📄 ex10ch4.m
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function sol = ex10ch4history = [80; 30];tspan = [0, 100];opts = ddeset('RelTol',1e-5,'AbsTol',1e-8);% Solve the ODEs that arise when there is no delay.sol0 = dde23(@ddes,[],history,tspan,opts);% Solve the DDEs that arise when there is a delay of tau.tau = 1;sol1 = dde23(@ddes,tau,history,tspan,opts);plot(sol0.y(1,:),sol0.y(2,:),sol1.y(1,:),sol1.y(2,:))title('Predator--Prey Solution With and Without Delay')xlabel('y_1(t)')ylabel('y_2(t)')legend('No delay',['Delay \tau = ',num2str(tau)],2)%=======================================================function v = ddes(t,y,Z)a = 0.25;b = -0.01;c = -1.00;d = 0.01;v = zeros(2,1);if isempty(Z) % ODEs v(1) = a * y(1) + b * y(1) * y(2); v(2) = c * y(2) + d * y(1) * y(2);else % DDEs m = 200; ylag = Z(:,1); v(1) = a * y(1) * (1 - y(1) / m) + b * y(1) * y(2); v(2) = c * y(2) + d * ylag(1) * ylag(2);end
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