m = 0;
x = linspace(0,1,41);
t = linspace(0,200,10);
sol = pdepe(m,@pdex5pde,@pdex5ic,@pdex5bc,x,t);
n = sol(:,:,1);
c = sol(:,:,2);
figure;
surf(x,t,c);
title('Distribution of fibronectin--c(x)');
xlabel('Distance x');
ylabel('Time t');
figure;
surf(x,t,n);
title('Distribution of ECs--n(x)');
xlabel('Distance x');
ylabel('Time t');
figure;
plot(x,n(end,:));
title('Final distribution of n(x).');
figure;
plot(x,c(end,:));
title('Final distribution of c(x).');
% --------------------------------------------------------------------------
function [c,f,s] = pdex5pde(x,t,u,DuDx)
d = 1e-3;
a = 3.8;
S = 3;
r = 0.88;
N = 1;
c = [1; 1];
f = [ d*DuDx(1) - a*u(1)*DuDx(2)
DuDx(2) ];
s1 = S*r*u(1)*(N - u(1));
s2 = S*(u(1)/(u(1) + 1) - u(2));
s = [s1; s2];
% --------------------------------------------------------------------------
function u0 = pdex5ic(x)
u0 = [1; 0.5];
if x >= 0.3 & x <= 0.6
u0(1) = 1.05 * u0(1);
u0(2) = 1.0005 * u0(2);
end

13 Kommentare

Walter Roberson
Walter Roberson am 20 Dez. 2018
What error message are you getting?
madhan ravi
madhan ravi am 20 Dez. 2018
Bearbeitet: madhan ravi am 28 Dez. 2018
Upload pdex5bc function.
KSSV
KSSV am 20 Dez. 2018
YOu should specify your error or problem..so that we can help you straight away if possible. Simply copying a part of code will not help us to help you.
MINATI
MINATI am 20 Dez. 2018
Error using pdepe
Too many input arguments.
Error in pdex5
sol = pdepe(m,@pdex5pde,@pdex5ic,@pdex5bc,x,t);
Stephen23
Stephen23 am 20 Dez. 2018
@MINATI: please show us the output from this command:
which pdepe -all
MINATI
MINATI am 20 Dez. 2018
try
edit pdex5
madhan ravi
madhan ravi am 20 Dez. 2018
?
Based heavily on this example (scroll to the 2nd example), for those trying to debug
function pdex4
m = 0;
x = [0 0.005 0.01 0.05 0.1 0.2 0.5 0.7 0.9 0.95 0.99 0.995 1];
t = [0 0.005 0.01 0.05 0.1 0.5 1 1.5 2];
sol = pdepe(m,@pdex4pde,@pdex4ic,@pdex4bc,x,t);
u1 = sol(:,:,1);
u2 = sol(:,:,2);
figure
surf(x,t,u1)
title('u1(x,t)')
xlabel('Distance x')
ylabel('Time t')
figure
surf(x,t,u2)
title('u2(x,t)')
xlabel('Distance x')
ylabel('Time t')
% --------------------------------------------------------------
function [c,f,s] = pdex4pde(x,t,u,DuDx)
c = [1; 1];
f = [0.024; 0.17] .* DuDx;
y = u(1) - u(2);
F = exp(5.73*y)-exp(-11.47*y);
s = [-F; F];
% --------------------------------------------------------------
function u0 = pdex4ic(x);
u0 = [1; 0];
% --------------------------------------------------------------
function [pl,ql,pr,qr] = pdex4bc(xl,ul,xr,ur,t)
pl = [0; ul(2)];
ql = [1; 0];
pr = [ur(1)-1; 0];
qr = [0; 1];
If I straight borrow pdex4bc and add it to the code provided above, I get the following warnings/errors:
  • Warning: Failure at t=1.269576e-02. Unable to meet integration tolerances without reducing the step size below the smallest value allowed (2.775558e-17) at time t.
  • Warning: Time integration has failed. Solution is available at requested time points up to t=1.000000e-02.
  • Error using surf (line 71)
  • Data dimensions must agree.
madhan ravi
madhan ravi am 20 Dez. 2018
Bearbeitet: madhan ravi am 20 Dez. 2018
Well thank you Cris for digging into a bit deeper , @Minati just two words doesn’t explain anything , you need to explain more plus you completely ignored the comments which were latter to your comment.
MINATI
MINATI am 27 Dez. 2018
But Cris
If we run this program:
Error using pdepe
Too many input arguments.
in
sol = pdepe(m,@pdex4pde,@pdex4ic,@pdex4bc,x,t);
Walter Roberson
Walter Roberson am 27 Dez. 2018
Which MATLAB release are you using?
MINATI
MINATI am 28 Dez. 2018
2016b
Walter Roberson
Walter Roberson am 28 Dez. 2018
Bearbeitet: Walter Roberson am 28 Dez. 2018
What shows up for
which -all pdepe
I have tried the example in R2016b, and I tried your code (along with a copy of pdex4bc renamed pdex5bc) in R2016b, and I do not get any problem about too many input arguments for pdepe. I do get the error that Cris mentioned: with that boundary condition, your sol comes out 1 x 41 and you cannot surf() a vector.
You should post the pdex5bc that you are using.

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 Akzeptierte Antwort

Cris LaPierre
Cris LaPierre am 20 Dez. 2018
Bearbeitet: Cris LaPierre am 25 Dez. 2018

0 Stimmen

The pdex4 variable sol is a 9x13x2, or length(t) x length(x) x 2. The provided code (pdex5?) is 1x41x2. I don't understand your equations, but it looks like your code can't get past the t=0 step.
Can you double check that there is a solution at t=0?
It's worth verifying that your equations have been correctly entered as well.

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