non-linear-equation
There are 12 repositories under non-linear-equation topic.
lucylow/Computational_physics
Methods of numerical modelling with undergraduate level computational physics solutions with non-linear equations, gaussian probabilities, and Euler RK4 integration
KhCE/NM
Numerical Methods (NM) for BE Electrical II Year / II Part, Email: nm.khwopa@gmail.com
anupbhowmik/Numerical-Analysis-CSE-218
Numerical methods and graph plotting using Python
cakshay2013/Numerical-Integration-Techniques-Solutions
This repository includes numerical integration-based solutions for solving non-linear equations. The solutions include Newton Raphson technique for algebraic equations and Euler's/Modified-Euler's/Runge-Kutta (RK4) for differential algebraic equations.
eddyherrera/Analisis-Numerico
Solución a problemas utilizando tecnicas numericas
mhwahdan/muller-method-Django
A web application that could find the real or complex roots of any equation with a single unknown using numerical analysis based on muller method which is an enhanced form of the secant method
VIA-s-acc/Prac_Codes
The repository "Prac_Codes" on GitHub by VIA-s-acc contains various classes and methods for solving linear and non-linear equations, performing numerical integration, and addressing mathematical physics problems. It includes tools for generating and solving equations, matrix operations, polynomial manipulation, interpolation, and more.
Ziyad-Benomar/Numerical-analysis
Studying multiple classical numerical analysis problems, and exposing for each one several approaches and resolution methods.
akvise/numerical-analysis-methods
BSU labs on solving non-linear equations and non-linear systems
tbersez/netlogo_proj
Partern formation in discrete time & space model
eric-muganga/Finding-Roots-of-a-Polynomial
Finding Roots of a Polynomial using c#
vaishnu7/ROSENZWEIG-MACARTHUR-Model
in this repository, we learn how to find equilibrium points of a system of non-linear ODE and calculate the solution using Runge-Kutta Fourth Order (RK4). The equations used here can be found in the article link attached.