Subscript indices must either be real positive integers or logicals.
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function T=baryeval2(tau,s,c,belta,x)
u=zeros(size(x))
d=zeros(size(x))
T=zeros(size(x))
for k=1:5
u=u+s(k).*belta(k).*(x-tau(k)).^(-1);
d=d+c(k).*belta(k).*(x-tau(k)).^(-1);
end
T=u./d;
end
1 commentaire
Réponses (4)
Azzi Abdelmalek
le 27 Fév 2016
Modifié(e) : Azzi Abdelmalek
le 27 Fév 2016
You cant use an index equal to zero, Matlab allows only positive integer indices, or logical indices
4 commentaires
the cyclist
le 27 Fév 2016
MATLAB has 1-based indexing. When you enter
tau(k)
for k = 0, there is no such element.
Walter Roberson
le 27 Fév 2016
You have, in part, (x-tau(k)).^(-1) . If there is any x equal to tau(k) then the subtraction would give 0 and raising that to power -1 would give infinity. Infinity times any non-zero value gives infinity (infinity times 0 gives nan), so you would be adding infinity to the value, resulting in infinity. And then since you are effectively totaling values, you are going to get an infinite result.
2 commentaires
Walter Roberson
le 27 Fév 2016
If you do have an x equal to some tau, then inf or nan is the correct answer for the formulae you have written. The situation is exactly like asking to total 1/x when x is allowed to be 0.
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