Home
last modified time | relevance | path

Searched refs:hnn1 (Results 1 – 1 of 1) sorted by relevance

/dports/science/dakota/dakota-6.13.0-release-public.src-UI/packages/external/C3/src/lib_funcs/
H A Dpolynomials.c5055 double hnn1 = - (double) (N) / (2.0 * (double) (N) - 1.0); in legendre_expansion_real_roots() local
5059 nscompanion[(N-1)*N] += hnn1 * p->coeff[0] / (p->coeff[N] * sqrt(2*N+1)); in legendre_expansion_real_roots()
5067 … nscompanion[(N-1)*N + ii] += hnn1 * p->coeff[ii] * sqrt(2*ii+1)/ p->coeff[N] / sqrt(2*N+1); in legendre_expansion_real_roots()
5073 nscompanion[N*N-1] += hnn1 * p->coeff[N-1] * sqrt(2*(N-1)+1)/ p->coeff[N] / sqrt(2*N+1); in legendre_expansion_real_roots()
5235 double hnn1 = 0.5; in chebyshev_expansion_real_roots() local
5239 nscompanion[(N-1)*N] -= hnn1*p->coeff[0] / gamma; in chebyshev_expansion_real_roots()
5247 nscompanion[(N-1)*N + ii] -= hnn1 * p->coeff[ii] / gamma; in chebyshev_expansion_real_roots()
5250 nscompanion[N*N-1] -= hnn1 * p->coeff[N-1] / gamma; in chebyshev_expansion_real_roots()