Runge Kutta methods

A set of Runge Kutta methods for numerically evaluating an initial value problem of a 1st order ODE
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Aggiornato 3 lug 2020

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It is an iterative approach in finding the y value for a given x value starting from a 1st order ODE. It asks the user the ODE function and the initial values and increment value. It also lets the user choose what termination criterion to use, either a specified x value or a number of iterations. A 1st order RK method is the simple Euler's method; for a 2nd order RK equation, there are 3 choices available: Heun's method, Midpoint's method, and Ralston's method; for a 3rd order RK method, the classical 3rd order is used; for a 4th order RK method, the classical 4th order is used (RK4); for a 5th order, Butcher's 5th order is used.

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Robby Ching (2024). Runge Kutta methods (https://www.mathworks.com/matlabcentral/fileexchange/77678-runge-kutta-methods), MATLAB Central File Exchange. Recuperato .

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1.0.0