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Program Description
- Program to compute Bernoulli numbers using function BERNOA
- Program to compute Euler numbers using function EULERA
- Calculate Mathieu Functions and their First Derivatives
- Calculate Airy functions and their First Derivatives using Subroutine AIRYA NEW
- Calculate the first NT zeros of Airy functions NEW
- Calculate Beta Function NEW
- Calculate the cosine and sine integrals using subroutine CISIA NEW
- Calculates a specific characteristic value of Mathieu functions using subroutine CVA1
- Compute the confluent hypergeometric function M(a,b,x) using subroutine CHGM NEW
- Compute the Struve function H0(x) using subroutine STVH0 NEW
- Compute the Struve function H1(x) using subroutine STVH1 NEW
- compute the Struve function Hv(x) for an arbitrary order v using subroutine STVHV NEW
- Compute the modified Struve function L0(x) using subroutine STVL0 NEW
- Compute the modified Struve function L1(x) using subroutine STVL1 NEW
- compute the modified Struve function Lv(x) for an arbitrary order v using subroutine STVLV NEW
- Program to demonstrate arcsine recursion
- Program to demonstrate Hyperbolic Functions
- Explanation File of Program above (Hyper)
- Program to demonstrate Inverse Hyperbolic Functions
- Explanation File of Program above (Invhyper)
- Program to demonstrate Evaluating elliptic integrals
of first and second kinds (complete)
- Explanation File of Program above (Cliptic)
- Program to demonstrate Hermite coefficients
- Module to calculate sinintegral(x) or cosintegral(x)
- Demonstration Program of Module Sinint
- Program to demonstrate Laguerre coefficients
- Program to demonstrate Legendre coefficients
- Evaluate a Legendre Polynomial P(x) of Order n for argument x by using Horner's Rule
- Program to demonstrate multi-dimensional Steepest Descent Optimization
(Partial derivatives not required)
- Explanation File of Program above (Steepda)
- Program to demonstrate multi-dimensional Steepest Descent Optimization
(Partial derivatives required)
- Explanation File of Program above (Steepds)
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