Code covered by the BSD License
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exam1
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exam1
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exam2
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exam2
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exam3
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exam3
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exam4
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exam4
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exam5
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exam5
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exam6
This is a demonstration problem for CTMS/BD in
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exam6
This is a demonstration problem for CTMS/BD in
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exam7
An example from C. Marriott and C. DeLisle, Effects
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exam7
An example from C. Marriott and C. DeLisle, Effects
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exam8
This is the suitcase problem from Suherman, et al.,
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exam8
This is the suitcase problem from Suherman, et al.,
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exer1
Example 1 of K.W. Neves, Automatic integration
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exer1
Example 1 of K.W. Neves, Automatic integration
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exer2
Example of J.D. Farmer, Chaotic Attractors of an
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exer2
Example of J.D. Farmer, Chaotic Attractors of an
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exer3
Wheldon's model of chronic granuloctic leukemia
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exer3
Wheldon's model of chronic granuloctic leukemia
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exer5
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exer5
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exer6
Sample problem of ARCHI manual. The absolute error
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exer6
Sample problem of ARCHI manual. The absolute error
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exer7
Marchuk immunology model of E. Hairer, S.P. Norsett, and
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exer7
Marchuk immunology model of E. Hairer, S.P. Norsett, and
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prob1
This system of ODE's is taken from 'An Introduction to Nuermcial Methods
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prob1
This system of ODE's is taken from 'An Introduction to Nuermcial Methods
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prob2
This problem considers a cardiovascular model, which can be found in
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prob2
This problem considers a cardiovascular model, which can be found in
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prob2b
This problem considers a cardiovascular model, which can be found in
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prob2b
This problem considers a cardiovascular model, which can be found in
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prob3
This problem is epidemic model due to Cooke, more information can be
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prob3
This problem is epidemic model due to Cooke, more information can be
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prob4
This problem is an epidemic model due to Cooke et alia, more information
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prob4
This problem is an epidemic model due to Cooke et alia, more information
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prob5
This problem population growth model due to Cooke et alia, more information
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prob5
This problem population growth model due to Cooke et alia, more information
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View all files
from
Tutorial on solving DDEs with DDE23
by Jacek Kierzenka
Solving delay differential equations with DDE23. Tutorial + Examples.
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| exer2
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function sol = exer2
% Example of J.D. Farmer, Chaotic Attractors of an
% Infinite-Dimensional Dynamical System, Physica D,
% 4 (1982) 366-393. The Mackey-Glass equation is a
% scalar equation that exhibits chaotic behavior.
% Fig. 2a starts the plot with t = 50 to let an initial
% transient settle down.
% Copyright 2002, The MathWorks, Inc.
sol = dde23(@exer2f,14,0.5,[0, 300]);
t = linspace(50,300,1000);
y = deval(sol,t);
ylag = deval(sol,t - 14);
figure
plot(y,ylag)
title('Fig. 2a of Farmer.')
xlabel('y(t)');
ylabel('y(t-14)');
%-----------------------------------------------------------------------
function yp = exer2f(t,y,Z)
%EXER2F The derivative function for Exercise 2 of the DDE Tutorial.
yp = 0.2*Z / (1 + Z^10) - 0.1*y;
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