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#

adams-bashforth-methods

Here are 12 public repositories matching this topic...

High Oscillatory Ordinary Differential Equation Solver in Julia

  • UpdatedDec 1, 2024
  • Julia

In numerical analysis, a numerical method is a mathematical tool designed to solve numerical problems. The implementation of a numerical method with an appropriate convergence check in a programming language is called a numerical algorithm

  • UpdatedJul 10, 2024
  • C++

A collection of various methods to find solution to Ordinary Differential Equations.

  • UpdatedMay 19, 2019
  • Python

A collection of classical algorithms to solve ODEs and boundary value problems

  • UpdatedJan 31, 2018
  • MATLAB

The aim of this research is to develop an effective numerical method that can be used to efficiently compute surges in pipes due to valve connecting two reservoirs being rapidly opened, using a computer program developed in the Python environment.

  • UpdatedOct 28, 2020
  • Python

Algorithms of computational math: Legendre polynomial; Gauss method; Cholesky method; Method of Squares; Newton interpolation; Inverse Gauss method; Interpolation by cubic splines; Gauss Zeidel method; Jacobi method; Eigenvalues; Euler method; Left/Right rectangle method; Simpson method; The method of dividing a segment in half; Newton's method;

  • UpdatedFeb 13, 2023
  • C++

C++, Java, Python Implementations of Adam Bashforth's Method, Euler's Method, Picard's Theorem, Runge Kutta Method

  • UpdatedSep 22, 2025
  • Python

Solution to Burger's Equation (inviscid), written in C, using Adams-Bashforth Methods. These methods include the one, two, and three step algorithms.

  • UpdatedJul 14, 2017
  • C

This project is prepared as part of Computer Application in Engineering course and it contains algoritms for solution of ODEs. 1)Modified-Euler Method, 2)4th Order Runge-Kutta Method, 3)Third-Order Adams-Bashforth Method

  • UpdatedJan 12, 2023
  • MATLAB

Homework Solutions for Numerical Analysis Course as Computer Science B.Sc. Student at Department of Mathematical Sciences, Sharif University of Technology

  • UpdatedSep 25, 2023
  • Jupyter Notebook

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