how can i use for loop for this script
이전 댓글 표시
for b=1:1:1200
omega(b)=b;
Omega(b)=omega(b)*2*pi;
alpa=-(roh*omega(b)^2/E)-(roh*omega(b)/k*G);
beta=-(roh*A*omega(b)^2/E*I)-(roh^2*omega(b)^4/E*k*G);
for j=1:4
k_j(b) =(-1)^(j(b)/2)*([sqrt(alpa+(-1)^j(b))*sqrt((alpa)^2+4*beta)/2]);
k1(b)=k_j(b);
k2(b)=k_j(b);
k3(b)=k_j(b);
k4(b)=k_j(b);
댓글 수: 5
DGM
2021년 5월 6일
I doubt this needs any loops at all, but then there's this thing.
k_j(b) =(-1)^(j(b)/2)*([sqrt(alpa+(-1)^j(b))*sqrt((alpa)^2+4*beta)/2]);
What's j(b) supposed to be? j is a scalar.
shoaib Shoaib
2021년 5월 6일
shoaib Shoaib
2021년 5월 6일
I see that there are loops. I asked what j(b) is supposed to be. The variable j is a scalar within the scope of the inner loop. You are trying to find j(1:1200). There is no j(2), let alone j(1200). I don't understand what you're trying to do with this expression.
Also: is Omega different than omega, or is that a typo?
This doesn't appear to need any loops. Just use two orthogonal vectors, and your results will be 1200x4
b = (1:1200).';
roh = 0.1;
A = 1;
E = 1;
k = 1;
G = 1;
I = 1;
omega = 2*pi*b; % i'll assume that Omega is a typo
alpa = -(roh*omega.^2/E)-(roh*omega/k*G);
beta = -(roh*A*omega.^2/E*I)-(roh^2*omega.^4/E*k*G);
j=1:4;
% this whole expression makes no sense
%k_j =(-1)^(j(b)/2)*([sqrt(alpa+(-1)^j(b))*sqrt((alpa)^2+4*beta)/2]);
% if we assume j(b) can be replaced with j
k_j = (-1).^(j/2) .* sqrt(alpa + (-1).^j) .* sqrt(alpa.^2 + 4*beta)/2;
% i guess these are just placeholders?
k1=k_j;
k2=k_j;
k3=k_j;
k4=k_j;
shoaib Shoaib
2021년 5월 6일
채택된 답변
추가 답변 (2개)
Sambit Supriya Dash
2021년 5월 6일
0 개 추천
k_j(b) =(-1)^(j(b)/2)*([sqrt(alpa+(-1)^j(b))*sqrt((alpa)^2+4*beta)/2]);
Provide the original formula in a text or written manner (not the typed one). Then, I will guide you further.
댓글 수: 2
shoaib Shoaib
2021년 5월 6일
Sambit Supriya Dash
2021년 5월 6일
Following this document,
this answer fits well.
Sambit Supriya Dash
2021년 5월 6일
According to your given document,
As per this formula,
Your parameters in the code should be,
alpha(b) = -((rho*w^2)/E)-((rho*w^2)/(k*G));
beta(b) = -((rho*A*w^2)/(E*I))-(((rho^2)*w^4)/(E*k*G));
k_j(b) = (-1^(j*0.5))*sqrt(((alpha(b)+((-1^j)*(sqrt(((alpha(b))^2)+(4*beta(b)))))))*0.5);
For Symbolic Calculations,
syms rho A E I k G
for b=1:1200
omega = b;
w = omega*2*pi;
alpha = -((rho*w^2)/E)-((rho*w^2)/(k*G));
beta = -((rho*A*w^2)/(E*I))-(((rho^2)*w^4)/(E*k*G));
for j=1:4
k_j(b) = (-1^(j*0.5))*sqrt(((alpha+...
((-1^j)*(sqrt(((alpha)^2)+(4*beta))))))*0.5);
end
k1=k_j;
k2=k_j;
k3=k_j;
k4=k_j;
end
For specific values of the parameters,
rho = 1; A = 1; E = 1; I = 1; k = 1; G = 1;
for b=1:1200
omega = b;
w = omega*2*pi;
alpha = -((rho*w^2)/E)-((rho*w^2)/(k*G));
beta = -((rho*A*w^2)/(E*I))-(((rho^2)*w^4)/(E*k*G));
for j=1:4
k_j(b) = (-1^(j*0.5))*sqrt(((alpha+...
((-1^j)*(sqrt(((alpha)^2)+(4*beta))))))*0.5);
end
k1=k_j;
k2=k_j;
k3=k_j;
k4=k_j;
end
Hope this works good.
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