Logarithmic scale problem in 2D graph
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Hello! I am trying to program equation (2) and make graph number 1, specifically the curve that Masetti [21] says, but when I do it I have an error where the graph starts, could someone please help me :(

Graph 1

Mine :(

My code:
u1=68.5;
umax=1414;
u2=56.1;
Cr=9.2e16;
Cs=3.41e20;
alfa=0.711;
beta=1.98;
N1=1e16;
N2=1e16;
N3=1e21;
index=0;
k = N1:N2:N3;
for Ne = 1:length(k)
index = index + 1 ;
u(index) = u1 + ((umax-u1)/(1+(k(Ne)/Cr)^alfa)) - ((u2)/(1+(Cs/k(Ne))^beta));
f(index) = k(Ne);
x(index) = f(index) ;
y(index) = u(index);
end
semilogx(x,y)
yticklabels({'0','100','200','300','400','500'})
1 commentaire
Karim
le 27 Déc 2022
Modifié(e) : Karim
le 27 Déc 2022
When I try it (see below) I obtain the same curve as you have. The values and the equation are the same as from the snapshot of the paper. Hence, I would say that your curve, also at the start, is indeed correct.
If you want to obtain the same curve as 'graph1' you will need another set of parameters. Are you certain that those parameters corespond to that graph?
EDIT: disabled the ytick label text, as this could lead to wrong interpretation of the data
mu1 = 68.5;
mumax = 1414;
mu2 = 56.1;
Cr = 9.2e16;
Cs = 3.41e20;
alfa = 0.711;
beta = 1.98;
Ne = logspace(16,21,1000);
mu = mu1 + ( (mumax-mu1) ./ (1+(Ne./Cr).^alfa) ) - ( mu2 ./ (1+(Cs./Ne).^beta) );
figure
semilogx(Ne,mu)
%yticklabels({'0','100','200','300','400','500'})
grid on
xlabel('$N_{e}$','interpreter','latex','FontSize',20)
ylabel('$\mu$','interpreter','latex','FontSize',20)
Réponse acceptée
Star Strider
le 27 Déc 2022
I don’t see anything wrong with the code (however I rewrote the μ assignment to make it a bit easier for me to understand in the context of the equation provided).
I suspect there’s something wrong with the y-axis scaling (as expressed in the yticklabels call), however not knowing what that scaling multiplication is, I can’t determine if there’s a problem.
Plotting it without the scaling —
u1=68.5;
umax=1414;
u2=56.1;
Cr=9.2e16;
Cs=3.41e20;
alfa=0.711;
beta=1.98;
N1=1e16;
N2=1e16;
N3=1e21;
Ne = N1:N2:N3;
for k = 1:length(Ne)
u(k) = u1 + ((umax-u1)/(1+(Ne(k)/Cr)^alfa)) - (u2/(1+(Cs/Ne(k))^beta));
end
semilogx(Ne,u)
xlabel('Ne')
ylabel('\mu')
% yticklabels({'0','100','200','300','400','500'})
.
3 commentaires
Star Strider
le 28 Déc 2022
My pleasure!
Just out of curiosity, what was the mistake? We’d all like to know!
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