=y\n)\n\nprint(X_train.shape, X_test.shape)\n\n# One-hot encode y for keras\ny_train_cat = to_categorical(y_train, num_classes=3)\ny_test_cat = to_categorical(y_test, num_classes=3)\n\n# Reshape for sequence models (1D-CNN, LSTM, GRU)\nX_train_seq = X_train.reshape(X_train.shape[0], X_train.shape[1], 1)\nX_test_seq = X_test.reshape(X_test.shape[0], X_test.shape[1], 1)\n\nprint(X_train_seq.shape) # should be (295431, 34, 1)","metadata":{"trusted":true,"execution":{"iopub.status.busy":"2026-05-31T09:11:15.466747Z","iopub.execute_input":"2026-05-31T09:11:15.467061Z","iopub.status.idle":"2026-05-31T09:11:16.256538Z","shell.execute_reply.started":"2026-05-31T09:11:15.467029Z","shell.execute_reply":"2026-05-31T09:11:16.255411Z"}},"outputs":[{"name":"stdout","text":"(369289, 34) (369289,)\n{np.int64(0): np.int64(105150), np.int64(1): np.int64(200082), np.int64(2): np.int64(64057)}\n(295431, 34) (73858, 34)\n(295431, 34, 1)\n","output_type":"stream"}],"execution_count":28},{"cell_type":"code","source":"import joblib\njoblib.dump(scaler, \"scaler.pkl\")\nprint(\"Scaler saved.\")","metadata":{"trusted":true,"execution":{"iopub.status.busy":"2026-05-31T09:11:34.239468Z","iopub.execute_input":"2026-05-31T09:11:34.239815Z","iopub.status.idle":"2026-05-31T09:11:34.246826Z","shell.execute_reply.started":"2026-05-31T09:11:34.239784Z","shell.execute_reply":"2026-05-31T09:11:34.245887Z"}},"outputs":[{"name":"stdout","text":"Scaler saved.\n","output_type":"stream"}],"execution_count":29},{"cell_type":"markdown","source":"## 5. Model 1: ANN","metadata":{}},{"cell_type":"code","source":"ann = Sequential([\n Dense(128, activation='relu', input_shape=(34,)),\n Dropout(0.3),\n Dense(64, activation='relu'),\n Dropout(0.3),\n Dense(32, activation='relu'),\n Dense(3, activation='softmax')\n])\nann.compile(optimizer='adam', loss='categorical_crossentropy', metrics=['accuracy'])\nann_hist = ann.fit(X_train, y_train_cat, epochs=20, batch_size=256,\n validation_split=0.1, verbose=1)\n\nann_loss, ann_acc = ann.evaluate(X_test, y_test_cat, verbose=0)\nprint(f\"ANN Test Accuracy: {ann_acc:.4f}\")","metadata":{"trusted":true,"execution":{"iopub.status.busy":"2026-05-31T08:34:39.481619Z","iopub.execute_input":"2026-05-31T08:34:39.481954Z","iopub.status.idle":"2026-05-31T08:36:09.350791Z","shell.execute_reply.started":"2026-05-31T08:34:39.481897Z","shell.execute_reply":"2026-05-31T08:36:09.349805Z"}},"outputs":[{"name":"stderr","text":"/usr/local/lib/python3.12/dist-packages/keras/src/layers/core/dense.py:106: UserWarning: Do not pass an `input_shape`/`input_dim` argument to a layer. When using Sequential models, prefer using an `Input(shape)` object as the first layer in the model instead.\n super().__init__(activity_regularizer=activity_regularizer, **kwargs)\n","output_type":"stream"},{"name":"stdout","text":"Epoch 1/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m6s\u001b[0m 4ms/step - accuracy: 0.7825 - loss: 0.5129 - val_accuracy: 0.9515 - val_loss: 0.1667\nEpoch 2/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9126 - loss: 0.2306 - val_accuracy: 0.9808 - val_loss: 0.0716\nEpoch 3/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9408 - loss: 0.1591 - val_accuracy: 0.9897 - val_loss: 0.0429\nEpoch 4/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9543 - loss: 0.1251 - val_accuracy: 0.9929 - val_loss: 0.0277\nEpoch 5/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9615 - loss: 0.1058 - val_accuracy: 0.9949 - val_loss: 0.0225\nEpoch 6/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9668 - loss: 0.0934 - val_accuracy: 0.9966 - val_loss: 0.0159\nEpoch 7/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9696 - loss: 0.0854 - val_accuracy: 0.9971 - val_loss: 0.0132\nEpoch 8/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9726 - loss: 0.0768 - val_accuracy: 0.9979 - val_loss: 0.0100\nEpoch 9/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9740 - loss: 0.0747 - val_accuracy: 0.9977 - val_loss: 0.0094\nEpoch 10/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9760 - loss: 0.0686 - val_accuracy: 0.9987 - val_loss: 0.0081\nEpoch 11/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9766 - loss: 0.0660 - val_accuracy: 0.9980 - val_loss: 0.0086\nEpoch 12/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9777 - loss: 0.0641 - val_accuracy: 0.9987 - val_loss: 0.0065\nEpoch 13/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9793 - loss: 0.0599 - val_accuracy: 0.9990 - val_loss: 0.0059\nEpoch 14/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9801 - loss: 0.0578 - val_accuracy: 0.9991 - val_loss: 0.0057\nEpoch 15/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9806 - loss: 0.0564 - val_accuracy: 0.9985 - val_loss: 0.0063\nEpoch 16/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9817 - loss: 0.0537 - val_accuracy: 0.9995 - val_loss: 0.0041\nEpoch 17/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9811 - loss: 0.0545 - val_accuracy: 0.9990 - val_loss: 0.0051\nEpoch 18/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9825 - loss: 0.0510 - val_accuracy: 0.9997 - val_loss: 0.0039\nEpoch 19/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9827 - loss: 0.0503 - val_accuracy: 0.9990 - val_loss: 0.0042\nEpoch 20/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 4ms/step - accuracy: 0.9836 - loss: 0.0481 - val_accuracy: 0.9993 - val_loss: 0.0039\nANN Test Accuracy: 0.9994\n","output_type":"stream"}],"execution_count":22},{"cell_type":"markdown","source":"## 6. Model 2: 1D-CNN","metadata":{}},{"cell_type":"code","source":"cnn = Sequential([\n Conv1D(64, kernel_size=3, activation='relu', input_shape=(34, 1)),\n MaxPooling1D(pool_size=2),\n Conv1D(32, kernel_size=3, activation='relu'),\n Flatten(),\n Dense(64, activation='relu'),\n Dropout(0.3),\n Dense(3, activation='softmax')\n])\ncnn.compile(optimizer='adam', loss='categorical_crossentropy', metrics=['accuracy'])\ncnn_hist = cnn.fit(X_train_seq, y_train_cat, epochs=20, batch_size=256,\n validation_split=0.1, verbose=1)\n\ncnn_loss, cnn_acc = cnn.evaluate(X_test_seq, y_test_cat, verbose=0)\nprint(f\"1D-CNN Test Accuracy: {cnn_acc:.4f}\")","metadata":{"trusted":true,"execution":{"iopub.status.busy":"2026-05-31T08:36:09.351959Z","iopub.execute_input":"2026-05-31T08:36:09.352308Z","iopub.status.idle":"2026-05-31T08:39:44.621465Z","shell.execute_reply.started":"2026-05-31T08:36:09.352269Z","shell.execute_reply":"2026-05-31T08:39:44.620673Z"}},"outputs":[{"name":"stdout","text":"Epoch 1/20\n","output_type":"stream"},{"name":"stderr","text":"/usr/local/lib/python3.12/dist-packages/keras/src/layers/convolutional/base_conv.py:113: UserWarning: Do not pass an `input_shape`/`input_dim` argument to a layer. When using Sequential models, prefer using an `Input(shape)` object as the first layer in the model instead.\n super().__init__(activity_regularizer=activity_regularizer, **kwargs)\n","output_type":"stream"},{"name":"stdout","text":"\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m12s\u001b[0m 10ms/step - accuracy: 0.8679 - loss: 0.3299 - val_accuracy: 0.9829 - val_loss: 0.0695\nEpoch 2/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9788 - loss: 0.0655 - val_accuracy: 0.9956 - val_loss: 0.0180\nEpoch 3/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m11s\u001b[0m 10ms/step - accuracy: 0.9889 - loss: 0.0341 - val_accuracy: 0.9971 - val_loss: 0.0125\nEpoch 4/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9920 - loss: 0.0241 - val_accuracy: 0.9990 - val_loss: 0.0054\nEpoch 5/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9939 - loss: 0.0189 - val_accuracy: 0.9985 - val_loss: 0.0053\nEpoch 6/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9942 - loss: 0.0173 - val_accuracy: 0.9992 - val_loss: 0.0035\nEpoch 7/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9952 - loss: 0.0143 - val_accuracy: 0.9990 - val_loss: 0.0044\nEpoch 8/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9958 - loss: 0.0123 - val_accuracy: 0.9986 - val_loss: 0.0052\nEpoch 9/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m11s\u001b[0m 10ms/step - accuracy: 0.9958 - loss: 0.0128 - val_accuracy: 0.9991 - val_loss: 0.0030\nEpoch 10/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9963 - loss: 0.0107 - val_accuracy: 0.9996 - val_loss: 0.0015\nEpoch 11/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9965 - loss: 0.0102 - val_accuracy: 0.9998 - val_loss: 7.9342e-04\nEpoch 12/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9962 - loss: 0.0110 - val_accuracy: 0.9991 - val_loss: 0.0031\nEpoch 13/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9967 - loss: 0.0094 - val_accuracy: 0.9997 - val_loss: 0.0011\nEpoch 14/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9968 - loss: 0.0091 - val_accuracy: 0.9998 - val_loss: 6.5756e-04\nEpoch 15/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9973 - loss: 0.0079 - val_accuracy: 0.9998 - val_loss: 0.0010\nEpoch 16/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9971 - loss: 0.0084 - val_accuracy: 0.9998 - val_loss: 7.6003e-04\nEpoch 17/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9974 - loss: 0.0075 - val_accuracy: 0.9999 - val_loss: 4.9306e-04\nEpoch 18/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m11s\u001b[0m 10ms/step - accuracy: 0.9974 - loss: 0.0076 - val_accuracy: 0.9995 - val_loss: 0.0020\nEpoch 19/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9974 - loss: 0.0076 - val_accuracy: 0.9999 - val_loss: 4.1902e-04\nEpoch 20/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 10ms/step - accuracy: 0.9975 - loss: 0.0070 - val_accuracy: 0.9999 - val_loss: 3.7190e-04\n1D-CNN Test Accuracy: 0.9999\n","output_type":"stream"}],"execution_count":23},{"cell_type":"markdown","source":"## 7. Model 3: LSTM","metadata":{}},{"cell_type":"code","source":"lstm = Sequential([\n LSTM(64, input_shape=(34, 1), return_sequences=False),\n Dropout(0.3),\n Dense(32, activation='relu'),\n Dense(3, activation='softmax')\n])\nlstm.compile(optimizer='adam', loss='categorical_crossentropy', metrics=['accuracy'])\nlstm_hist = lstm.fit(X_train_seq, y_train_cat, epochs=20, batch_size=256,\n validation_split=0.1, verbose=1)\n\nlstm_loss, lstm_acc = lstm.evaluate(X_test_seq, y_test_cat, verbose=0)\nprint(f\"LSTM Test Accuracy: {lstm_acc:.4f}\")","metadata":{"trusted":true,"execution":{"iopub.status.busy":"2026-05-31T08:39:44.622664Z","iopub.execute_input":"2026-05-31T08:39:44.623041Z","iopub.status.idle":"2026-05-31T08:55:10.449876Z","shell.execute_reply.started":"2026-05-31T08:39:44.623007Z","shell.execute_reply":"2026-05-31T08:55:10.448737Z"}},"outputs":[{"name":"stdout","text":"Epoch 1/20\n","output_type":"stream"},{"name":"stderr","text":"/usr/local/lib/python3.12/dist-packages/keras/src/layers/rnn/rnn.py:199: UserWarning: Do not pass an `input_shape`/`input_dim` argument to a layer. When using Sequential models, prefer using an `Input(shape)` object as the first layer in the model instead.\n super().__init__(**kwargs)\n","output_type":"stream"},{"name":"stdout","text":"\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m46s\u001b[0m 42ms/step - accuracy: 0.6224 - loss: 0.8054 - val_accuracy: 0.6997 - val_loss: 0.6675\nEpoch 2/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m43s\u001b[0m 42ms/step - accuracy: 0.7477 - loss: 0.5685 - val_accuracy: 0.8143 - val_loss: 0.4435\nEpoch 3/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m43s\u001b[0m 42ms/step - accuracy: 0.8385 - loss: 0.3822 - val_accuracy: 0.8660 - val_loss: 0.3226\nEpoch 4/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m43s\u001b[0m 42ms/step - accuracy: 0.8905 - loss: 0.2677 - val_accuracy: 0.9308 - val_loss: 0.1825\nEpoch 5/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m48s\u001b[0m 46ms/step - accuracy: 0.9224 - loss: 0.1961 - val_accuracy: 0.9449 - val_loss: 0.1448\nEpoch 6/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m57s\u001b[0m 55ms/step - accuracy: 0.9430 - loss: 0.1490 - val_accuracy: 0.9488 - val_loss: 0.1242\nEpoch 7/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m48s\u001b[0m 46ms/step - accuracy: 0.9559 - loss: 0.1172 - val_accuracy: 0.9687 - val_loss: 0.0915\nEpoch 8/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m49s\u001b[0m 47ms/step - accuracy: 0.9665 - loss: 0.0917 - val_accuracy: 0.9778 - val_loss: 0.0613\nEpoch 9/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m47s\u001b[0m 45ms/step - accuracy: 0.9738 - loss: 0.0745 - val_accuracy: 0.9835 - val_loss: 0.0504\nEpoch 10/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m46s\u001b[0m 44ms/step - accuracy: 0.9788 - loss: 0.0611 - val_accuracy: 0.9893 - val_loss: 0.0317\nEpoch 11/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m45s\u001b[0m 43ms/step - accuracy: 0.9830 - loss: 0.0503 - val_accuracy: 0.9915 - val_loss: 0.0239\nEpoch 12/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m46s\u001b[0m 44ms/step - accuracy: 0.9863 - loss: 0.0416 - val_accuracy: 0.9934 - val_loss: 0.0209\nEpoch 13/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m44s\u001b[0m 43ms/step - accuracy: 0.9872 - loss: 0.0392 - val_accuracy: 0.9917 - val_loss: 0.0225\nEpoch 14/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m44s\u001b[0m 42ms/step - accuracy: 0.9906 - loss: 0.0291 - val_accuracy: 0.9952 - val_loss: 0.0155\nEpoch 15/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m44s\u001b[0m 42ms/step - accuracy: 0.9910 - loss: 0.0281 - val_accuracy: 0.9963 - val_loss: 0.0122\nEpoch 16/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m44s\u001b[0m 42ms/step - accuracy: 0.9921 - loss: 0.0253 - val_accuracy: 0.9953 - val_loss: 0.0164\nEpoch 17/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m43s\u001b[0m 41ms/step - accuracy: 0.9930 - loss: 0.0229 - val_accuracy: 0.9981 - val_loss: 0.0058\nEpoch 18/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m43s\u001b[0m 42ms/step - accuracy: 0.9930 - loss: 0.0225 - val_accuracy: 0.9921 - val_loss: 0.0258\nEpoch 19/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m43s\u001b[0m 42ms/step - accuracy: 0.9934 - loss: 0.0232 - val_accuracy: 0.9977 - val_loss: 0.0071\nEpoch 20/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m43s\u001b[0m 41ms/step - accuracy: 0.9953 - loss: 0.0160 - val_accuracy: 0.9975 - val_loss: 0.0087\nLSTM Test Accuracy: 0.9981\n","output_type":"stream"}],"execution_count":24},{"cell_type":"markdown","source":"## 8. Model 4: GRU","metadata":{}},{"cell_type":"code","source":"gru = Sequential([\n GRU(64, input_shape=(34, 1), return_sequences=False),\n Dropout(0.3),\n Dense(32, activation='relu'),\n Dense(3, activation='softmax')\n])\ngru.compile(optimizer='adam', loss='categorical_crossentropy', metrics=['accuracy'])\ngru_hist = gru.fit(X_train_seq, y_train_cat, epochs=20, batch_size=256,\n validation_split=0.1, verbose=1)\n\ngru_loss, gru_acc = gru.evaluate(X_test_seq, y_test_cat, verbose=0)\nprint(f\"GRU Test Accuracy: {gru_acc:.4f}\")","metadata":{"trusted":true,"execution":{"iopub.status.busy":"2026-05-31T08:55:10.451237Z","iopub.execute_input":"2026-05-31T08:55:10.451598Z","iopub.status.idle":"2026-05-31T09:11:07.457294Z","shell.execute_reply.started":"2026-05-31T08:55:10.451563Z","shell.execute_reply":"2026-05-31T09:11:07.456308Z"}},"outputs":[{"name":"stdout","text":"Epoch 1/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m48s\u001b[0m 44ms/step - accuracy: 0.6819 - loss: 0.7150 - val_accuracy: 0.8018 - val_loss: 0.4761\nEpoch 2/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m45s\u001b[0m 43ms/step - accuracy: 0.8350 - loss: 0.3993 - val_accuracy: 0.8814 - val_loss: 0.2929\nEpoch 3/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m45s\u001b[0m 44ms/step - accuracy: 0.9107 - loss: 0.2333 - val_accuracy: 0.9547 - val_loss: 0.1374\nEpoch 4/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m45s\u001b[0m 43ms/step - accuracy: 0.9542 - loss: 0.1314 - val_accuracy: 0.9752 - val_loss: 0.0774\nEpoch 5/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m45s\u001b[0m 43ms/step - accuracy: 0.9721 - loss: 0.0825 - val_accuracy: 0.9814 - val_loss: 0.0535\nEpoch 6/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m46s\u001b[0m 44ms/step - accuracy: 0.9808 - loss: 0.0587 - val_accuracy: 0.9914 - val_loss: 0.0284\nEpoch 7/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m45s\u001b[0m 44ms/step - accuracy: 0.9861 - loss: 0.0426 - val_accuracy: 0.9906 - val_loss: 0.0286\nEpoch 8/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m47s\u001b[0m 45ms/step - accuracy: 0.9888 - loss: 0.0349 - val_accuracy: 0.9939 - val_loss: 0.0192\nEpoch 9/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m57s\u001b[0m 55ms/step - accuracy: 0.9912 - loss: 0.0278 - val_accuracy: 0.9954 - val_loss: 0.0144\nEpoch 10/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m48s\u001b[0m 46ms/step - accuracy: 0.9918 - loss: 0.0248 - val_accuracy: 0.9974 - val_loss: 0.0090\nEpoch 11/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m47s\u001b[0m 45ms/step - accuracy: 0.9935 - loss: 0.0205 - val_accuracy: 0.9972 - val_loss: 0.0092\nEpoch 12/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m47s\u001b[0m 45ms/step - accuracy: 0.9945 - loss: 0.0178 - val_accuracy: 0.9966 - val_loss: 0.0108\nEpoch 13/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m47s\u001b[0m 45ms/step - accuracy: 0.9942 - loss: 0.0188 - val_accuracy: 0.9981 - val_loss: 0.0058\nEpoch 14/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m47s\u001b[0m 45ms/step - accuracy: 0.9955 - loss: 0.0139 - val_accuracy: 0.9959 - val_loss: 0.0135\nEpoch 15/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m46s\u001b[0m 45ms/step - accuracy: 0.9957 - loss: 0.0139 - val_accuracy: 0.9947 - val_loss: 0.0155\nEpoch 16/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m46s\u001b[0m 44ms/step - accuracy: 0.9964 - loss: 0.0123 - val_accuracy: 0.9980 - val_loss: 0.0076\nEpoch 17/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m46s\u001b[0m 45ms/step - accuracy: 0.9962 - loss: 0.0126 - val_accuracy: 0.9982 - val_loss: 0.0066\nEpoch 18/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m50s\u001b[0m 48ms/step - accuracy: 0.9970 - loss: 0.0099 - val_accuracy: 0.9995 - val_loss: 0.0022\nEpoch 19/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m49s\u001b[0m 47ms/step - accuracy: 0.9971 - loss: 0.0098 - val_accuracy: 0.9990 - val_loss: 0.0030\nEpoch 20/20\n\u001b[1m1039/1039\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m47s\u001b[0m 45ms/step - accuracy: 0.9972 - loss: 0.0099 - val_accuracy: 0.9967 - val_loss: 0.0097\nGRU Test Accuracy: 0.9968\n","output_type":"stream"}],"execution_count":25},{"cell_type":"code","source":"# Save best model for web app deployment\ncnn.save(\"stress_ppg_cnn_model.h5\")\nprint(\"Model saved.\")","metadata":{"trusted":true,"execution":{"iopub.status.busy":"2026-05-31T09:11:48.654241Z","iopub.execute_input":"2026-05-31T09:11:48.654622Z","iopub.status.idle":"2026-05-31T09:11:48.707847Z","shell.execute_reply.started":"2026-05-31T09:11:48.654585Z","shell.execute_reply":"2026-05-31T09:11:48.707008Z"}},"outputs":[{"name":"stderr","text":"WARNING:absl:You are saving your model as an HDF5 file via `model.save()` or `keras.saving.save_model(model)`. This file format is considered legacy. We recommend using instead the native Keras format, e.g. `model.save('my_model.keras')` or `keras.saving.save_model(model, 'my_model.keras')`. \n","output_type":"stream"},{"name":"stdout","text":"Model saved.\n","output_type":"stream"}],"execution_count":30},{"cell_type":"markdown","source":"## 9. Results Comparison","metadata":{}},{"cell_type":"code","source":"# --- 1. Accuracy & Loss Curves (all 4 models) ---\nfig, axes = plt.subplots(2, 4, figsize=(20, 8))\nmodels_info = [\n ('ANN', ann_hist), ('1D-CNN', cnn_hist),\n ('LSTM', lstm_hist), ('GRU', gru_hist)\n]\nfor i, (name, hist) in enumerate(models_info):\n axes[0, i].plot(hist.history['accuracy'], label='Train')\n axes[0, i].plot(hist.history['val_accuracy'], label='Val')\n axes[0, i].set_title(f'{name} Accuracy')\n axes[0, i].legend()\n axes[1, i].plot(hist.history['loss'], label='Train')\n axes[1, i].plot(hist.history['val_loss'], label='Val')\n axes[1, i].set_title(f'{name} Loss')\n axes[1, i].legend()\nplt.tight_layout()\nplt.savefig(\"Images/accuracy_loss_curves.png\", dpi=150)\nplt.show()\n\n# --- 2. Confusion Matrix (best model = 1D-CNN) ---\ny_pred = np.argmax(cnn.predict(X_test_seq), axis=1)\ncm = confusion_matrix(y_test, y_pred)\ndisp = ConfusionMatrixDisplay(cm, display_labels=['interruption','no stress','time pressure'])\nfig, ax = plt.subplots(figsize=(7, 6))\ndisp.plot(ax=ax, cmap='Blues', colorbar=False)\nax.set_title('Confusion Matrix — 1D-CNN (Best Model)')\nplt.tight_layout()\nplt.savefig(\"Images/confusion_matrix.png\", dpi=150)\nplt.show()\n\n# --- 3. Classification Report (1D-CNN) ---\nprint(\"1D-CNN Classification Report:\")\nprint(classification_report(y_test, y_pred,\n target_names=['interruption','no stress','time pressure']))\n\nresults = {\n 'Model': ['ANN', '1D-CNN', 'LSTM', 'GRU'],\n 'Accuracy': [f'{ann_acc*100:.2f}%', f'{cnn_acc*100:.2f}%', f'{lstm_acc*100:.2f}%', f'{gru_acc*100:.2f}%'],\n 'F1-Score': ['1.00', '1.00', '~0.999', '~0.999'],\n 'Time/Epoch': ['~4s', '~10s', '~43s', '~45s']\n}\npd.DataFrame(results)","metadata":{"trusted":true,"execution":{"iopub.status.busy":"2026-05-31T09:11:07.458572Z","iopub.execute_input":"2026-05-31T09:11:07.458923Z","iopub.status.idle":"2026-05-31T09:11:15.453386Z","shell.execute_reply.started":"2026-05-31T09:11:07.458875Z","shell.execute_reply":"2026-05-31T09:11:15.452484Z"}},"outputs":[{"output_type":"display_data","data":{"text/plain":"
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\n"},"metadata":{}},{"name":"stdout","text":"\u001b[1m2309/2309\u001b[0m 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\n"},"metadata":{}},{"name":"stdout","text":"1D-CNN Classification Report:\n precision recall f1-score support\n\n interruption 1.00 1.00 1.00 21030\n no stress 1.00 1.00 1.00 40017\ntime pressure 1.00 1.00 1.00 12811\n\n accuracy 1.00 73858\n macro avg 1.00 1.00 1.00 73858\n weighted avg 1.00 1.00 1.00 73858\n\n","output_type":"stream"},{"execution_count":26,"output_type":"execute_result","data":{"text/plain":" Model Accuracy F1-Score Time/Epoch\n0 ANN 99.93% 1.00 ~4s\n1 1D-CNN 99.99% 1.00 ~10s\n2 LSTM 99.90% ~0.999 ~43s\n3 GRU 99.94% ~0.999 ~45s","text/html":"
\n\n\n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n
ModelAccuracyF1-ScoreTime/Epoch
0ANN99.93%1.00~4s
11D-CNN99.99%1.00~10s
2LSTM99.90%~0.999~43s
3GRU99.94%~0.999~45s
\n
"},"metadata":{}}],"execution_count":26},{"cell_type":"markdown","source":"## 10. Conclusion\n\n**1D-CNN is the best model**: near-perfect accuracy at 4× faster training speed than LSTM/GRU.\n\nFor tabular HRV features, local temporal pattern detection via convolution is more effective\nthan recurrent approaches. The well-separated class boundaries in the feature space\n(visible in the correlation heatmap) explain why even the ANN baseline achieves >99%.\n\n**Key takeaway:** When working with engineered HRV features rather than raw PPG signals,\n1D-CNN captures the relevant patterns efficiently without the overhead of recurrent architectures.","metadata":{}}]} \ No newline at end of file diff --git a/Detecting Stress Levels from PPG Sensor Data using ANN/README.md b/Detecting Stress Levels from PPG Sensor Data using ANN/README.md new file mode 100644 index 000000000..2e586185c --- /dev/null +++ b/Detecting Stress Levels from PPG Sensor Data using ANN/README.md @@ -0,0 +1,151 @@ +# Detecting Stress Levels from PPG Sensor Data using ANN + +## 🎯 Aim + +The goal of this project is to predict stress levels using features derived from **Photoplethysmography (PPG) sensor data** by employing multiple deep learning architectures — ANN, 1D-CNN, LSTM, and GRU — and comparing their performance. + +--- + +## 📂 Dataset + +- **Source:** [Heart Rate Prediction to Monitor Stress Level — Kaggle](https://www.kaggle.com/datasets/vinayakshanawad/heart-rate-prediction-to-monitor-stress-level) +- **Training samples:** 369,289 | **Test samples:** 73,858 +- **Features:** 34 HRV features across three domains: + - **Time-domain** (19 features): MEAN_RR, SDRR, RMSSD, HR, pNN50, etc. + - **Frequency-domain** (11 features): VLF, LF, HF, LF_HF ratio, etc. + - **Non-linear** (4 features): SD1, SD2, sampen, higuci +- **Target classes:** `no stress`, `interruption`, `time pressure` + +--- + +## 📁 Project Structure + +``` +Detecting Stress Levels from PPG Sensor Data using ANN/ +│ +├── Dataset/ +│ └── README.md ← Dataset source & description +│ +├── Images/ +│ ├── class_distribution.png +│ ├── correlation_heatmap.png +│ ├── accuracy_loss_curves.png +│ └── confusion_matrix.png +│ +├── Model/ +│ ├── stress-ppg-detection.ipynb ← Full pipeline notebook +│ └── README.md ← Model details & results +│ +├── Web App/ +│ ├── web_app.py ← Streamlit web application +│ ├── stress_ppg_cnn_model.h5 +│ ├── scaler.pkl +│ └── README.md +│ +├── README.md ← (this file) +└── requirements.txt +``` + +--- + +## 🧠 Models Implemented + +| Model | Architecture | Test Accuracy | +|---------|-------------|--------------| +| ANN | 3× Dense layers with Dropout | 99.93% | +| 1D-CNN | 2× Conv1D → MaxPool → Dense | **99.99%** Best | +| LSTM | 1× LSTM(64) → Dense | 99.90% | +| GRU | 1× GRU(64) → Dense | 99.94% | + +### Why these models? + +| Model | Rationale | +|-------|-----------| +| **ANN** | Strong baseline for tabular HRV feature learning | +| **1D-CNN** | Captures local temporal patterns and short-term signal variations | +| **LSTM** | Handles long-range dependencies in sequential physiological data | +| **GRU** | Lighter LSTM alternative — faster training, competitive accuracy | + +--- + +## 📊 Exploratory Data Analysis + +### Class Distribution +![Class Distribution](Images/class_distribution.png) + +### Feature Correlation Heatmap +![Correlation Heatmap](Images/correlation_heatmap.png) + +### Training Accuracy & Loss Curves (1D-CNN) +![Accuracy Loss Curves](Images/accuracy_loss_curves.png) + +### Confusion Matrix (1D-CNN) +![Confusion Matrix](Images/confusion_matrix.png) + +--- + +## ⚙️ Preprocessing Pipeline + +1. Merged three feature CSV files on `uuid` key +2. Dropped `uuid` and `datasetId` identifier columns +3. Label-encoded target (`condition`: 0 = Interruption, 1 = No Stress, 2 = Time Pressure) +4. Applied `StandardScaler` normalization +5. 80/20 stratified train-test split +6. Reshaped to `(samples, 34, 1)` for sequence-based models (CNN, LSTM, GRU) + +--- + +## 🏆 Results & Conclusion + +**1D-CNN** is the best-performing model with **99.99% test accuracy** (only 10 misclassifications out of 73,858 samples). It achieves near-perfect precision, recall, and F1-score across all three stress classes. + +Key findings: +- HRV features are highly discriminative for stress classification — even a simple ANN achieves 99.93% +- CNN's local pattern detection outperforms recurrent models for tabular HRV data +- LSTM/GRU are 4× slower per epoch with marginal accuracy difference +- 1D-CNN is the recommended architecture for deployment + +--- + +## 🌐 Web Application + +A **Streamlit** web app allows real-time stress level prediction by entering HRV feature values manually. + +**To run:** +```bash +cd "Web App" +streamlit run web_app.py +``` + +--- + +## 📦 Libraries & Dependencies + +``` +numpy +pandas +matplotlib +seaborn +scikit-learn +tensorflow +streamlit +joblib +kaggle +``` + +Install with: +```bash +pip install -r requirements.txt +``` + +--- + +## 👤 Author + +**Juned Pinjari** +- GitHub: [@juned-pinjari](https://github.com/juned-pinjari) +- Contribution: GSSoC 2026 + +--- + +*Part of the [DL-Simplified](https://github.com/abhisheks008/DL-Simplified) open-source repository.* diff --git a/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/README.md b/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/README.md new file mode 100644 index 000000000..2717b0b1c --- /dev/null +++ b/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/README.md @@ -0,0 +1,50 @@ +# Web App — Stress Level Detection from PPG Sensor Data + +## 🌐 Overview + +A **Streamlit** web application that predicts stress levels in real-time based on Heart Rate Variability (HRV) features derived from PPG sensor data. The app uses the trained **1D-CNN** model (best performer with 99.99% accuracy). + +## 🚀 How to Run + +1. **Install dependencies:** + ```bash + pip install streamlit tensorflow scikit-learn numpy pandas joblib + ``` + +2. **Navigate to the Web App folder:** + ```bash + cd "Web App" + ``` + +3. **Launch the app:** + ```bash + streamlit run web_app.py + ``` + +4. Open your browser at `http://localhost:8501` + +## 🖥️ App Features + +- **34 HRV feature inputs** organized across three domains: + - Time-domain (19 features): MEAN_RR, SDRR, RMSSD, HR, pNN25/50, KURT, SKEW, etc. + - Frequency-domain (11 features): VLF, LF, HF, LF_HF, LF_NU, HF_NU, TP, etc. + - Non-linear (4 features): SD1, SD2, sampen, higuci +- **One-click prediction** with the trained 1D-CNN model +- **Confidence scores** displayed as progress bars for all three stress classes: + - 😊 No Stress + - 😐 Interruption + - 😰 Time Pressure + +## 📦 Files Required + +| File | Description | +|------|-------------| +| `web_app.py` | Main Streamlit application | +| `stress_ppg_cnn_model.h5` | Trained 1D-CNN model (TF/Keras) | +| `scaler.pkl` | Fitted StandardScaler for feature normalization | + +## 📝 Notes + +- The app loads the model and scaler with `@st.cache_resource` for efficiency +- Features are scaled and reshaped to `(1, 34, 1)` before inference (matching the 1D-CNN input shape) +- 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zM}kvAC=SHfV2jyN2w^$Mluas;H)<1HG`f$IB6=XTz6M|Qvo>gp6Vy8CVYOEta5H%# zSA9JZkHvMEn3h9TU+2=0+S&BH?;5J1(g#ZCeMNejJ|f58G$33QNaLC;pv^p(=4MHY zPAF~1r|UVQdKU{6o~ogD_ZQOK`a>w}+XBOobX!Rq|3Fs3gzvZ3G#P=R)m85 zx)G@Bu7o{SSE!QWX*%#x9kUkj&|`Hs$*ao(es2c7;F?CiKkE`*5#AH|SPn~EHh>VLIdCG5(rPnvdeJL{9M&BwOlaFlIwCvpTY(3B=zNGlZ}*dG{U#XeaRM^d zs?pSrA(VQjz{k>RQQg97(P>91ToR;W(cq?Hk+dQm8g~Bz_p+A4hL*Juamxzl)Q%VJ zi?R|W`iIk%+z5It#-6AyZ^Mnp Date: Wed, 3 Jun 2026 12:53:40 +0530 Subject: [PATCH 2/2] updated web_app.py and added demo video --- .../Web App/web_app.py | 187 ++++++++++++------ .../Web App/web_app.webm | Bin 0 -> 20222881 bytes 2 files changed, 122 insertions(+), 65 deletions(-) create mode 100644 Detecting Stress Levels from PPG Sensor Data using ANN/Web App/web_app.webm diff --git a/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/web_app.py b/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/web_app.py index 31c2c2b6b..dc8813ac0 100644 --- a/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/web_app.py +++ b/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/web_app.py @@ -1,83 +1,138 @@ import streamlit as st import numpy as np -import pandas as pd from tensorflow.keras.models import load_model -from sklearn.preprocessing import StandardScaler import joblib st.set_page_config(page_title="Stress Level Detector", page_icon="🧠") - st.title("🧠 Stress Level Detection from PPG Sensor Data") st.markdown("Enter HRV features derived from PPG sensor to predict stress level.") -# Load model @st.cache_resource def load_assets(): - model = load_model("stress_ppg_cnn_model.h5") + model = load_model("stress_ppg_cnn_model.h5", compile=False) scaler = joblib.load("scaler.pkl") return model, scaler model, scaler = load_assets() -# Feature input +FEATURE_NAMES = [ + 'MEAN_RR','MEDIAN_RR','SDRR','RMSSD','SDSD','SDRR_RMSSD','HR','pNN25','pNN50', + 'KURT','SKEW','MEAN_REL_RR','MEDIAN_REL_RR','SDRR_REL_RR','RMSSD_REL_RR', + 'SDSD_REL_RR','SDRR_RMSSD_REL_RR','KURT_REL_RR','SKEW_REL_RR', + 'VLF','VLF_PCT','LF','LF_PCT','LF_NU','HF','HF_PCT','HF_NU','TP','LF_HF','HF_LF', + 'SD1','SD2','sampen','higuci' +] + +# Real rows from the dataset — model predicts each class with near 100% confidence +PRESETS = { + "no_stress": [ + 885.1578, 853.7637, 140.9727, 15.5545, 15.5534, 9.0631, + 69.5, 11.1333, 0.5333, -0.8566, 0.3352, -0.0002, + -0.0002, 0.0171, 0.008, 0.008, 2.1433, -0.8566, + 0.3352, 2661.8941, 72.2033, 1009.2494, 27.3757, 98.4853, + 15.5226, 0.421, 1.5147, 3686.6662, 65.0181, 0.0154, + 11.0016, 199.0618, 2.1398, 1.1635 + ], + "interruption": [ + 939.4254, 948.3579, 81.3177, 12.9644, 12.9642, 6.2724, + 64.3631, 5.6, 0.0, -0.4082, -0.1553, -0.0001, + 0.0006, 0.014, 0.0048, 0.0048, 2.9309, -0.4082, + -0.1553, 2314.2655, 76.9757, 690.1133, 22.9541, 99.6954, + 2.1085, 0.0701, 0.3046, 3006.4873, 327.2966, 0.0031, + 9.1701, 114.6345, 2.1745, 1.0847 + ], + "time_pressure": [ + 848.6209, 851.5731, 57.8863, 14.1427, 14.1425, 4.093, + 71.0401, 8.1333, 0.0, -0.3996, -0.1898, -0.0001, + -0.0, 0.0168, 0.0104, 0.0104, 1.6271, -0.3996, + -0.1898, 819.511, 53.9582, 653.7106, 43.0416, 93.4837, + 45.5667, 3.0002, 6.5163, 1518.7882, 14.3462, 0.0697, + 10.0036, 81.2501, 2.206, 1.2912 + ], +} + + +# --- Init session state with training means --- +if 'initialized' not in st.session_state: + for i, name in enumerate(FEATURE_NAMES): + st.session_state[f"f_{name}"] = float(scaler.mean_[i]) + st.session_state.initialized = True + +# --- Preset buttons: write directly into session state keys --- +st.markdown("**Quick Presets** — load verified values for each stress class:") +cp1, cp2, cp3 = st.columns(3) +with cp1: + if st.button("😊 No Stress Example"): + for i, name in enumerate(FEATURE_NAMES): + st.session_state[f"f_{name}"] = float(PRESETS["no_stress"][i]) + st.rerun() +with cp2: + if st.button("😐 Interruption Example"): + for i, name in enumerate(FEATURE_NAMES): + st.session_state[f"f_{name}"] = float(PRESETS["interruption"][i]) + st.rerun() +with cp3: + if st.button("😰 Time Pressure Example"): + for i, name in enumerate(FEATURE_NAMES): + st.session_state[f"f_{name}"] = float(PRESETS["time_pressure"][i]) + st.rerun() + +# --- Feature inputs (key= ties widget to session state) --- st.subheader("Enter HRV Features") -# Time domain st.markdown("**Time Domain Features**") -col1, col2, col3 = st.columns(3) -with col1: - MEAN_RR = st.number_input("MEAN_RR", value=800.0) - SDRR = st.number_input("SDRR", value=50.0) - SDSD = st.number_input("SDSD", value=30.0) - HR = st.number_input("HR", value=75.0) - pNN50 = st.number_input("pNN50", value=20.0) - SKEW = st.number_input("SKEW", value=0.1) -with col2: - MEDIAN_RR = st.number_input("MEDIAN_RR", value=795.0) - RMSSD = st.number_input("RMSSD", value=40.0) - SDRR_RMSSD = st.number_input("SDRR_RMSSD", value=1.2) - pNN25 = st.number_input("pNN25", value=35.0) - KURT = st.number_input("KURT", value=3.0) - MEAN_REL_RR = st.number_input("MEAN_REL_RR", value=1.0) -with col3: - MEDIAN_REL_RR = st.number_input("MEDIAN_REL_RR", value=1.0) - SDRR_REL_RR = st.number_input("SDRR_REL_RR", value=0.06) - RMSSD_REL_RR = st.number_input("RMSSD_REL_RR", value=0.05) - SDSD_REL_RR = st.number_input("SDSD_REL_RR", value=0.04) - SDRR_RMSSD_REL_RR = st.number_input("SDRR_RMSSD_REL_RR", value=1.2) - KURT_REL_RR = st.number_input("KURT_REL_RR", value=3.0) - -SKEW_REL_RR = st.number_input("SKEW_REL_RR", value=0.1) - -# Frequency domain +c1, c2, c3 = st.columns(3) +with c1: + MEAN_RR = st.number_input("MEAN_RR", key="f_MEAN_RR") + SDRR = st.number_input("SDRR", key="f_SDRR") + SDSD = st.number_input("SDSD", key="f_SDSD") + HR = st.number_input("HR", key="f_HR") + pNN50 = st.number_input("pNN50", key="f_pNN50") + SKEW = st.number_input("SKEW", key="f_SKEW") +with c2: + MEDIAN_RR = st.number_input("MEDIAN_RR", key="f_MEDIAN_RR") + RMSSD = st.number_input("RMSSD", key="f_RMSSD") + SDRR_RMSSD = st.number_input("SDRR_RMSSD", key="f_SDRR_RMSSD") + pNN25 = st.number_input("pNN25", key="f_pNN25") + KURT = st.number_input("KURT", key="f_KURT") + MEAN_REL_RR = st.number_input("MEAN_REL_RR", key="f_MEAN_REL_RR") +with c3: + MEDIAN_REL_RR = st.number_input("MEDIAN_REL_RR", key="f_MEDIAN_REL_RR") + SDRR_REL_RR = st.number_input("SDRR_REL_RR", key="f_SDRR_REL_RR") + RMSSD_REL_RR = st.number_input("RMSSD_REL_RR", key="f_RMSSD_REL_RR") + SDSD_REL_RR = st.number_input("SDSD_REL_RR", key="f_SDSD_REL_RR") + SDRR_RMSSD_REL_RR = st.number_input("SDRR_RMSSD_REL_RR", key="f_SDRR_RMSSD_REL_RR") + KURT_REL_RR = st.number_input("KURT_REL_RR", key="f_KURT_REL_RR") + +SKEW_REL_RR = st.number_input("SKEW_REL_RR", key="f_SKEW_REL_RR") + st.markdown("**Frequency Domain Features**") -col4, col5 = st.columns(2) -with col4: - VLF = st.number_input("VLF", value=500.0) - LF = st.number_input("LF", value=800.0) - LF_NU = st.number_input("LF_NU", value=50.0) - HF_PCT = st.number_input("HF_PCT", value=20.0) - TP = st.number_input("TP", value=2000.0) -with col5: - VLF_PCT = st.number_input("VLF_PCT", value=25.0) - LF_PCT = st.number_input("LF_PCT", value=40.0) - HF = st.number_input("HF", value=600.0) - HF_NU = st.number_input("HF_NU", value=50.0) - LF_HF = st.number_input("LF_HF", value=1.3) - -HF_LF = st.number_input("HF_LF", value=0.77) - -# Non-linear +c4, c5 = st.columns(2) +with c4: + VLF = st.number_input("VLF", key="f_VLF") + LF = st.number_input("LF", key="f_LF") + LF_NU = st.number_input("LF_NU", key="f_LF_NU") + HF_PCT = st.number_input("HF_PCT", key="f_HF_PCT") + TP = st.number_input("TP", key="f_TP") +with c5: + VLF_PCT = st.number_input("VLF_PCT", key="f_VLF_PCT") + LF_PCT = st.number_input("LF_PCT", key="f_LF_PCT") + HF = st.number_input("HF", key="f_HF") + HF_NU = st.number_input("HF_NU", key="f_HF_NU") + LF_HF = st.number_input("LF_HF", key="f_LF_HF") + +HF_LF = st.number_input("HF_LF", key="f_HF_LF") + st.markdown("**Non-linear Features**") -col6, col7 = st.columns(2) -with col6: - SD1 = st.number_input("SD1", value=28.0) - sampen = st.number_input("sampen", value=1.5) -with col7: - SD2 = st.number_input("SD2", value=65.0) - higuci = st.number_input("higuci", value=1.8) - -# Predict +c6, c7 = st.columns(2) +with c6: + SD1 = st.number_input("SD1", key="f_SD1") + sampen = st.number_input("sampen", key="f_sampen") +with c7: + SD2 = st.number_input("SD2", key="f_SD2") + higuci = st.number_input("higuci", key="f_higuci") + +# --- Predict --- if st.button("Predict Stress Level", type="primary"): features = np.array([[ MEAN_RR, MEDIAN_RR, SDRR, RMSSD, SDSD, SDRR_RMSSD, HR, pNN25, pNN50, @@ -87,15 +142,17 @@ def load_assets(): SD1, SD2, sampen, higuci ]]) - features_scaled = scaler.transform(features) - features_seq = features_scaled.reshape(1, 34, 1) + scaled = scaler.transform(features) + seq = scaled.reshape(1, 34, 1) + probs = model.predict(seq, verbose=0)[0] + pred = int(np.argmax(probs)) - probs = model.predict(features_seq)[0] - pred = np.argmax(probs) labels = {0: "😐 Interruption", 1: "😊 No Stress", 2: "😰 Time Pressure"} - colors = {0: "orange", 1: "green", 2: "red"} + colors = {0: "orange", 1: "green", 2: "red"} st.markdown(f"### Prediction: **:{colors[pred]}[{labels[pred]}]**") st.markdown("**Confidence:**") - for i, (label, prob) in enumerate(zip(["Interruption", "No Stress", "Time Pressure"], probs)): + for i, (label, prob) in enumerate( + zip(["Interruption", "No Stress", "Time Pressure"], probs) + ): st.progress(float(prob), text=f"{label}: {prob*100:.1f}%") diff --git a/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/web_app.webm b/Detecting Stress Levels from PPG Sensor Data using ANN/Web App/web_app.webm new file mode 100644 index 0000000000000000000000000000000000000000..25f4f42562a61af6d7843a427b4bdcfb64208d6b GIT binary patch literal 20222881 zcmb5V1yEdTvjw_maCdii3j_!f+}$C#ySon%90CatBsd9f!QCAaNN|Ef2p-&F9>@NZ zbKZaNdv~g)YS;d}zwXtm7Ywn~N&yJ?{evkU8t!dr<_L&KhJeMxL%@U@5bNLCKs-sl 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