@stdlib/math-base-special-ellipe
Compute the complete elliptic integral of the second kind.
@stdlib/math-base-special-ellipk
Compute the complete elliptic integral of the first kind.
@stdlib/math-base-special-gamma-lanczos-sum-expg-scaled
Calculate a scaled Lanczos sum for the approximation of the gamma function.
@stdlib/math-base-special-trunc
Round a double-precision floating-point number toward zero.
@stdlib/math-base-special-kernel-betainc
Incomplete beta function and its first derivative.
@stdlib/math-base-special-gamma-delta-ratio
Compute the ratio of two gamma functions.
@stdlib/math-base-special-gamma-lanczos-sum
Calculate the Lanczos sum for the approximation of the gamma function.
math-base-special-binomcoefln
Compute the natural logarithm of the binomial coefficient.
@stdlib/math-base-special-factorialln
Evaluate the natural logarithm of the factorial function.
@stdlib/math-base-special-logaddexp
Compute the natural logarithm of exp(x) + exp(y).
@stdlib/math-base-special-bessely1
Compute the Bessel function of the second kind of order one.
@stdlib/math-base-special-copysignf
Return a single-precision floating-point number with the magnitude of x and the sign of y.
@stdlib/math-base-special-besselj1
Compute the Bessel function of the first kind of order one.
@stdlib/math-base-special-binet
Evaluate Binet's formula extended to real numbers.
@stdlib/math-base-special-truncf
Round a single-precision floating-point number toward zero.
@stdlib/math-base-special-besselj0
Compute the Bessel function of the first kind of order zero.
@stdlib/math-base-special-flipsignf
Return a single-precision floating-point number with the magnitude of x and the sign of x*y.
@stdlib/math-strided-special-bessely1-by
Compute the Bessel function of the second kind of order one for each element retrieved from an input strided array via a callback function.
@stdlib/math-iter-special-logit
Create an iterator which evaluates the logit function for each iterated value.
@stdlib/math-strided-special-besselj1-by
Compute the Bessel function of the first kind of order one for each element retrieved from an input strided array via a callback function.
@stdlib/math-iter-special-riemann-zeta
Create an iterator which evaluates the Riemann zeta function for each iterated value.
@stdlib/math-iter-special-gamma1pm1
Create an iterator which computes `gamma(x+1) - 1` for each iterated value.
@stdlib/math-iter-special-gamma
Create an iterator which evaluates the gamma function for each iterated value.
@stdlib/math-iter-special-betaln
Create an iterator which evaluates the natural logarithm of the beta function.
@stdlib/math-strided-special-besselj0-by
Compute the Bessel function of the first kind of order zero for each element retrieved from an input strided array via a callback function.
@stdlib/math-base-special-log1mexp
Evaluate the natural logarithm of 1-exp(-|x|).
@stdlib/math-iter-special-dirichlet-eta
Create an iterator which evaluates the Dirichlet eta function for each iterated value.
@stdlib/math-base-tools-normhermitepoly
Evaluate a normalized Hermite polynomial.
math-strided-special-bessely0-by
Compute the Bessel function of the second kind of order zero for each element retrieved from an input strided array via a callback function.
@stdlib/math-iter-special-fresnelc
Create an iterator which computes the Fresnel integral C(x) for each iterated value.
@stdlib/math-iter-special-factorial
Create an iterator which evaluates the factorial function for each iterated value.
@stdlib/math-base-special-bessely0
Compute the Bessel function of the second kind of order zero.
@stdlib/math-strided-special
Standard library strided array special math functions.
@stdlib/math-iter-special-fresnels
Create an iterator which computes the Fresnel integral S(x) for each iterated value.
@stdlib/math-base-special-xlogy
Compute `x * ln(y)` so that the result is `0` if `x = 0`.
@stdlib/math-iter-special-gammaln
Create an iterator which evaluates the natural logarithm of the gamma function for each iterated value.
@stdlib/math-iter-special-beta
Create an iterator which evaluates the beta function.
@stdlib/math-iter-special-factorialln
Create an iterator which evaluates the natural logarithm of the factorial function for each iterated value.
@stdlib/math-iter-special-exp10
Create an iterator which evaluates the base 10 exponential function for each iterated value.
@stdlib/math-strided-special-binet-by
Evaluate Binet's formula extended to real numbers for each element retrieved from an input strided array via a callback function.
@stdlib/math-iter-special-exp
Create an iterator which evaluates the natural exponential function for each iterated value.
@stdlib/math-base-special-xlog1py
Compute `x * ln(y+1)` so that the result is `0` if `x = 0`.
@stdlib/math-base-special-signumf
Evaluate the signum function for a single-precision floating-point number.
@stdlib/math-strided-special-sqrt-by
Compute the principal square root for each element retrieved from an input strided array via a callback function.
@stdlib/math-iter-special-ellipe
Create an iterator which computes the complete elliptic integral of the second kind for each iterated value.
@stdlib/math-iter-special-ellipk
Create an iterator which computes the complete elliptic integral of the first kind for each iterated value.