How can I create a script that solves a function for temperatures over a length?

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Below is the function code, followed by the script and obtained error. I'm looking to create a script that generates a vector for 'Ts' and 'Tg' that contains different temperatures along a given z length (say 0 - 0.42m). This ideally would be kept in a function code as this will be built on to give concentration profiles using rate of rxn equations which depend on temperature values.
FUNCTION CODE:
function temp = temperature(z, T)
Ts = T(1);
Tg = T(2);
% temperature profiles
Ts1 = ((-3508440.83).*(z.^5))+((3221859.34).*(z.^4))-((1089760.82).*(z.^3))+((165361.13).*(z.^2))-((12015.96).*z)+(1179.21);
Ts2 = ((-1906981.2).*(z.^3))+((2073664.15).*(z.^2))-((754331.65).*(z))+(92096.47);
Tg1 = ((2796881.8).*(z.^5))-((2553240.18).*(z.^4))+((852324.51).*(z.^3))-((124780.34).*(z.^2))+((6092.92).*(z))+(889.33);
Tg2 = ((-1567143.11).*(z.^3))+((1751141.7).*(z.^2))-((653704.46).*(z))+(81812.04);
% Solid Temperature Loop
if z >=0 && z<=0.32
Ts = Ts1;
elseif z<=0.407
Ts = Ts2;
end
% Gas Temperature Loop
if z >=0 && z<=0.32
Tg = Tg1;
elseif z<=0.407
Tg = Tg2;
end
temp = [Ts, Tg];
end
SCRIPT
z0 = [0 0.415];
T0 = [0 0];
temp = feval(@temperature,z0,T0);
Ts = temp(1)
Tg = temp(2)
ERROR obtained:
Operands to the logical and (&&) and or (||) operators must be convertible to logical scalar values.
Error in temperature (line 13)
if z >=0 && z<=0.32
Error in Tempprofile (line 4)
temp = feval(@temperature,z0,T0);

Antworten (1)

Torsten
Torsten am 19 Apr. 2022
Bearbeitet: Torsten am 19 Apr. 2022
z is a vector.
If you use short-circuit AND (&&) , each expression in the if condition must evaluate to a scalar. This is not the case here. So using && will result in an error.
By the way:
What do you want to test with
if z>= 0 && z <=0.32
for z being a vector ?
  5 Kommentare
Torsten
Torsten am 20 Apr. 2022
Bearbeitet: Torsten am 20 Apr. 2022
z0 = [0 0.415];
[Ts,Tg] = feval(@temperature,z0);
Ts
Tg
function [Ts,Tg] = temperature(z)
Ts = zeros(size(z));
Tg = zeros(size(z));
idx1 = z>=0 & z <=0.32;
idx2 = z>0.32;
z1 = z(idx1);
z2 = z(idx2);
Ts1 = ((-3508440.83).*(z1.^5))+((3221859.34).*(z1.^4))-((1089760.82).*(z1.^3))+((165361.13).*(z1.^2))-((12015.96).*z1)+(1179.21);
Ts2 = ((-1906981.2).*(z2.^3))+((2073664.15).*(z2.^2))-((754331.65).*(z2))+(92096.47);
Tg1 = ((2796881.8).*(z1.^5))-((2553240.18).*(z1.^4))+((852324.51).*(z1.^3))-((124780.34).*(z1.^2))+((6092.92).*(z1))+(889.33);
Tg2 = ((-1567143.11).*(z2.^3))+((1751141.7).*(z2.^2))-((653704.46).*(z2))+(81812.04);
Ts(idx1) = Ts1;
Ts(idx2) = Ts2;
Tg(idx1) = Tg1;
Tg(idx2) = Tg2;
end

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