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Interpolated streamplot#
Demonstrate interpolating two-dimensional model output onto a higher-resolution topography provided in a separate file. Bedrock isostatic adjustment needs to be informed in order to correct for the offset between the model and the high-resolution bedrock topographies. This is a rather extreme example with a ten-fold increase in horizontal resolution.

/home/docs/checkouts/readthedocs.org/user_builds/hyoga/envs/latest/lib/python3.12/site-packages/hyoga/open/example.py:29: FutureWarning: In a future version, xarray will not decode timedelta values based on the presence of a timedelta-like units attribute by default. Instead it will rely on the presence of a timedelta64 dtype attribute, which is now xarray's default way of encoding timedelta64 values. To continue decoding timedeltas based on the presence of a timedelta-like units attribute, users will need to explicitly opt-in by passing True or CFTimedeltaCoder(decode_via_units=True) to decode_timedelta. To silence this warning, set decode_timedelta to True, False, or a 'CFTimedeltaCoder' instance.
return xr.open_dataset(path)
import matplotlib.pyplot as plt
import hyoga
# initialize figure
ax = plt.subplot()
cax = plt.axes([0.15, 0.55, 0.025, 0.25])
# open demo data
with hyoga.open.example('pism.alps.out.2d.nc') as ds:
# compute isostatic adjustment from a reference input topography
ds = ds.hyoga.assign_isostasy(hyoga.open.example('pism.alps.in.boot.nc'))
# perform the actual interpolation
ds = ds.hyoga.interp(hyoga.open.example('pism.alps.vis.refined.nc'))
# plot model output
ds.hyoga.plot.bedrock_altitude(ax=ax, cmap='Topographic', center=False)
ds.hyoga.plot.surface_altitude_contours(ax=ax)
ds.hyoga.plot.ice_margin(ax=ax, facecolor='w')
# plot streamplot
streams = ds.hyoga.plot.surface_velocity_streamplot(
ax=ax, cmap='Blues', vmin=1e1, vmax=1e3, density=(6, 4))
# add colorbar manually
ax.figure.colorbar(streams.lines, cax=cax, extend='both')
# set title
ax.set_title(r'Ice surface velocity (m$\,$a$^{-1}$)')
# show
plt.show()
Total running time of the script: (0 minutes 12.206 seconds)