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Piecewise polynomial in terms of coefficients and breakpoints
The polynomial between ``x[i]`` and ``x[i + 1]`` is written in the
local power basis::
S = sum(c[m, i] * (xp - x[i])**(k-m) for m in range(k+1))
where ``k`` is the degree of the polynomial.
Parameters
----------
c : ndarray, shape (k, m, ...)
Polynomial coefficients, order `k` and `m` intervals.
x : ndarray, shape (m+1,)
Polynomial breakpoints. Must be sorted in either increasing or
decreasing order.
extrapolate : bool or 'periodic', optional
If bool, determines whether to extrapolate to out-of-bounds points
based on first and last intervals, or to return NaNs. If 'periodic',
periodic extrapolation is used. Default is True.
axis : int, optional
Interpolation axis. Default is zero.
Attributes
----------
x : ndarray
Breakpoints.
c : ndarray
Coefficients of the polynomials. They are reshaped
to a 3-D array with the last dimension representing
the trailing dimensions of the original coefficient array.
axis : int
Interpolation axis.
Methods
-------
__call__
derivative
antiderivative
integrate
solve
roots
extend
from_spline
from_bernstein_basis
construct_fast
See also
--------
BPoly : piecewise polynomials in the Bernstein basis
Notes
-----
High-order polynomials in the power basis can be numerically
unstable. Precision problems can start to appear for orders
larger than 20-30.
Liste des attributs statiques
Attributs statiques hérités de la classe _PPolyBase
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