interpn(points, values, xi, method='linear', bounds_error=True, fill_value=nan)
The points defining the regular grid in n dimensions.
The data on the regular grid in n dimensions.
The coordinates to sample the gridded data at
The method of interpolation to perform. Supported are "linear" and "nearest", and "splinef2d". "splinef2d" is only supported for 2-dimensional data.
If True, when interpolated values are requested outside of the domain of the input data, a ValueError is raised. If False, then :None:None:`fill_value`
is used.
If provided, the value to use for points outside of the interpolation domain. If None, values outside the domain are extrapolated. Extrapolation is not supported by method "splinef2d".
Interpolated values at input coordinates.
Multidimensional interpolation on regular grids.
LinearNDInterpolator
Piecewise linear interpolant on unstructured data in N dimensions
NearestNDInterpolator
Nearest neighbor interpolation on unstructured data in N dimensions
RectBivariateSpline
Bivariate spline approximation over a rectangular mesh
RegularGridInterpolator
Linear and nearest-neighbor Interpolation on a regular grid in arbitrary dimensions
Evaluate a simple example function on the points of a regular 3-D grid:
>>> from scipy.interpolate import interpn
... def value_func_3d(x, y, z):
... return 2 * x + 3 * y - z
... x = np.linspace(0, 4, 5)
... y = np.linspace(0, 5, 6)
... z = np.linspace(0, 6, 7)
... points = (x, y, z)
... values = value_func_3d(*np.meshgrid(*points, indexing='ij'))
Evaluate the interpolating function at a point
>>> point = np.array([2.21, 3.12, 1.15])See :
... print(interpn(points, values, point)) [12.63]
The following pages refer to to this document either explicitly or contain code examples using this.
scipy.interpolate._interpolate.interp2d
scipy.interpolate._interpolate.interpn
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