Help needed for the below logic
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I have implemented a simple logic as shown below. Can I implement the below logic without using for loop? Is it possible to do that without looping by using some algorithm logic? I need to find all values of x for all values of range from 1:1000 due to which we get different values of various quantities
All are constants except x.
for q = 1:1000
v = a*(((b*t(q))/(pi))^(3/2));
k = 2*(((b*t(q))/(pi))^(3/2));
h1 = (t(q));
j2 = 1.17 - (4.73e-4*((t(q))^2))/(t(q) + 636);
eq2 = @(x) ((v)*exp(-(j3-x)/h1)) + ((ff1)/(1+4*exp(-(x-j1)/h1))) - (((k)*exp(-(x-j1)/h1)) + ((ff2)/(1+2*exp(-(j2-x)/h1))));
x2 = [0 1.73];
kk(q) = fzero(eq2, x2);
Jan on 15 Mar 2022
Why do you want to avoid a loop? If it is running, everything is fine.
The calculation of the parameters v, k, h1, ... could be done in vectoprized form before the loop and ll and mm could be determined after the loop. Maybe this saves some time, but as long as fzero() is the most time consuming part, this is not serious. The actual call of fzero cannot be vectorized. Here only using a better initial guess is usful for an acceleration.