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jhamman/explore_shapefile.ipynb

Last active March 14, 2018 23:10
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ESMF Unstructured Mesh Regridding
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explore_shapefile.ipynb
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ocgis_weights_to_xarray.ipynb
{
"cells": [
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [],
"source": [
"%matplotlib inline"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [],
"source": [
"import numpy as np\n",
"import xarray as xr\n",
"import ocgis\n",
"from geopandas import GeoDataFrame\n",
"import matplotlib.pyplot as plt\n",
"\n",
"from dask import delayed, compute"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [],
"source": [
"ds = xr.open_dataset('/gcs/newmann-met-ensemble-netcdf/conus_ens_001.nc')\n",
"gdf = GeoDataFrame.from_file('/gcs/camels/basin_set_full_res/HCDN_nhru_final_671.shp').set_index('hru_id')"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.collections.QuadMesh at 0x7faf43528e10>"
]
},
"execution_count": 4,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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"text/plain": [
"<Figure size 432x288 with 2 Axes>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"mask = (ds['mask'] > 0).load()\n",
"mask.plot()"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"(671, 224, 464)\n"
]
}
],
"source": [
"shape = (len(gdf), ) + mask.shape\n",
"print(shape)\n",
"weights = np.zeros(shape)"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [],
"source": [
"x = ocgis.Variable(name='xc', dimensions='dimx', value=ds['lon'].values)\n",
"y = ocgis.Variable(name='yc', dimensions='dimy', value=ds['lat'].values)\n",
"grid = ocgis.Grid(x, y, crs=ocgis.crs.Spherical())"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [],
"source": [
"grid.set_extrapolated_bounds('xc_bounds', 'yc_bounds', 'bounds')"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"<class 'shapely.geometry.multipolygon.MultiPolygon'>\n"
]
},
{
"data": {
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],
"text/plain": [
"<shapely.geometry.multipolygon.MultiPolygon at 0x7faf434ed780>"
]
},
"execution_count": 8,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"subset_geom = gdf['geometry'].iloc[0]\n",
"print(type(subset_geom))\n",
"subset_geom"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [],
"source": [
"def get_mask_and_slice(grid, subset_geom):\n",
" sub, slc = grid.get_intersection(subset_geom, return_slice=True)\n",
" slc = {dim.name: se for dim, se in zip(grid.dimensions, slc)} # Just how to convert to a dictionary slice...\n",
" return sub.weights, slc"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [],
"source": [
"# we'll compute the masks in parallel using dask\n",
"delayed_list = [delayed(get_mask_and_slice)(grid, geom) for geom in gdf['geometry']]"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[########################################] | 100% Completed | 6min 56.8s\n"
]
}
],
"source": [
"# do the dask compute step\n",
"\n",
"from dask.diagnostics import ProgressBar\n",
"\n",
"with ProgressBar():\n",
" computed = compute(delayed_list)"
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [],
"source": [
"# collect all the weights into a single array\n",
"for i, (w, slc) in enumerate(computed[0]):\n",
" # w, slc = get_mask_and_slice(grid, geom.geometry)\n",
" weights[i, slc['dimy'], slc['dimx']] = w # This would be better as a sparse array but for now this does the trick "
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<xarray.DataArray 'weights' (hru_id: 671, lat: 224, lon: 464)>\n",
"array([[[0., 0., ..., 0., 0.],\n",
" [0., 0., ..., 0., 0.],\n",
" ...,\n",
" [0., 0., ..., 0., 0.],\n",
" [0., 0., ..., 0., 0.]],\n",
"\n",
" [[0., 0., ..., 0., 0.],\n",
" [0., 0., ..., 0., 0.],\n",
" ...,\n",
" [0., 0., ..., 0., 0.],\n",
" [0., 0., ..., 0., 0.]],\n",
"\n",
" ...,\n",
"\n",
" [[0., 0., ..., 0., 0.],\n",
" [0., 0., ..., 0., 0.],\n",
" ...,\n",
" [0., 0., ..., 0., 0.],\n",
" [0., 0., ..., 0., 0.]],\n",
"\n",
" [[0., 0., ..., 0., 0.],\n",
" [0., 0., ..., 0., 0.],\n",
" ...,\n",
" [0., 0., ..., 0., 0.],\n",
" [0., 0., ..., 0., 0.]]])\n",
"Coordinates:\n",
" * lon (lon) float64 -124.9 -124.8 -124.7 -124.6 -124.4 -124.3 -124.2 ...\n",
" * lat (lat) float64 25.06 25.19 25.31 25.44 25.56 25.69 25.81 25.94 ...\n",
" * hru_id (hru_id) int64 1013500 1022500 1030500 1031500 1047000 1052500 ..."
]
},
"execution_count": 13,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"# make an xarray.DataArray\n",
"weights_da = xr.DataArray(weights, dims=('hru_id', 'lat', 'lon'), coords=mask.coords, name='weights')\n",
"weights_da.coords['hru_id'] = gdf.index\n",
"weights_da"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.collections.QuadMesh at 0x7faf43077208>"
]
},
"execution_count": 14,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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\n",
"text/plain": [
"<Figure size 432x288 with 2 Axes>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"weights_da.sum(dim='hru_id').plot(vmax=5)"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {},
"outputs": [],
"source": [
"weights_da = weights_da.chunk(dict(hru_id=1))"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/home/jovyan/.conda/envs/camels/lib/python3.6/site-packages/dask/array/core.py:2176: UserWarning: Increasing number of chunks by factor of 121\n",
" (nparts / max_parts))\n"
]
}
],
"source": [
"da = ds['pcp'].chunk(dict(time=100)).where(weights_da)"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<xarray.DataArray (time: 12054, lat: 224, lon: 464, hru_id: 671)>\n",
"dask.array<shape=(12054, 224, 464, 671), dtype=float64, chunksize=(100, 224, 464, 1)>\n",
"Coordinates:\n",
" * time (time) datetime64[ns] 1980-01-01 1980-01-02 1980-01-03 ...\n",
" * lon (lon) float64 -124.9 -124.8 -124.7 -124.6 -124.4 -124.3 -124.2 ...\n",
" * lat (lat) float64 25.06 25.19 25.31 25.44 25.56 25.69 25.81 25.94 ...\n",
" * hru_id (hru_id) int64 1013500 1022500 1030500 1031500 1047000 1052500 ...\n",
"Attributes:\n",
" long_name: Daily estimated precipitation accumulation\n",
" units: kg m-2\n",
" standard_name: precipitation"
]
},
"execution_count": 17,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"da "
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/home/jovyan/.conda/envs/camels/lib/python3.6/site-packages/dask/array/core.py:2176: UserWarning: Increasing number of chunks by factor of 121\n",
" (nparts / max_parts))\n"
]
}
],
"source": [
"# brute force remapping here\n",
"da = (ds['pcp'].chunk(dict(time=100)) * weights_da).sum(('lat', 'lon')) / weights_da.sum(('lat', 'lon'))"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<xarray.DataArray (time: 12054, hru_id: 671)>\n",
"dask.array<shape=(12054, 671), dtype=float64, chunksize=(100, 1)>\n",
"Coordinates:\n",
" * time (time) datetime64[ns] 1980-01-01 1980-01-02 1980-01-03 ...\n",
" * hru_id (hru_id) int64 1013500 1022500 1030500 1031500 1047000 1052500 ..."
]
},
"execution_count": 23,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"da"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python (camels)",
"language": "python",
"name": "camels"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.6.4"
}
},
"nbformat": 4,
"nbformat_minor": 2
}
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