Rewriting in columns of Excel sheet
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%% After running the code for p1 = 0.01; p2 = 0.0; p3 = 0.0;
%Matlab writes the calculations of 'Cf' and 'Nu' in an excel sheet of Columns 'I' and 'J' respectively.
%% But I want to run the code 03 times with different values (i) p1 = 0.01; p2 = 0.0; p3 = 0.0;
% (ii) p1 = 0.01; p2 = 0.01; p3 = 0.0;(iii)p1 = 0.01;p2 = 0.01;p3 = 0.01;
% (other values are fixed as in Excel sheet)
%% Now I want Matlab to write the values of 'Cf' in the Columns " I, J, K " and the values of 'Nu' in the Columns " L, M, N" respectively. (SAME EXCEL SHEET)
%% Here is my try, please modify
status = mkdir('D:\PK79'); cd D:\PK79
filePath = 'D:\PK79\ADM3A.xlsx'; filename = 'ADM3A.xlsx';
d = readtable(filename);
T = fillmissing(d,"previous");
p1 = 0.01; p2 = 0.0; p3 = 0.0;
K = T.K; M = T.M; Pr = T.Pr; Ec = T.Ec; Q = T.Qe; D = T.D; b = T.b; Bi = T.Bi;
Cp = 1;rf = 7;kf = 0.6;sf = 5.5; C1 = 7;rhos1 = 1;k1 = 4;s1 = 1;
C2 = 5;r2 = 2;k2 = .5;s2 = 2.7; C3 = 6.2;r3 = 2;k3 = .9;s3 = 6.2;
H1 = ((1-p1)*(1-p2)*(1-p3))^-2.5; H2 = (1-p3)*( (1-p2)*( 1-p1 + p1*rhos1/rf ) + p2*r2/rf ) + p3*r3/rf;
H3 = (1-p3)*( (1-p2)*(1-p1 + p1*rhos1*C1/(rf*Cp)) + p2*r2*C2/(rf*Cp) ) + p3*r3*C3/(rf*Cp);
C2 = ( (s1+2*sf-2*p1*(sf-s1))/(s1+2*sf+p1*(sf-s1)));
C3 = ( (s2+2*C2-2*p2*(C2-s2))/(s2+2*C2+p2*(C2-s2)) );
A3 = ( (s3+2*C3-2*p3*(C3-s3))/(s3+2*C3+p3*(C3-s3)) );
B1 = ( (k1+2*kf-2*p1*(kf-k1))/(k1+2*kf+p1*(kf-k1)) );
B2 = ( (k2+2*B1-2*p2*(B1-k2))/(k2+2*B1+p2*(B1-k2)) );
H4 = ( (k3+2*B2-2*p3*(B2-k3))/(k3+2*B2+p3*(B2-k3)) );
N = size(T,1); Cf = zeros(N,1); Nu = zeros(N,1);
for k = 1:N
ODE = @(x,y)[y(2); y(3); y(4);
M(k)*(x+K(k)).^2*(A3/H1).*(y(2) + (x+K(k)).*y(3)) - 2*y(4)./(x+K(k)) + y(3)./(x+K(k)).^2 - y(2)./(x+K(k)).^3 - (H2/H1)*K(k)*((x+K(k)).^2.*(y(1)*y(4) - y(2)*y(3))) - y(1)*y(2) + (x+K(k)).*(y(1)*y(3)-y(2)^2);
y(6); - (Pr(k)/H4)*( Q(k)*(y(5) + exp(-D(k)*x)) + H3*K(k)*y(1)*y(6) + M(k)*Ec(k)*A3*y(2)^2 ) - y(6) ];
BC = @(ya,yb)[ya(1); ya(2)-1-b(k)*(ya(3)-ya(2)/K(k)); ya(6)-Bi(k)*(ya(5)-1); yb([2;3;5])];
xa = 0; xb = 6;
x = linspace(xa,xb,101);
solinit = bvpinit(x,[0 1 0 1 0 1]);
sol = bvp5c(ODE,BC,solinit);
S = deval(sol,x);
Cf(k) = H1*( S(3,1) - S(2,1)/K(k));
Nu(k) = -H4*S(6,1);
end
T.Cf = Cf; T.Nu = Nu;
vars = T.Properties.VariableNames;
T = removevars(T,vars(startsWith(vars,'Var')));
writetable(T,filename,'WriteMode','overwritesheet')
T = readtable(filename) % check the result:
2 Comments
MINATI PATRA
on 29 Apr 2024
Edited: MINATI PATRA
on 29 Apr 2024
Dyuman Joshi
on 29 Apr 2024
@MINATI PATRA, I didn't change your code, I just formatted it properly.
Answers (1)
Joshua Levin Kurniawan
on 29 Apr 2024
Hello, you can add this lines of code to create 3 loops by simply using for loop with defined matrix below.
% Parameter combinations
params = [0.01, 0.0, 0.0; % (i)
0.01, 0.01, 0.0; % (ii)
0.01, 0.01, 0.01];% (iii)
Then, modify your loop into the following code
% Loop of each combinations (3 in total)
for i = 1:size(params, 1)
p1 = params(i, 1);
p2 = params(i, 2);
p3 = params(i, 3);
H1 = ((1-p1)*(1-p2)*(1-p3))^-2.5;
H2 = (1-p3)*((1-p2)*(1-p1 + p1*rhos1/rf) + p2*r2/rf) + p3*r3/rf;
H3 = (1-p3)*((1-p2)*(1-p1 + p1*rhos1*C1/(rf*Cp)) + p2*r2*C2/(rf*Cp)) + p3*r3*C3/(rf*Cp);
C2 = ((s1+2*sf-2*p1*(sf-s1))/(s1+2*sf+p1*(sf-s1)));
C3 = ((s2+2*C2-2*p2*(C2-s2))/(s2+2*C2+p2*(C2-s2)));
A3 = ((s3+2*C3-2*p3*(C3-s3))/(s3+2*C3+p3*(C3-s3)));
B1 = ((k1+2*kf-2*p1*(kf-k1))/(k1+2*kf+p1*(kf-k1)));
B2 = ((k2+2*B1-2*p2*(B1-k2))/(k2+2*B1+p2*(B1-k2)));
H4 = ((k3+2*B2-2*p3*(B2-k3))/(k3+2*B2+p3*(B2-k3)));
N = size(T, 1);
Cf = zeros(N, 1);
Nu = zeros(N, 1);
% Solve ODEs and calculate Cf and Nu
for k = 1:N
ODE = @(x, y)[y(2); y(3); y(4);
M(k)*(x+K(k)).^2*(A3/H1).*(y(2) + (x+K(k)).*y(3)) - 2*y(4)./(x+K(k)) + y(3)./(x+K(k)).^2 - y(2)./(x+K(k)).^3 - (H2/H1)*K(k)*((x+K(k)).^2.*(y(1)*y(4) - y(2)*y(3))) - y(1)*y(2) + (x+K(k)).*(y(1)*y(3)-y(2)^2);
y(6); - (Pr(k)/H4)*(Q(k)*(y(5) + exp(-D(k)*x)) + H3*K(k)*y(1)*y(6) + M(k)*Ec(k)*A3*y(2)^2) - y(6)];
BC = @(ya, yb)[ya(1); ya(2)-1-b(k)*(ya(3)-ya(2)/K(k)); ya(6)-Bi(k)*(ya(5)-1); yb([2;3;5])];
xa = 0;
xb = 6;
x = linspace(xa, xb, 101);
solinit = bvpinit(x, [0 1 0 1 0 1]);
sol = bvp5c(ODE, BC, solinit);
S = deval(sol, x);
Cf(k) = H1*(S(3,1) - S(2,1)/K(k));
Nu(k) = -H4*S(6,1);
end
% Write the result
col_offset = (i - 1) * 3;
T{:, {'Cf', 'Nu'}} = [Cf, Nu];
writetable(T, filename, 'WriteMode', 'overwritesheet', 'Range', ['I1:N' num2str(N + 1)]);
end
6 Comments
Joshua Levin Kurniawan
on 29 Apr 2024
Additionally, iof you want to insert the result in the same tab, you can use the following code for the loop:
% Loop of each combinations (3 in total)
for i = 1:size(params, 1)
p1 = params(i, 1);
p2 = params(i, 2);
p3 = params(i, 3);
H1 = ((1-p1)*(1-p2)*(1-p3))^-2.5;
H2 = (1-p3)*((1-p2)*(1-p1 + p1*rhos1/rf) + p2*r2/rf) + p3*r3/rf;
H3 = (1-p3)*((1-p2)*(1-p1 + p1*rhos1*C1/(rf*Cp)) + p2*r2*C2/(rf*Cp)) + p3*r3*C3/(rf*Cp);
C2 = ((s1+2*sf-2*p1*(sf-s1))/(s1+2*sf+p1*(sf-s1)));
C3 = ((s2+2*C2-2*p2*(C2-s2))/(s2+2*C2+p2*(C2-s2)));
A3 = ((s3+2*C3-2*p3*(C3-s3))/(s3+2*C3+p3*(C3-s3)));
B1 = ((k1+2*kf-2*p1*(kf-k1))/(k1+2*kf+p1*(kf-k1)));
B2 = ((k2+2*B1-2*p2*(B1-k2))/(k2+2*B1+p2*(B1-k2)));
H4 = ((k3+2*B2-2*p3*(B2-k3))/(k3+2*B2+p3*(B2-k3)));
N = size(T, 1);
Cf = zeros(N, 1);
Nu = zeros(N, 1);
% Solve ODEs and calculate Cf and Nu
for k = 1:N
ODE = @(x, y)[y(2); y(3); y(4);
M(k)*(x+K(k)).^2*(A3/H1).*(y(2) + (x+K(k)).*y(3)) - 2*y(4)./(x+K(k)) + y(3)./(x+K(k)).^2 - y(2)./(x+K(k)).^3 - (H2/H1)*K(k)*((x+K(k)).^2.*(y(1)*y(4) - y(2)*y(3))) - y(1)*y(2) + (x+K(k)).*(y(1)*y(3)-y(2)^2);
y(6); - (Pr(k)/H4)*(Q(k)*(y(5) + exp(-D(k)*x)) + H3*K(k)*y(1)*y(6) + M(k)*Ec(k)*A3*y(2)^2) - y(6)];
BC = @(ya, yb)[ya(1); ya(2)-1-b(k)*(ya(3)-ya(2)/K(k)); ya(6)-Bi(k)*(ya(5)-1); yb([2;3;5])];
xa = 0;
xb = 6;
x = linspace(xa, xb, 101);
solinit = bvpinit(x, [0 1 0 1 0 1]);
sol = bvp5c(ODE, BC, solinit);
S = deval(sol, x);
% Ordering for each column
col_Cf = 'I' + i - 1; % Column for Cf
col_Nu = 'L' + i - 1; % Column for Nu
T{:, col_Cf} = H1*(S(3,1) - S(2,1)/K(k));
T{:, col_Nu} = -H4*S(6,1);
end
end
% Write the result
writetable(T, filename, 'WriteMode', 'overwritesheet');
MINATI PATRA
on 29 Apr 2024
Edited: MINATI PATRA
on 30 Apr 2024
MINATI PATRA
on 1 May 2024
Joshua Levin Kurniawan
on 1 May 2024
Sorry for the late response. You can try use 'Range' addition on the write to excel code
for i = 1:size(params, 1)
p1 = params(i, 1);
p2 = params(i, 2);
p3 = params(i, 3);
H1 = ((1-p1)*(1-p2)*(1-p3))^-2.5;
H2 = (1-p3)*((1-p2)*(1-p1 + p1*rhos1/rf) + p2*r2/rf) + p3*r3/rf;
H3 = (1-p3)*((1-p2)*(1-p1 + p1*rhos1*C1/(rf*Cp)) + p2*r2*C2/(rf*Cp)) + p3*r3*C3/(rf*Cp);
C2 = ((s1+2*sf-2*p1*(sf-s1))/(s1+2*sf+p1*(sf-s1)));
C3 = ((s2+2*C2-2*p2*(C2-s2))/(s2+2*C2+p2*(C2-s2)));
A3 = ((s3+2*C3-2*p3*(C3-s3))/(s3+2*C3+p3*(C3-s3)));
B1 = ((k1+2*kf-2*p1*(kf-k1))/(k1+2*kf+p1*(kf-k1)));
B2 = ((k2+2*B1-2*p2*(B1-k2))/(k2+2*B1+p2*(B1-k2)));
H4 = ((k3+2*B2-2*p3*(B2-k3))/(k3+2*B2+p3*(B2-k3)));
N = size(T, 1);
Cf = zeros(N, 1);
Nu = zeros(N, 1);
% Solve ODEs and calculate Cf and Nu
for k = 1:N
ODE = @(x, y)[y(2); y(3); y(4);
M(k)*(x+K(k)).^2*(A3/H1).*(y(2) + (x+K(k)).*y(3)) - 2*y(4)./(x+K(k)) + y(3)./(x+K(k)).^2 - y(2)./(x+K(k)).^3 - (H2/H1)*K(k)*((x+K(k)).^2.*(y(1)*y(4) - y(2)*y(3))) - y(1)*y(2) + (x+K(k)).*(y(1)*y(3)-y(2)^2);
y(6); - (Pr(k)/H4)*(Q(k)*(y(5) + exp(-D(k)*x)) + H3*K(k)*y(1)*y(6) + M(k)*Ec(k)*A3*y(2)^2) - y(6)];
BC = @(ya, yb)[ya(1); ya(2)-1-b(k)*(ya(3)-ya(2)/K(k)); ya(6)-Bi(k)*(ya(5)-1); yb([2;3;5])];
xa = 0;
xb = 6;
x = linspace(xa, xb, 101);
solinit = bvpinit(x, [0 1 0 1 0 1]);
sol = bvp5c(ODE, BC, solinit);
S = deval(sol, x);
Cf(k) = H1*(S(3,1) - S(2,1)/K(k));
Nu(k) = -H4*S(6,1);
end
col_Cf = char(73 + i - 1);
col_Nu = char(75 + i - 1);
T{:, {['Cf_' num2str(i)], ['Nu_' num2str(i)]}} = [Cf, Nu];
writetable(T, filename, 'WriteMode', 'overwritesheet', 'Range', ['I1:' col_Nu num2str(N + 1)]);
end
Sorry for the inconvenience because it is pretty hard for me to try the code without the excel. However, for more information regarding the 'writetable' function, which you can use to write the result in specific collumn, you can see the documentation below:
MINATI PATRA
on 3 May 2024
Edited: MINATI PATRA
on 7 May 2024
MINATI PATRA
on 20 May 2024
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