I am trying to plot a 4D surface plot from netcdf data which has 4 dimensions: time, lat, long, and lev for 5 variables (DU001, DU002...005) (sample data). I have to plot the first variable DU001 vs lat, long, and levels (72 levels) such that the x-axis is lat, the y-axis is long, the z-axis is levels, and the DU001 will be represented with color. So far I have tried the below code but I am getting only one surface in my plot
.
I think it is only taking one level. How to correct it?
import xarray as xr
import matplotlib.pyplot as plt
from mpl_toolkits.mplot3d import Axes3D
import numpy as np
from matplotlib import cm
path= 'D:\\DATA\\2015\\test_data'# Open the NetCDF file
data = xr.open_dataset('D:\\DATA\\2015\\test_data\\MERRA2_400.inst3_3d_aer_Nv.20150515.SUB.nc')
# Select the DU01 variable and the lat, long, and lev dimensions
lat = data['lat']
lon = data['lon']
lev = data['lev']
DMR = data['DU001']
# Reshape the data
du001_2d = DMR[:, :, :].squeeze()
dmr_values = du001_2d.values.squeeze()
# Create meshgrid for coordinates
lon_2d, lat_2d = np.meshgrid(lon, lat)
# Create the 3D plot
fig = plt.figure()
ax = fig.add_subplot(111, projection='3d')
# Plot the surface for each level
for i, level in enumerate(lev):
ax.plot_surface(lon_2d, lat_2d, dmr_values[i], cmap='viridis')
# Set labels and title
ax.set_xlabel('Longitude')
ax.set_ylabel('Latitude')
ax.set_zlabel('Level')
ax.set_title('3D Plot of Dust Mixing Ratio')
# Set the z-limits based on the valid range of the lev array
ax.set_zlim(lev[0], lev[71]) # Assuming lev is a 1D array
# Display the plot
plt.show()
I don't know where I am going wrong. I am very new to Python. Any help would be appreciated


You plot all
dmr_valuesone on the other, i.e. what you see is justdmr_values[-1]. The maximum height of a layer is about6e-8, that's why it appears as just one flat surface when using a z-axis range of 0 - 72.If you want to plot 72 colored layers, you need to provide 72 flat surfaces and color them yourself:
Update for comment below: If you want to interpolate you could use 3 filled contour plots for the 3 visible surfaces: