Solve system of equations with 4 + 2N equations
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letoppina
el 17 de Mzo. de 2021
Comentada: Alan Stevens
el 20 de Mzo. de 2021
Hello, I would like to implement on matlab different systems of equations, all connected to one another. I have a total of 4 + 2N equations (2 equations at the 2 edges of my geometry and 2N equations - the internal parts of my geometry).
Here is an example of the code (not working), just to give you an idea of what I mean:
%unknowns
Qm = zeros(Ntot,1);
T = zeros(Ntot,1);
Qc = 0;
Qh = 0;
for ii=1:N
%system 1
Qm(1) = -Qc + q0 - Pc - qw/2;
T(1) = T0 - Rc*Qc;
%system i
T(ii) - T(ii-1) = R1/Nc*q0 - R1/Nc*Qm1;
T(ii) - Rg0/Nc*Qm(ii-1) + Rg0/Nc*Qm(ii) = T0;
%system N
Qh - Qm(N) = Ph - q0 + qw/2;
T(N) - T0 = Rh0*Qh;
end
How can I implement this on Matlab?
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Respuesta aceptada
Alan Stevens
el 17 de Mzo. de 2021
Not entirely clear to me what you want, but perhaps something like the following, where the edge equations are taken outside the loop:
% Arbitrary data
Qc = 0;
Qh = 0;
q0 = 1000;
Pc = 1;
Ph = 1;
qw = 1;
Rc = 1;
R1 = 1;
Rg0 = 1;
Rh0 = 1;
Nc = 1;
T0 = 10;
Ntot = 10;
%unknowns
Qm = zeros(Ntot,1);
T = zeros(Ntot,1);
%system 1
Qm(1) = -Qc + q0 - Pc - qw/2;
T(1) = T0 - Rc*Qc;
for ii=2:Ntot-1
%system i
T(ii) = T(ii-1) + R1/Nc*q0 - R1/Nc*Qm(ii-1);
Qm(ii) = Qm(ii-1) + (T0 - T(ii))*Nc/Rg0;
end
%system N
Qm(Ntot) = Qh - (Ph - q0 + qw/2);
T(Ntot) = T0 + Rh0*Qh;
plot(Qm,T),grid
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