Ellip: An Elliptic Integral Library for Rust
Ellip: An Elliptic Integral Library for Rust - Published in JOSS (2026)
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-binet
Evaluate Binet's formula extended to real numbers.
@stdlib/math-base-special-log1mexp
Evaluate the natural logarithm of 1-exp(-|x|).
@stdlib/math-iter-special-factorial
Create an iterator which evaluates the factorial function for each iterated value.
@stdlib/math-iter-special-factorialln
Create an iterator which evaluates the natural logarithm of the factorial function for each iterated value.
https://github.com/cpmech/russell
Rust Scientific Libary. ODE and DAE (Runge-Kutta) solvers. Special functions (Bessel, Elliptic, Beta, Gamma, Erf). Linear algebra. Sparse solvers (MUMPS, UMFPACK). Probability distributions. Tensor calculus.
math-base-special-lucasf
Compute the nth Lucas number as a single-precision floating-point number.
math-base-special-binomcoeff
Compute the binomial coefficient as a single-precision floating-point number.
math-base-special-fibonaccif
Compute the nth Fibonacci number as a single-precision floating-point number.
math-base-special-fibonacci-indexf
Compute the Fibonacci number index of a single-precision floating-point number.
math-base-special-fibonaccif
Compute the nth Fibonacci number as a single-precision floating-point number.
math-base-special-nonfibonaccif
Compute the nth non-Fibonacci single-precision floating-point number.
math-base-special-negalucasf
Compute the nth negaLucas number in single-precision floating-point format.