17- Python-Based Kriging for Rainfall Interpolation in Erbil

17- Python-Based Kriging for Rainfall Interpolation in Erbil

This code performs spatial interpolation of rain data using kriging, enabling the estimation of rain values at unmeasured locations within the Erbil Governorate, based on the available data.

1. Importing Necessary Libraries:

  • pandas: Used for loading and manipulating tabular data, like the CSV file.

  • numpy: Provides efficient array operations for numerical computations.

  • pykrige.ok: Offers the OrdinaryKriging class for performing kriging interpolation.

  • matplotlib.pyplot: Used to visualize data and create plots.

2. Loading Data:

  • data = pd.read_csv("Erbil_Rain.csv"): Reads rain data from a CSV file named "Erbil_Rain.csv" into a pandas DataFrame.
stationrainxy
Qushtapa35044.031936.0039
Ainkwawa41444.011936.2206
Khabat33943.6703936.2758
Bnaslawa38144.112436.15444
Shorsh56644.38636.1786
Shaqlawa81044.321436.4056
Harir59144.35536.5475
Khalifan76844.400636.6039
Soran70144.542836.6581
Rwandz73644.533936.6169
Choman79644.880836.6278
Sidakan82444.671136.7983
Mergasor138444.300836.84
Makhmwr25743.5788735.77511
Bastora45744.1614836.33709
Dibaga29943.80835.8747
Gwer26943.49936.048
Barzewa70044.61136.626
Koya62244.61736.083

3. Extracting Data:

  • x = data['x']

  • y = data['y']

  • rain = data['rain']: Extracts the x-coordinates, y-coordinates, and rain values from the DataFrame.

4. Creating a Kriging Object:

  • ok = OrdinaryKriging(x, y, rain, variogram_model='linear', verbose=False): Creates an instance of OrdinaryKriging for spatial interpolation, using a linear variogram model.

5. Defining a Grid for Interpolation:

  • grid_x = np.linspace(min(x), max(x), 100)

  • grid_y = np.linspace(min(y), max(y), 100): Creates evenly spaced grid points in the x and y directions, covering the spatial extent of the data.

6. Performing Kriging Interpolation:

  • z, ss = ok.execute('grid', grid_x, grid_y): Performs kriging interpolation on the defined grid, estimating rain values at each grid point and providing associated kriging variance (or squared standard deviation).

7. Plotting Original Data Points:

  • plt.scatter(x, y, c=rain, cmap='viridis', label='Original Data'): Creates a scatter plot of the original data points, with colors representing rain values.

8. Plotting Interpolated Surface:

  • plt.contourf(grid_x, grid_y, z, cmap='viridis', levels=50): Creates a contour plot of the interpolated rain surface, smoothly visualizing the predicted rain values across the entire grid.

9. Displaying Plots:

  • plt.show(): Shows both plots to visualize the original data and the interpolated surface.

The full code is presented below:

import pandas as pd
import numpy as np
from pykrige.ok import OrdinaryKriging
import matplotlib.pyplot as plt

# Load data from CSV
data = pd.read_csv("Erbil_Rain.csv")

# Assuming the columns are named station, rain, x, and y
x = data['x']
y = data['y']
rain = data['rain']

# Create an instance of OrdinaryKriging
ok = OrdinaryKriging(x, y, rain, variogram_model='linear', verbose=False)

# Define a grid to interpolate
grid_x = np.linspace(min(x), max(x), 100)  # Adjust the number of points as needed
grid_y = np.linspace(min(y), max(y), 100)  # Adjust the number of points as needed

# Perform kriging interpolation on the defined grid
z, ss = ok.execute('grid', grid_x, grid_y)

# Plotting original data points
plt.figure(figsize=(10, 6))

# Plot original data points
plt.scatter(x, y, c=rain, cmap='viridis', label='Original Data')
plt.colorbar(label='Rain (mm)')
plt.title('Original Data Points')
plt.xlabel('X')
plt.ylabel('Y')

# Contour plot of the interpolated surface
plt.figure(figsize=(10, 6))
plt.contourf(grid_x, grid_y, z, cmap='viridis', levels=50)
plt.colorbar(label='Interpolated rain (mm)')
plt.title('Kriging Interpolated Rain')
plt.xlabel('X')
plt.ylabel('Y')

plt.tight_layout()
plt.show()

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