ode.EulerScheme: Solve arbitrary first order ODE systems

In shill1729/odeSolveR: Implementation of simple Euler schemes and fourth-order Runge-Kutta methods for arbitrary first-order ODE systems

Description

A general Euler scheme implementation for arbitrary first-order ODE systems of finite dimension.

Usage

ode.EulerScheme(dynamics, IC, t0 = 0, tn = 1, n = 1000)

Arguments

dynamics	a list of functions with as many variables as IC, and in the same order with the names defining the dynamics of the system
IC	a list of variables with the same names as the non-time input as dynamics, in the same order with initial values
t0	initial time
tn	ending time
n	number of sub-intervals in time-grid

Details

The list of functions each element with arguments (t,x,y,z) for each element matching the elements of IC as list(x = y0, y = y0, z = z0) for example.

Value

data.frame

shill1729/odeSolveR documentation built on March 31, 2021, 10:52 a.m.