 |
E.V.E
v2023.02.15
|
| |
|
E.V.E
v2023.02.15
|
|
| |
Convenience header:
Variables | |
| constexpr auto | eve::newton = functor<newton_t> |
| Implement the Newton scheme to evaluate polynomials. | |
| constexpr auto | eve::abel = functor<abel_t> |
Computes the value of the Abel polynomial of order n at x: \(x(x-an)^{n-1}\). | |
| constexpr auto | eve::gegenbauer = functor<gegenbauer_t> |
strict_elementwise_callable object computing the value of a gegenbauer polynomial \( \mathbf{C}_n^\lambda(x)\). | |
| constexpr auto | eve::hermite = functor<hermite_t> |
strict_elementwise_callable object computing the value of the 'physicists' Hermite polynomial of order n at x: | |
| constexpr auto | eve::jacobi = functor<jacobi_t> |
strict_elementwise_callable object computing the value of the Jacobi polynomials \(P^{\alpha, \beta}_n(x)\). | |
| constexpr auto | eve::laguerre = functor<laguerre_t> |
strict_elementwise_callable object computing the value of the Laguerre and associated Laguerre polynomials of order n at x: | |
| constexpr auto | eve::legendre = functor<legendre_t> |
Computes the value of the Legendre and associated Legendre polynomials of order n at x: | |
| constexpr auto | eve::tchebytchev = functor<tchebytchev_t> |
Computes the value of the Tchebytchev polynomial of order n at x: | |