geting value as Inf
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Dear All
i am solving a equation after first iteration i got value as infinity, actually i want the value of x(1)to x(20), Lembda(1) to Lembda(2), c(1) to c(20), P(1)to p(20) and a(1) to a(20). when i am running code only i am able to get the value of first iteration. after first iteration x(2) value become inf. here is the code.
M=100;
r=0.8;
alpha=0.45;
beta=0.75;
gama=0.1;
d=0.004;
h=0.4;
n=100;
c0=1500;
nn=10;
x = zeros(nn,1);
a = zeros(nn,1);
p = zeros(nn,1);
c = zeros(nn,1);
lembda = zeros(nn,1);
delT=1;
c(1)=1580;
x(1)=2;
a(1)=310000;
p(1)=1635;
lembda(1)=150;
for t=1:nn
q(t)=0.8;
xxx=t+1;
x(xxx)=x(t)+delT*alpha+beta*log10(a(t))+gama*x(t)*(M-x(t))*exp(-d*p(t))*exp(h*q(t));
disp('x(t)');
x(xxx)
gx=exp(-d*p(t))*exp(h*q(t))*(gama*M-alpha-beta*log10(a(t))-2*gama*x(t));
cx=n*q(t)^(x(t)-1)*log10(q(t));
gt=(alpha+beta*log10(a(t))+gama*x(t))*(M-x(t))*exp(-d*p(t))*exp(h*q(t));
lembda(xxx)=lembda(t)+delT*(r*lembda(t)-gx*(p(t)-c(t)+lembda(t))+cx*gt);
disp('lembda(t+1)');
lembda(xxx)
c(t)=n*q(t)^(x(t)-1)+c0;
disp('c(t)');
c(t)
p(t)=c(t)-lembda(t)+1/d;
disp('p(t)');
p(t)
a(t)=(p(t)-c(t)+lembda(t))*beta*(M-x(t))*exp(-d*p(t))*exp(h*q(t));
disp('a(t)');
a(t)
end
please help me to get my desired result.
Thank You
1 commentaire
Daniel Shub
le 9 Mai 2012
While we all appreciate the formatting of the code, when you deleted your previous question, you deleted my answer. This new "question" isn't actually a question, but rather a command. Further, the concept of your desired result, is confusing ...
Réponse acceptée
Plus de réponses (1)
Kevin Holst
le 9 Mai 2012
0 votes
I actually answered your problem in your previous problem. The error is in your calculations for c, p, and specifically a. These values get calculated and then are placed in the 't' index rather than the 'xxx' ('t+1') index. As a result, when your loop goes through for the second time, you take log10(a(t)) which is log10(0), resulting in -inf. That -inf then cascades into your other calculations.
2 commentaires
Kevin Holst
le 9 Mai 2012
Since I don't actually know what these equations mean or what they're supposed to be doing, I can't give you an exact solution to your problem. However, my answer points out where your error lies.
MD NASAR
le 9 Mai 2012
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