Code covered by the BSD License
 exam1
 exam1
 exam2
 exam2
 exam3
 exam3
 exam4
 exam4
 exam5
 exam5
 exam6
This is a demonstration problem for CTMS/BD in
 exam6
This is a demonstration problem for CTMS/BD in
 exam7
An example from C. Marriott and C. DeLisle, Effects
 exam7
An example from C. Marriott and C. DeLisle, Effects
 exam8
This is the suitcase problem from Suherman, et al.,
 exam8
This is the suitcase problem from Suherman, et al.,
 exer1
Example 1 of K.W. Neves, Automatic integration
 exer1
Example 1 of K.W. Neves, Automatic integration
 exer2
Example of J.D. Farmer, Chaotic Attractors of an
 exer2
Example of J.D. Farmer, Chaotic Attractors of an
 exer3
Wheldon's model of chronic granuloctic leukemia
 exer3
Wheldon's model of chronic granuloctic leukemia
 exer5
 exer5
 exer6
Sample problem of ARCHI manual. The absolute error
 exer6
Sample problem of ARCHI manual. The absolute error
 exer7
Marchuk immunology model of E. Hairer, S.P. Norsett, and
 exer7
Marchuk immunology model of E. Hairer, S.P. Norsett, and
 prob1
This system of ODE's is taken from 'An Introduction to Nuermcial Methods
 prob1
This system of ODE's is taken from 'An Introduction to Nuermcial Methods
 prob2
This problem considers a cardiovascular model, which can be found in
 prob2
This problem considers a cardiovascular model, which can be found in
 prob2b
This problem considers a cardiovascular model, which can be found in
 prob2b
This problem considers a cardiovascular model, which can be found in
 prob3
This problem is epidemic model due to Cooke, more information can be
 prob3
This problem is epidemic model due to Cooke, more information can be
 prob4
This problem is an epidemic model due to Cooke et alia, more information
 prob4
This problem is an epidemic model due to Cooke et alia, more information
 prob5
This problem population growth model due to Cooke et alia, more information
 prob5
This problem population growth model due to Cooke et alia, more information

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Tutorial on solving DDEs with DDE23
by
Jacek Kierzenka
22 Aug 2003
(Updated
12 Oct 2010)
Solving delay differential equations with DDE23. Tutorial + Examples.

exer6

function sol = exer6
% Sample problem of ARCHI manual. The absolute error
% tolerance is set to 1e9 to illustrate the use of
% options. Also, it is necessary to use the InitialY
% option because the solution is not continuous at the
% initial point.
% Copyright 2004, The MathWorks, Inc.
options = ddeset('AbsTol',1e9,'InitialY',[0; 0]);
sol = dde23(@exer6f,[1, 2],@exer6h,[0, 4],options);
figure
plot(sol.x,sol.y)
title('Sample Problem of ARCHI Manual.')
xlabel('time t');
ylabel('y(t)');
%
function yp = exer6f(t,y,Z)
%EXER6F The derivative function for Exercise 6 of the DDE Tutorial.
ylag1 = Z(:,1);
ylag2 = Z(:,2);
yp = [ ylag1(1)*ylag2(2)
y(1)*ylag2(2) ];
%
function y = exer6h(t)
%EXER6H The history function for Exercise 6 of the DDE Tutorial.
y = [ cos(t);
sin(t) ];


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