approximate_taylor_polynomial(f, x, degree, scale, order=None) |
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barycentric_interpolate(xi, yi, x, axis=0, *, der=0, rng=None) |
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bisplev(x, y, tck, dx=0, dy=0) |
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bisplrep(x, y, z, w=None, xb=None, xe=None, yb=None, ye=None, kx=3, ky=3, task=0, s=None, eps=1e-16, tx=None, ty=None, full_output=0, nxest=None, nyest=None, quiet=1) |
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generate_knots(x, y, *, w=None, xb=None, xe=None, k=3, s=0, nest=None) |
Replicate FITPACK's constructing the knot vector. [extrait de generate_knots.__doc__] |
griddata(points, values, xi, method='linear', fill_value=nan, rescale=False) |
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insert(x, tck, m=1, per=0) |
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interpn(points, values, xi, method='linear', bounds_error=True, fill_value=nan) |
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krogh_interpolate(xi, yi, x, der=0, axis=0) |
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lagrange(x, w) |
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make_interp_spline(x, y, k=3, t=None, bc_type=None, axis=0, check_finite=True) |
Compute the (coefficients of) interpolating B-spline. [extrait de make_interp_spline.__doc__] |
make_lsq_spline(x, y, t, k=3, w=None, axis=0, check_finite=True, *, method='qr') |
Compute the (coefficients of) an LSQ (Least SQuared) based [extrait de make_lsq_spline.__doc__] |
make_smoothing_spline(x, y, w=None, lam=None) |
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make_splprep(x, *, w=None, u=None, ub=None, ue=None, k=3, s=0, t=None, nest=None) |
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make_splrep(x, y, *, w=None, xb=None, xe=None, k=3, s=0, t=None, nest=None) |
Find the B-spline representation of a 1D function. [extrait de make_splrep.__doc__] |
pade(an, m, n=None) |
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pchip_interpolate(xi, yi, x, der=0, axis=0) |
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spalde(x, tck) |
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splantider(tck, n=1) |
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splder(tck, n=1) |
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splev(x, tck, der=0, ext=0) |
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splint(a, b, tck, full_output=0) |
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splprep(x, w=None, u=None, ub=None, ue=None, k=3, task=0, s=None, t=None, full_output=0, nest=None, per=0, quiet=1) |
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splrep(x, y, w=None, xb=None, xe=None, k=3, task=0, s=None, t=None, full_output=0, per=0, quiet=1) |
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sproot(tck, mest=10) |
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test(label='fast', verbose=1, extra_argv=None, doctests=False, coverage=False, tests=None, parallel=None) |
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