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gnnwr【数据与研究】Spatial and spatiotemporal regression with GNNWR (Geographically Neural Network Weighted Regression). Use when the agent needs to: (1) Build spatially varying coefficient regression models, (2) Analyze geographic non-stationarity in spatial data, (3) Generate spatial coefficient maps for publication, (4) Run spatiotemporal regression with GTNNWR, (5)…
独立 GitHub 快照 · 自动分类 · 以原作者文档为准
from gnnwr import models, datasets, utils
import pandas as pd
data = pd.read_csv("data.csv")
train, val, test = datasets.init_dataset(
data=data, test_ratio=0.2, valid_ratio=0.1,
x_column=["x1", "x2", "x3"], y_column=["y"],
spatial_column=["lon", "lat"], # REQUIRED: geographic coords
batch_size=32, process_fn="minmax_scale"
)
model = models.GNNWR(train, val, test, use_gpu=True, optimizer="Adam", start_lr=0.01)
model.run(max_epoch=200, early_stop=30)
result = model.reg_result(only_return=True) # DataFrame: coef_x1, coef_x2, ..., Pred_y
print(model.result()) # R², AIC, RMSE, F-tests summary
train, val, test = datasets.init_dataset(
data=data, ...,
spatial_column=["lon", "lat"],
temp_column=["year", "month"], # add temporal coords
use_model="gtnnwr"
)
model = models.GTNNWR(train, val, test, use_gpu=True)
train, val, test = datasets.init_dataset(
data=data, ..., knn_k=500 # only k nearest neighbor distances
)
# Memory: N=100k full=55GB → knn_k=2000 only 763MB
| Class | Purpose |
|---|---|
models.GNNWR | Spatial regression with neural network geographic weighting |
models.GTNNWR | Spatiotemporal regression with temporal + spatial weighting |
datasets.init_dataset | Data splitting, normalization, distance matrix construction |
utils.Visualize | Built-in folium interactive maps for coefficients and predictions |
| Parameter | Default | Notes |
|---|---|---|
knn_k | None | KNN sparse distance; None=full matrix |
process_fn | "minmax_scale" | or "standard_scale" |
spatial_fun | BasicDistance | Euclidean; or ManhattanDistance |
Reference | None | "train", "train_val", or custom DataFrame |
sample_seed | 42 | Reproducibility |
| Parameter | Recommended | Notes |
|---|---|---|
optimizer | "Adam" | Also: SGD, AdamW, Adagrad, RMSprop |
start_lr | 0.01–0.1 | Critical tuning point |
drop_out | 0.2 | 0.0–0.5 |
dense_layers | None (auto) | Auto: power-of-2 sequence from input_dim to n_coef |
early_stop | 20–50 | Patience; -1=disabled |
batch_norm | True | Stabilizes training |
use_ols | True | OLS-initialized output layer |
diag = model._test_diagnosis
diag.R2() # always available
diag.RMSE() # always available
diag.AIC() # needs lite=False (auto for N<10k)
diag.AICc() # corrected AIC
diag.F1_Global() # GNNWR vs OLS significance
diag.F2_Global() # spatial weight significance
diag.F3_Local() # per-variable significance → (dict1, dict2)
lite=True (auto when N>10k): only R²/RMSE; Hat-matrix diagnostics skipped.
viz = utils.Visualize(model, lon_lat_columns=["lon", "lat"], zoom=5)
m1 = viz.display_dataset(name="all", y_column="y")
m1.save("dataset_map.html")
for col in [c for c in result.columns if c.startswith("coef_")]:
m = viz.coefs_heatmap(data_column=col, steps=20)
m.save(f"map_{col}.html")
import matplotlib.pyplot as plt
fig, axes = plt.subplots(2, 3, figsize=(18, 12))
coef_cols = [c for c in result.columns if c.startswith("coef_")]
for ax, col in zip(axes.flat, coef_cols):
sc = ax.scatter(
result["lon"], result["lat"],
c=result[col], cmap="RdYlBu_r", s=5, alpha=0.8,
vmin=result[col].quantile(0.02), vmax=result[col].quantile(0.98)
)
ax.set_title(col.replace("coef_", "β_"), fontsize=14)
plt.colorbar(sc, ax=ax, shrink=0.8)
plt.suptitle("Spatially Varying Coefficients (GNNWR)", fontsize=16)
plt.tight_layout()
plt.savefig("coefficients_map.png", dpi=300, bbox_inches="tight")
import geopandas as gpd
import contextily as ctx
gdf = gpd.GeoDataFrame(result, geometry=gpd.points_from_xy(result.lon, result.lat), crs="EPSG:4326")
gdf_web = gdf.to_crs(epsg=3857)
fig, ax = plt.subplots(figsize=(12, 10))
gdf_web.plot(column="coef_x1", ax=ax, cmap="RdYlBu_r", legend=True,
markersize=5, alpha=0.7, legend_kwds={"shrink": 0.6})
ctx.add_basemap(ax, source=ctx.providers.CartoDB.Positron)
ax.set_title("β_x1 Spatial Variation")
ax.set_axis_off()
plt.savefig("coef_basemap.png", dpi=300, bbox_inches="tight")
| Use Case | Tool | Why |
|---|---|---|
| Spatially varying coefficients (neural net) | GNNWR | Non-linear weighting, scalable, coefficient maps |
| Classical geographically weighted regression | mgwr / GWR4 | Traditional bandwidth-based, well-established theory |
| Spatial interpolation (no covariates) | verde / scikit-gstat | Gridding / kriging without regression |
| Global regression baseline | statsmodels / scikit-learn | No spatial non-stationarity assumed |
| Spatiotemporal varying coefficients | GTNNWR | GNNWR extended with temporal dimension |
| Large-scale spatial regression (N > 100k) | GNNWR + knn_k | Sparse distance matrix, O(n·k²) diagnostics |
| Geostatistical simulation | geostatspy / SGeMS | Stochastic realizations, uncertainty quantification |
Choose GNNWR when: You need spatially varying regression coefficients with neural network-based geographic weighting, especially for large datasets where classical GWR is computationally infeasible.
Choose classical GWR when: You need well-established inferential statistics, bandwidth-based weighting, and simpler model interpretation.
Choose verde/kriging when: You need spatial interpolation without explanatory variables — pure spatial prediction from observed values.
init_dataset with appropriate ratios and sample_seed=42start_lr and early_stop| Issue | Solution |
|---|---|
| Model degenerates to global regression | Forgot spatial_column — always pass it |
| OOM on distance matrix | N > 10k without knn_k; use knn_k=500–2000 |
| Loss explodes during training | start_lr too high; start with 0.01 |
| Overfitting | No early_stop; always set 20–50 |
| Coefficients on wrong scale | Use reg_result() for denormalized predictions |
| GTNNWR behaves like GNNWR | Missing temp_column; silently falls back |