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# Copyright (c) P.J.Gawthrop, 1996.
###############################################################
## Version control history
###############################################################
## $Id$
## $Log$
## Revision 1.12 1998/02/25 18:02:39 peterg
## Removed the argument passing stuff .
## Replaced by the simpar.m method.
##
## Revision 1.11 1997/08/29 07:56:54 peterg
## Minor updates
##
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# Copyright (c) P.J.Gawthrop, 1996.
###############################################################
## Version control history
###############################################################
## $Id$
## $Log$
## Revision 1.13 1998/05/14 08:05:10 peterg
## Put back under RCS
##
## Revision 1.12 1998/02/25 18:02:39 peterg
## Removed the argument passing stuff .
## Replaced by the simpar.m method.
##
## Revision 1.11 1997/08/29 07:56:54 peterg
## Minor updates
##
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%Read in parameters
$1_numpar;
%Read in state
x = $1_state;
%Set the initial output
if ny>0
y = $1_odeo(x,0);
end;
%Read in simulation parameters
$1_simpar;
T = [0:DT:LAST];
t=0; %Just in case it appears in the parameter list.
%Defaults
if exist('T')==0
T=[0:1:100]
end;
% if exist('x0')==0
% % x0 = zeros(nx,1);
% x0 = x;
% end;
[n,m]=size(T);
if m>n
T=T';
end;
if nx>0
% x = lsode('$1_ode', x0, T);
%Euler integration
% x = x0;
X=[]; Y=[];
dt = (T(2)-T(1))/STEPFACTOR;
Y = [Y; y'];
ts = t;
for i=1:STEPFACTOR
dx = $1_ode(x,ts);
ts = ts + dt;
x = x + dx*dt;
if ny>0
y = $1_odeo(x,ts);
if ny>0
write_matrix([T,Y], '$1_odeso');
end;
EOF
# Now invoke the standard error handling.
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%Read in parameters
$1_numpar;
%Read in state
x = $1_state;
%Set the initial output
%if ny>0
% y = $1_odeo(x,0);
%end;
%Read in simulation parameters
$1_simpar;
T = [0:DT:LAST];
t=0; %Just in case it appears in the parameter list.
%Defaults
if exist('T')==0
T=[0:1:100]
end;
if exist('METHOD')==0
METHOD = 'Euler'
end;
if exist('x')==0
x = zeros(nx,1);
end;
[n,m]=size(T);
if m>n
T=T';
end;
method = tolower(METHOD)
if nx>0
if strcmp(method,'lsode')
X = lsode('$1_ode', x, T);
elseif strcmp(method,'euler')
%Euler integration
X=[];
dt = (T(2)-T(1))/STEPFACTOR;
for t=T'
X = [X; x'];
ts = t;
for i=1:STEPFACTOR
dx = $1_ode(x,ts);
ts = ts + dt;
x = x + dx*dt;
end;
end;
else
error('Method %s not available here', METHOD);
return;
end;
write_matrix([T,X], '$1_odes');
else
X = zeros(size(T));
end;
if ny>0 % compute y and print it
i = 0; Y=[];
for t=T'
i = i+1;
y = $1_odeo(X(i,:),t);
Y = [Y; y'];
end;
write_matrix([T,Y], '$1_odeso');
end;
EOF
# Now invoke the standard error handling.
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