Create a Chebyshev grid on a hypercube.
The number of grid-points in each dimension. For
Chebyshev-polynomial of degree
A list of vectors of length 2. The lower and upper bounds of the hypercube.
intervals is not provided, it is assumed that the domain of the
function in each dimension is [-1,1]. Thus, standard Chebyshev knots are
dims is of length 1,
intervals may be a vector
of length 2 rather than a list with a vector of length 2.
A array of dimension
dims. The Chebyshev grid-points.
1 2 3 4 5 6 7 8 9 10 11
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