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+{
+ "cells": [
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "fa5f8ef5-ada5-4316-9344-f38bddcc40c2",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import numpy as np\n",
+ "import pandas as pd\n",
+ "import matplotlib.pyplot as plt\n",
+ "import torch\n",
+ "import torch.nn as nn\n",
+ "from sklearn.preprocessing import StandardScaler\n",
+ "\n",
+ "torch.manual_seed(42)\n",
+ "np.random.seed(42)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "id": "a94d4039-fc00-4153-8070-4e1b4a7d2899",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ " Date Upstream Depth (ft) Downstream Depth (ft) \\\n",
+ "0 2016-01-01 1.624416 7.003261 \n",
+ "1 2016-01-02 1.605676 7.059753 \n",
+ "2 2016-01-03 1.611514 7.043261 \n",
+ "3 2016-01-04 1.608600 7.000180 \n",
+ "4 2016-01-05 1.605676 6.966737 \n",
+ "\n",
+ " Upstream Mean Discharge (cfs) Downstream Mean Discharge (cfs) \\\n",
+ "0 137.0 146.0 \n",
+ "1 134.0 147.0 \n",
+ "2 136.0 146.0 \n",
+ "3 135.0 144.0 \n",
+ "4 134.0 145.0 \n",
+ "\n",
+ " Upstream Width (ft) Downstream Width (ft) \n",
+ "0 58.532544 56.496681 \n",
+ "1 58.455077 56.519038 \n",
+ "2 58.506900 56.496681 \n",
+ "3 58.481079 56.451532 \n",
+ "4 58.455077 56.474180 \n",
+ "shape: (3653, 7)\n",
+ "missing values by column:\n",
+ "Date 0\n",
+ "Upstream Depth (ft) 4\n",
+ "Downstream Depth (ft) 62\n",
+ "Upstream Mean Discharge (cfs) 4\n",
+ "Downstream Mean Discharge (cfs) 4\n",
+ "Upstream Width (ft) 4\n",
+ "Downstream Width (ft) 4\n",
+ "dtype: int64\n",
+ "missing calendar dates: 0\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Load the daily data\n",
+ "df = pd.read_csv(\"Data.csv\")\n",
+ "df[\"Date\"] = pd.to_datetime(df[\"Date\"])\n",
+ "df = df.sort_values(\"Date\").reset_index(drop=True)\n",
+ "\n",
+ "print(df.head())\n",
+ "print(\"shape:\", df.shape)\n",
+ "print(\"missing values by column:\")\n",
+ "print(df.isna().sum())\n",
+ "\n",
+ "# Check if any calendar dates are missing\n",
+ "all_days = pd.date_range(df[\"Date\"].min(), df[\"Date\"].max(), freq=\"D\")\n",
+ "missing_dates = all_days.difference(df[\"Date\"])\n",
+ "print(\"missing calendar dates:\", len(missing_dates))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "772e058c-fee7-4f74-81d0-0f74f0b35b0b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ " start end days year\n",
+ "0 2017-05-11 2017-05-17 7 2017\n",
+ "1 2017-08-15 2017-08-20 6 2017\n",
+ "2 2019-06-10 2019-06-23 14 2019\n",
+ "3 2019-08-15 2019-08-21 7 2019\n",
+ "4 2023-01-21 2023-01-24 4 2023\n",
+ "5 2023-05-04 2023-05-04 1 2023\n",
+ "6 2023-07-26 2023-07-30 5 2023\n",
+ "7 2024-08-03 2024-08-06 4 2024\n",
+ "8 2024-08-08 2024-08-15 8 2024\n",
+ "9 2024-08-17 2024-08-18 2 2024\n",
+ "10 2025-12-19 2025-12-22 4 2025\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Quick look at missing downstream depth dates\n",
+ "depth_missing = df[\"Downstream Depth (ft)\"].isna()\n",
+ "\n",
+ "# Find consecutive spans\n",
+ "spans = []\n",
+ "start = None\n",
+ "prev = None\n",
+ "for date, is_missing in zip(df[\"Date\"], depth_missing):\n",
+ " if is_missing and start is None:\n",
+ " start = date\n",
+ " if (not is_missing) and (start is not None):\n",
+ " spans.append((start, prev, (prev - start).days + 1))\n",
+ " start = None\n",
+ " prev = date\n",
+ "if start is not None:\n",
+ " spans.append((start, prev, (prev - start).days + 1))\n",
+ "\n",
+ "spans_df = pd.DataFrame(spans, columns=[\"start\", \"end\", \"days\"])\n",
+ "spans_df[\"year\"] = spans_df[\"start\"].dt.year\n",
+ "print(spans_df)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "607b5f3a-51cb-4d4e-8bf2-43a6ad2cb6e3",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "rows kept for modeling: 3649\n",
+ "rows with observed downstream depth: 3591\n",
+ "rows with missing downstream depth but still usable: 58\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Keep rows with usable inputs\n",
+ "input_cols = [\n",
+ " \"Upstream Depth (ft)\",\n",
+ " \"Upstream Mean Discharge (cfs)\",\n",
+ " \"Upstream Width (ft)\",\n",
+ " \"Downstream Width (ft)\",\n",
+ "]\n",
+ "\n",
+ "# We also require downstream discharge for the current version\n",
+ "required_now = input_cols + [\"Downstream Mean Discharge (cfs)\"]\n",
+ "\n",
+ "df_model = df.dropna(subset=required_now).copy()\n",
+ "df_model[\"depth_mask\"] = (~df_model[\"Downstream Depth (ft)\"].isna()).astype(int)\n",
+ "\n",
+ "print(\"rows kept for modeling:\", len(df_model))\n",
+ "print(\"rows with observed downstream depth:\", int(df_model[\"depth_mask\"].sum()))\n",
+ "print(\"rows with missing downstream depth but still usable:\", int((df_model[\"depth_mask\"] == 0).sum()))"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 39,
+ "id": "cf10f8cd-676b-41bc-8503-82cfcabf0dad",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Train/test split by time\n",
+ "split_idx = int(len(df_model) * 0.8)\n",
+ "\n",
+ "train_df = df_model.iloc[:split_idx].copy()\n",
+ "test_df = df_model.iloc[split_idx:].copy()\n",
+ "\n",
+ "feature_cols = [\n",
+ " \"Upstream Depth (ft)\",\n",
+ " \"Upstream Mean Discharge (cfs)\",\n",
+ " \"Upstream Width (ft)\",\n",
+ " \"Downstream Width (ft)\",\n",
+ "]\n",
+ "\n",
+ "# Add a simple time feature\n",
+ "train_df[\"time_index\"] = np.arange(len(train_df))\n",
+ "test_df[\"time_index\"] = np.arange(len(train_df), len(train_df) + len(test_df))\n",
+ "\n",
+ "feature_cols_with_time = feature_cols + [\"time_index\"]\n",
+ "\n",
+ "# Scale inputs only\n",
+ "x_scaler = StandardScaler()\n",
+ "X_train = x_scaler.fit_transform(train_df[feature_cols_with_time])\n",
+ "X_test = x_scaler.transform(test_df[feature_cols_with_time])\n",
+ "\n",
+ "# Targets stay in physical units for easier interpretation\n",
+ "y_train_h = train_df[\"Downstream Depth (ft)\"].to_numpy().reshape(-1, 1)\n",
+ "y_train_q = train_df[\"Downstream Mean Discharge (cfs)\"].to_numpy().reshape(-1, 1)\n",
+ "\n",
+ "y_test_h = test_df[\"Downstream Depth (ft)\"].to_numpy().reshape(-1, 1)\n",
+ "y_test_q = test_df[\"Downstream Mean Discharge (cfs)\"].to_numpy().reshape(-1, 1)\n",
+ "\n",
+ "# Masks for missing downstream depth\n",
+ "mask_train_h = train_df[\"depth_mask\"].to_numpy().reshape(-1, 1)\n",
+ "mask_test_h = test_df[\"depth_mask\"].to_numpy().reshape(-1, 1)\n",
+ "\n",
+ "# Raw physical values needed in the PDE loss\n",
+ "q_u_train = train_df[\"Upstream Mean Discharge (cfs)\"].to_numpy().reshape(-1, 1)\n",
+ "h_u_train = train_df[\"Upstream Depth (ft)\"].to_numpy().reshape(-1, 1)\n",
+ "b_d_train = train_df[\"Downstream Width (ft)\"].to_numpy().reshape(-1, 1)\n",
+ "\n",
+ "q_u_test = test_df[\"Upstream Mean Discharge (cfs)\"].to_numpy().reshape(-1, 1)\n",
+ "h_u_test = test_df[\"Upstream Depth (ft)\"].to_numpy().reshape(-1, 1)\n",
+ "b_d_test = test_df[\"Downstream Width (ft)\"].to_numpy().reshape(-1, 1)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 40,
+ "id": "705d017e-f1ea-4206-a76c-7f8a02d7d08d",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Convert to torch tensors\n",
+ "device = torch.device(\"cuda\" if torch.cuda.is_available() else \"cpu\")\n",
+ "\n",
+ "X_train_t = torch.tensor(X_train, dtype=torch.float32, device=device)\n",
+ "X_test_t = torch.tensor(X_test, dtype=torch.float32, device=device)\n",
+ "\n",
+ "y_train_h_t = torch.tensor(np.nan_to_num(y_train_h, nan=0.0), dtype=torch.float32, device=device)\n",
+ "y_train_q_t = torch.tensor(y_train_q, dtype=torch.float32, device=device)\n",
+ "\n",
+ "y_test_h_t = torch.tensor(np.nan_to_num(y_test_h, nan=0.0), dtype=torch.float32, device=device)\n",
+ "y_test_q_t = torch.tensor(y_test_q, dtype=torch.float32, device=device)\n",
+ "\n",
+ "mask_train_h_t = torch.tensor(mask_train_h, dtype=torch.float32, device=device)\n",
+ "mask_test_h_t = torch.tensor(mask_test_h, dtype=torch.float32, device=device)\n",
+ "\n",
+ "q_u_train_t = torch.tensor(q_u_train, dtype=torch.float32, device=device)\n",
+ "h_u_train_t = torch.tensor(h_u_train, dtype=torch.float32, device=device)\n",
+ "b_d_train_t = torch.tensor(b_d_train, dtype=torch.float32, device=device)\n",
+ "\n",
+ "q_u_test_t = torch.tensor(q_u_test, dtype=torch.float32, device=device)\n",
+ "h_u_test_t = torch.tensor(h_u_test, dtype=torch.float32, device=device)\n",
+ "b_d_test_t = torch.tensor(b_d_test, dtype=torch.float32, device=device)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 41,
+ "id": "0e0edcf0-411e-46f4-9c27-ae93e187464d",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Test setup\n",
+ "def finite_difference(y, dt):\n",
+ " dy = torch.zeros_like(y)\n",
+ " dy[1:-1] = (y[2:] - y[:-2]) / (2.0 * dt)\n",
+ " dy[0] = (y[1] - y[0]) / dt\n",
+ " dy[-1] = (y[-1] - y[-2]) / dt\n",
+ " return dy\n",
+ "\n",
+ "def continuity_residual(h_d, q_d, b_d, q_u):\n",
+ " A_d = b_d * h_d\n",
+ " dA_dt = finite_difference(A_d, DT_SEC)\n",
+ " dQ_dx = (q_d - q_u) / DX_FT\n",
+ " return dA_dt + dQ_dx\n",
+ "\n",
+ "def momentum_residual(h_u, h_d, q_d, b_d, n_hat):\n",
+ " A = b_d * h_d\n",
+ " P = b_d + 2.0 * h_d\n",
+ " R = A / (P + 1e-6)\n",
+ "\n",
+ " dQ_dt = finite_difference(q_d, DT_SEC)\n",
+ " dh_dx = (h_d - h_u) / DX_FT\n",
+ "\n",
+ " # Simplified Manning friction slope\n",
+ " Sf = (n_hat**2 * q_d**2) / ((A**2) * (R**(4.0 / 3.0)) + 1e-6)\n",
+ "\n",
+ " return dQ_dt + G * A * (dh_dx + Sf - S0)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 42,
+ "id": "1b3b5f5e-e478-4510-979c-a19b1e167a2c",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "# Training setup\n",
+ "optimizer = torch.optim.Adam(model.parameters(), lr=1e-3)\n",
+ "mse = nn.MSELoss()\n",
+ "\n",
+ "lambda_cont = 1e-4\n",
+ "lambda_mom = 1e-6\n",
+ "epochs = 1500\n",
+ "\n",
+ "history = []"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 43,
+ "id": "20cf81fa-c195-4e56-8a2c-9a4820666ff2",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "
\n",
+ "\n",
+ "
\n",
+ " \n",
+ " \n",
+ " | \n",
+ " Date | \n",
+ " Observed Downstream Depth (ft) | \n",
+ " Predicted Downstream Depth (ft) | \n",
+ " Observed Downstream Discharge (cfs) | \n",
+ " Predicted Downstream Discharge (cfs) | \n",
+ " Predicted Manning_n | \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ " | 2919 | \n",
+ " 2023-12-29 | \n",
+ " 6.997467 | \n",
+ " 0.676136 | \n",
+ " 161.0 | \n",
+ " 0.720054 | \n",
+ " 0.056595 | \n",
+ "
\n",
+ " \n",
+ " | 2920 | \n",
+ " 2023-12-30 | \n",
+ " 7.003519 | \n",
+ " 0.676441 | \n",
+ " 162.0 | \n",
+ " 0.720123 | \n",
+ " 0.056578 | \n",
+ "
\n",
+ " \n",
+ " | 2921 | \n",
+ " 2023-12-31 | \n",
+ " 7.003519 | \n",
+ " 0.676462 | \n",
+ " 162.0 | \n",
+ " 0.720091 | \n",
+ " 0.056577 | \n",
+ "
\n",
+ " \n",
+ " | 2922 | \n",
+ " 2024-01-01 | \n",
+ " 7.003519 | \n",
+ " 0.676483 | \n",
+ " 162.0 | \n",
+ " 0.720058 | \n",
+ " 0.056576 | \n",
+ "
\n",
+ " \n",
+ " | 2923 | \n",
+ " 2024-01-02 | \n",
+ " 7.037459 | \n",
+ " 0.677449 | \n",
+ " 166.0 | \n",
+ " 0.720354 | \n",
+ " 0.056576 | \n",
+ "
\n",
+ " \n",
+ "
\n",
+ "
"
+ ],
+ "text/plain": [
+ " Date Observed Downstream Depth (ft) \\\n",
+ "2919 2023-12-29 6.997467 \n",
+ "2920 2023-12-30 7.003519 \n",
+ "2921 2023-12-31 7.003519 \n",
+ "2922 2024-01-01 7.003519 \n",
+ "2923 2024-01-02 7.037459 \n",
+ "\n",
+ " Predicted Downstream Depth (ft) Observed Downstream Discharge (cfs) \\\n",
+ "2919 0.676136 161.0 \n",
+ "2920 0.676441 162.0 \n",
+ "2921 0.676462 162.0 \n",
+ "2922 0.676483 162.0 \n",
+ "2923 0.677449 166.0 \n",
+ "\n",
+ " Predicted Downstream Discharge (cfs) Predicted Manning_n \n",
+ "2919 0.720054 0.056595 \n",
+ "2920 0.720123 0.056578 \n",
+ "2921 0.720091 0.056577 \n",
+ "2922 0.720058 0.056576 \n",
+ "2923 0.720354 0.056576 "
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# Evaluate on the test period\n",
+ "model.eval()\n",
+ "with torch.no_grad():\n",
+ " pred_h_test, pred_q_test, pred_n_test = model(X_test_t)\n",
+ "\n",
+ "pred_h_test_np = pred_h_test.cpu().numpy().flatten()\n",
+ "pred_q_test_np = pred_q_test.cpu().numpy().flatten()\n",
+ "pred_n_test_np = pred_n_test.cpu().numpy().flatten()\n",
+ "\n",
+ "results = test_df[[\"Date\"]].copy()\n",
+ "results[\"Observed Downstream Depth (ft)\"] = y_test_h.flatten()\n",
+ "results[\"Predicted Downstream Depth (ft)\"] = pred_h_test_np\n",
+ "results[\"Observed Downstream Discharge (cfs)\"] = y_test_q.flatten()\n",
+ "results[\"Predicted Downstream Discharge (cfs)\"] = pred_q_test_np\n",
+ "results[\"Predicted Manning_n\"] = pred_n_test_np\n",
+ "\n",
+ "display(results.head())"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 44,
+ "id": "d1848fe6-79af-4fc6-a8d8-372db0ffda51",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "# Simple plots\n",
+ "fig, axes = plt.subplots(2, 1, figsize=(10, 7), sharex=True)\n",
+ "\n",
+ "axes[0].plot(results[\"Date\"], results[\"Observed Downstream Depth (ft)\"], label=\"observed\")\n",
+ "axes[0].plot(results[\"Date\"], results[\"Predicted Downstream Depth (ft)\"], label=\"predicted\")\n",
+ "axes[0].set_ylabel(\"depth (ft)\")\n",
+ "axes[0].legend()\n",
+ "\n",
+ "axes[1].plot(results[\"Date\"], results[\"Observed Downstream Discharge (cfs)\"], label=\"observed\")\n",
+ "axes[1].plot(results[\"Date\"], results[\"Predicted Downstream Discharge (cfs)\"], label=\"predicted\")\n",
+ "axes[1].set_ylabel(\"discharge (cfs)\")\n",
+ "axes[1].legend()\n",
+ "\n",
+ "plt.xlabel(\"date\")\n",
+ "plt.tight_layout()\n",
+ "plt.show()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "74d363cf-ee47-4fa7-9219-63fdf02ddcfe",
+ "metadata": {},
+ "source": [
+ "Missing downstream depth in 2019\n",
+ "\n",
+ "-> kept the dates\n",
+ "-> used masked depth loss\n",
+ "\n",
+ "PINN tuning\n",
+ "\n",
+ "-> increase or decrease lambda_cont\n",
+ "-> increase or decrease lambda_mom"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "ff16e8bb-7aab-4b17-a799-dffcb57c0b36",
+ "metadata": {},
+ "outputs": [],
+ "source": []
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "Python 3 (ipykernel)",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.9.23"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}