https://github.com/apurva313/numerical-method

Join me in discovering innovative solutions for mathematical challenges. From optimization to simulations, let's journey through the realm of algorithms together.
https://github.com/apurva313/numerical-method

algorithms bisection-method c cpp euler-method gauss-elimination gauss-elimination-method lagrange-interpolation newton-interpolation newton-raphson numerical-methods regulafalsi-method runga-kutta-method secant-method simpson-method taylor-series trapezoidal-method trapezoidal-rule weddle-s-rule

Last synced: 1 day ago
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Join me in discovering innovative solutions for mathematical challenges. From optimization to simulations, let's journey through the realm of algorithms together.

• Host: GitHub
• URL: https://github.com/apurva313/numerical-method
• Owner: apurva313
• Created: 2023-08-16T07:44:19.000Z (over 1 year ago)
• Default Branch: main
• Last Pushed: 2023-08-17T09:55:16.000Z (over 1 year ago)
• Last Synced: 2024-11-19T15:15:11.646Z (1 day ago)
• Topics: algorithms, bisection-method, c, cpp, euler-method, gauss-elimination, gauss-elimination-method, lagrange-interpolation, newton-interpolation, newton-raphson, numerical-methods, regulafalsi-method, runga-kutta-method, secant-method, simpson-method, taylor-series, trapezoidal-method, trapezoidal-rule, weddle-s-rule
• Language: C
• Homepage: https://github.com/apurva313/Numerical_Method
• Size: 9.77 KB
• Stars: 1
• Watchers: 1
• Forks: 0
• Open Issues: 0
• Metadata Files:
  • Readme: README.md

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README

        

# Numerical Methods

Numerical methods greatly expand the types of problems you can address. They are capable of handling large systems of equations nonlinearities, and complicated geometries that are not uncommon in engineering and science and that are often impossible to solve analytically with standard calculus.

![numerical-methods](https://github.com/apurva313/Numerical_Method/assets/102182985/e0215f7b-0483-4246-8818-9d80f7b8c987)

## Authors

- [@apurva313](https://www.github.com/apurva313)

## Features

- Runge-Kutta Methods

- Bisection Methods

- Secant Methods

- Newton Raphson Methods

- Lagrange Methods

- Euler's Methods

- Taylor's Methods

- LU Factorization Methods

- Newton Forward

- Newton Backward

- GaussElimination Method

- Regula Falsi Methods

- Simpsonsonethird Rule

- Trapezoidal Rule

- Weddles Rule