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        "value": "Use cubic interpolation on Chebyshev nodes:\n\n"
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        "value": "import numpy as np\nimport matplotlib.pyplot as plt\ndef cheb_nodes(N):\n    jj = 2.*np.arange(N) + 1\n    x = np.cos(np.pi * jj / 2 / N)[::-1]\n    return x\n",
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        "value": "from scipy.interpolate import BSpline, make_interp_spline\nb = make_interp_spline(x, y)\nnp.allclose(b(x), y)\n",
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        "value": "\nNote that the default is a cubic spline with a not-a-knot boundary condition\n\n"
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        "value": "b.k\n",
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        "value": "\nHere we use a 'natural' spline, with zero 2nd derivatives at edges:\n\n"
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        "value": "l, r = [(2, 0.0)], [(2, 0.0)]\nb_n = make_interp_spline(x, y, bc_type=(l, r))  # or, bc_type=\"natural\"\nnp.allclose(b_n(x), y)\nx0, x1 = x[0], x[-1]\nnp.allclose([b_n(x0, 2), b_n(x1, 2)], [0, 0])\n",
        "execution_status": "success"
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      {
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        "value": "\nInterpolation of parametric curves is also supported. As an example, we\ncompute a discretization of a snail curve in polar coordinates\n\n"
      },
      {
        "__type": "Code",
        "__tag": 4050,
        "value": "phi = np.linspace(0, 2.*np.pi, 40)\nr = 0.3 + np.cos(phi)\nx, y = r*np.cos(phi), r*np.sin(phi)  # convert to Cartesian coordinates\n",
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        "value": "\nBuild an interpolating curve, parameterizing it by the angle\n\n"
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        "value": "spl = make_interp_spline(phi, np.c_[x, y])\n",
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        "value": "\nEvaluate the interpolant on a finer grid (note that we transpose the result\nto unpack it into a pair of x- and y-arrays)\n\n"
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        "value": "phi_new = np.linspace(0, 2.*np.pi, 100)\nx_new, y_new = spl(phi_new).T\n",
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          "kind": "assets",
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        "value": "\nBuild a B-spline curve with 2 dimensional y\n\n"
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        "value": "x = np.linspace(0, 2*np.pi, 10)\ny = np.array([np.sin(x), np.cos(x)])\n",
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        "value": "\nPeriodic condition is satisfied because y coordinates of points on the ends\nare equivalent\n\n"
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        "value": "ax = plt.axes(projection='3d')\nxx = np.linspace(0, 2*np.pi, 100)\nbspl = make_interp_spline(x, y, k=5, bc_type='periodic', axis=1)\n",
        "execution_status": "success"
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        "value": "ax.plot3D(xx, *bspl(xx))\nax.scatter3D(x, *y, color='red')\n",
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