orthax.chebyshev.chebnorm
- orthax.chebyshev.chebnorm(n)Source
Norm of nth Chebyshev polynomial.
The norm \(\gamma_n\) is defined such that
\(\int_{-1}^{1} T_n^2(x) dx = \gamma_n^2\)
With this definition \(\gamma_n^2 = \pi /(1 + \delta_{0,n})\)
- Parameters:
n (int) – Order of Chebyshev polynomial.
- Returns:
gamma_n (float) – Norm of the nth Chebyshev polynomial.