Evaluates the Airy function of the first kind for complex arguments. | |
Evaluates the derivative of the Airy function of the first kind for complex arguments. | |
Evaluates the argument of a complex number. | |
Evaluates the Airy function of the second kind for complex arguments. | |
Evaluates the derivative of the Airy function of the second kind for complex arguments. | |
Evaluates a sequence of modified Bessel functions of the first kind with real order and complex arguments. | |
Evaluates a sequence of Bessel functions of the first kind with real order and complex arguments. | |
Evaluates a sequence of Modified Bessel functions of the second kind with real order and complex arguments. | |
Evaluates the cube root. | |
Evaluates a sequence of Bessel functions of the second kind with real order and complex arguments. | |
Evaluates the complex scaled complemented error function. | |
Evaluates the hyperbolic cosine integral. | |
Evaluates the chi‑squared cumulative distribution function | |
Evaluates the inverse of the chi‑squared cumulative distribution function. | |
Evaluates the chi‑squared probability density function | |
Evaluates the cosine integral. | |
Evaluates a function closely related to the cosine integral. | |
Evaluates a function closely related to the hyperbolic cosine integral. | |
Evaluates the cosine for the argument in degrees. | |
Evaluates the cotangent. | |
Evaluates the N‑term Chebyshev series. | |
Evaluates the noncentral chi‑squared cumulative distribution function. | |
Evaluates the inverse of the noncentral chi‑squared cumulative function. | |
This function evaluates the noncentral chi‑squared probability density function. | |
Evaluates the Weierstrass P‑function in the lemniscat case for complex argument with unit period parallelogram. | |
Evaluate the first derivative of the Weierstrass P‑function in the lemniscatic case for complex argum with unit period parallelogram. | |
Evaluates the Weierstrass P‑function in the equianharmonic case for complex argument with unit period parallelogram. | |
Evaluates the first derivative of the Weierstrass P‑function in the equianharmonic case for complex argument with unit period parallelogram. |