fzero for a loop of functions

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Filip Jackowski
Filip Jackowski le 6 Mar 2019
Commenté : madhan ravi le 6 Mar 2019
What I'm trying to do is frustratingly simple. I'm trying to use the fzero function to find a root for the function below, at each value of "n" from 1 to 25. I'm currently running fzero for the function below, then manually changing the value of "n" to 2, saving the .m file, fzero'ing again, and so forth. I'm looking for a cleaner way to do this.
*As a tidbit of extra information that may be relevant, fzero only works when given an input of at least 46 in the form "fzero(@TerminalV,46). anything below that returns a "NaN".
function fx = TerminalV(v)
A = pi()*(0.15)^2/4;
T = [213.15:5:333.15];
for n=1;
fx = 9.8*0.5*2./(Density(T(n)).*A)-(v.^2).*(24./((Density(T(n)).*v.*0.15)./viscosity(T(n)))...;
+6./(1+(Density(T(n)).*v.*0.15./viscosity(T(n))).^0.5)+0.04);
end
end
  4 commentaires
madhan ravi
madhan ravi le 6 Mar 2019
T?
Filip Jackowski
Filip Jackowski le 6 Mar 2019
T is the vector specified in the original code as:
T = [213.15:5:333.15]

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madhan ravi
madhan ravi le 6 Mar 2019
Modifié(e) : madhan ravi le 6 Mar 2019
%------------------------------ CODES
T = 213.15:5:333.15;
Results=zeros(25,1);
for n=1:25
Results(n)=fzero(@(v)TerminalV(v,T(n)),[50 150]);
end
%------------------------------ FUNCTIONS
function fx = TerminalV(v,T)
A = pi()*(0.15)^2/4;
fx = 9.8*0.5*2./(Density(T).*A)-(v.^2).*(24./((Density(T).*v.*0.15)./viscosity(T))...
+6./(1+(Density(T).*v.*0.15./viscosity(T)).^0.5)+0.04);
end
function rho = Density(T)
rho= 101300./(287.*T);
end
function mu = viscosity(T)
%b1-b4 are all empirical constants
b1=2.156954157e-14;
b2=-5.332634033e-11;
b3=7.477905983e-8;
b4=2.527878788e-7;
mu = b1.*(T.^3)+b2.*(T.^2)+b3.*T+b4;
end
  2 commentaires
Filip Jackowski
Filip Jackowski le 6 Mar 2019
Brilliant. Thank you so much. Could you explain why its necessecary to put the @(v) in front of the TerminalV, and why it doesnt work with just @TerminalV? Also if you would be so kind as to point me towards some resource that explains how to use fzero for functions with multiple inputs, that would be greatly appreciated. Thanks again!

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