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Three ways solving ordinary differential equations

Three ways solving ordinary differential equations. 4-order classical Runge Kutta formula solving ordinary differential equations of y'=f (x, y), y (x0) =Y0 4-order Predictor-corrector Adams solving ordinary differential equation y'=f format (x, y), y (x0) =Y0 Improved Euler's formula solvin...
  Matlab        Matlab     

Finite element method for solving first-order ordinary differential equations Matlab programs

The program is using the finite element method for solving first order linear ordinary differential equations MATLAB programs can be used to control equation of one-dimensional hydrodynamic....
  Matlab        Matlab     

differential equations with boundary value problems

Euler method, modified Euler method and four bands Longgekutafa solution 初 Value problem Numerical solution of differential equations course design topics with the Euler method, modified Euler method and four bands Longgekuta, Runge-Kutta (Runge-Kutta) method is a widely used in engineering of s...
  Matlab        Matlab     

Runge-Kutta (RK) algorithm to estimate the solution of an ordinary differential equation (ODE)

RK4 is a C program which implements a simple Runge-Kutta solver for an initial value problem. The rk4() function does not include any error estimator. It takes a single step at a time, requiring the user to control the step size....
  Algorithm        C     

Markov Chain Monte Carlo stochastic differential equations

Markov Monte Carlo (MCMC) methods (including random walk Monte Carlo methods) is a set of algorithms by Markov chains from randomly sampled DIBEN steps before. More results, the better. Establishment of a Markov chain is not difficult for a specified property. Difficult is how to reach qu...
  Other      SAS     

1D FDTD equation of maxwill

The Finite Difference Time Domain method (FDTD) uses centre-difference representations of the continuous partial differential equations to create iterative numerical models of wave propagation. First we study the propagation behavior of the wave in single dimension without PML and in sec...
  Matlab        Matlab     

Integro differential Operator

this code implements the daugman's integro differential operator for localization and segmentation of iris boundaary. simply run the "run.m" file giving your images. it works perfectly fine for the images which have eye lids and 480 by 360 images. the algorithm has 98.4 % efficienc...
  Algorithm        Matlab     

differential evolution algorithm

differential evolution (DE) is a tool for Optimization of heuristic algorithm . In essence, it is a thought greed with quality protection, based on real-coded genetic algorithm [1] . As with the genetic algorithm, differential evolution algorithm contains a mutation and crossover operation, but at t...
  Matlab        Matlab     

differential BICM-ID coding modulation scheme

Reliability and validity are two performance indicators digital communication systems. However, in digital communication systems, which are often contradictory, of contemporary bands are getting increasingly nervous, on the premise of guaranteed reliability validity is the eternal theme of communica...
  Communication        C++     

differential evolution genetic algorithm

! This code includes a differential Evolution algorithm for Optimal Control Problems !  The Fortran 90 program translates from the original MATLAB  !  version of differential evolution (DE). This FORTRAN 90 code  !  has been tested on Compaq Vi...
  Algorithm      Fortran     

differential evolution algorithm

differential evolution 源码。用c++实现的实数型编码方案,并且改进了差分因子和突变因子的表达形式。非常适合初学者使用。                       &...
  Windows        C++     

rate equations

Rate equation for lasers simulation Non linear rate equation Solving single mode rate equations for gain switched laser with injection and non injection case...
  Matlab        Matlab     

Diffusion equation Matlab

There are two examples to solve diffusion equation in Matlab. One example is for one dimensional diffusion equation and the other example is for two dimensional equation. The animations of the diffusion processes in one dimensional and two dimensional cases are plotted and displayed during calc...
  Matlab        Matlab     

Homotopy method for solving nonlinear equations

This is a homotopy algorithm used to solve nonlinear equations MATLAB source code, you can embed any nonlinear equations in order to solve nonlinear equations, reducing many tedious steps for users...
  Algorithm        Matlab     

various iterative method for solving non linear equation

Finding the roots of any non linear equations is general method of implementing ,but the value that is calculated are not fair enough to say that they are correct ,so in order to fin the roots of number of iteration have to be performed this can be done by iterative methods....
  Matlab        Matlab     

steady state heat equation solution

2d rectangular region covered with a grid of M X N nodes, and an N X N array. W is used to record the temperature. Given an approximate solution of the steady state heat equation, a better solution is given by replacing each interior point by the average of its four neighbours....
  Matlab        Matlab     

Reynold equation的一般求解

Reynold equation的一般求解,可以修改相关应用参数达到求解目的,为一般论文程序的调试和调用提供帮助,有助于借鉴类似程序的求解放时。...
  Matlab        Matlab     

wxwidgets equation solver

wxwidgets program wich solves linear equations using the qauß algorithm up to 26 variables. The program will run in windows and linux....
  math        C++     

Torque equation of Motor

For implementing Torque equation of Rotating machine, this mdl will help to plot Torque and Speed response....
  Matlab        Matlab     

differential evolution algorithm

differential evolution (DE) is a tool for Optimization of heuristic algorithm . In essence, it is a thought greed with quality protection, based on real-coded genetic algorithm [1] . As with the genetic algorithm, differential evolution algorithm contains a mu...
  Windows        C++     

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