📄 e832.m
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%------------------------------------------------------------------
% Example 8.3.2: Fourth-order Runge-Kutta Method
%------------------------------------------------------------------
clc
clear
n = 2;
m = 251;
alpha = 0;
beta = 10;
e = 0;
h = (beta - alpha)/(m - 1);
x0 = [0.5 0.5]';
x1 = zeros(n,1);
X = zeros(m,n);
X(1,:) = x0';
% Solve the system
fprintf ('Example 8.3.2: Fourth-Order Runge-Kutta Method\n');
for k = 1 : m-1
t = (k - 1)*h;
[x1,e0] = rkfstep (x0,t,t+h,'funf832');
x0 = x1;
X(k+1,:) = x1';
e = max (e,e0);
end
% Display results
show ('maximum local error',e)
graphxy (X(:,1),X(:,2),'Populations','x_1 (prey)','x_2 (predator)')
%------------------------------------------------------------------
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