Error using quiver The size of X must match the size of U or the number of columns of U.
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k = 1
q = 2
x = 3
a = 4
y = 4
i = (k.*abs(q)).*(x+(a./2)) ./ (((x+(a./2)).^2)+y.^2)^(3./2) + (k.*abs(q)).*(x-(a./2)) / (((x-(a./2)).^2)+y.^2).^(3./2)
j = (k.*abs(q).*y) ./ (((x+(a./2)).^2)+y.^2).^(3./2) + (k.*abs(q).*y) / (((x-(a./2)).^2)+y.^2).^(3./2)
Er = sqrt((i.^2)+(j.^2))
E1_x = (k.*abs(q)).*(x+(a./2)) ./ (((x+(a./2)).^2)+y.^2).^(3./2)
E1_y = (k.*abs(q).*y) ./ (((x+(a./2)).^2)+y.^2).^(3./2)
E2_x = (k.*abs(q)).*(x-(a./2)) ./ (((x-(a./2)).^2)+y.^2).^(3./2)
E2_y = (k.*abs(q).*y) ./ (((x-(a./2)).^2)+y.^2).^(3./2)
Er_x = E1_x + E2_x;
Er_y = E1_y + E2_y;
Etot = sqrt( (Er_x.^2) + (Er_y.^2) )
[x,y] = meshgrid(-10:10,-10:10);
u = (Er_x)./Etot
v = (Er_y)./Etot
quiver(x,y,u,v)
Please help, I keep getting this message and I don't know what to do:
Error using quiver The size of X must match the size of U or the number of columns of U.
3 Commenti
Jan
il 27 Apr 2022
@Cristobal Meza: I've formatted your code to improve the readibility. By the way, the overkill of parentheses reduced the clarity.
Risposta accettata
Jan
il 27 Apr 2022
Modificato: Jan
il 27 Apr 2022
x = -10:10; % No need for meshgrid since Matlab R2016b
y = (-10:10).'; % simply use a row and a column vector
k = 1;
q = 2;
aq = abs(q); % Calculate it once only
a = 4;
% This is not used at all?! >>>>>>>>>
% i = k*abs(q) * ((x + a/2) ./ ((x + a/2).^2 + y.^2).^1.5 + ...
% (x - a/2) ./ ((x - a/2).^2 + y.^2).^1.5);
% j = k*abs(q) * (y ./ (((x+a/2).^2) + y.^2).^1.5 + ...
% y ./ (((x-a/2).^2) + y.^2).^1.5);
% Er = sqrt(i.^2 + j.^2);
% <<<<<<<<<<<
xp = ((x + a/2).^2 + y.^2).^1.5;
xm = ((x - a/2).^2 + y.^2).^1.5;
E1_x = k * aq * (x+a/2) ./ xp;
E1_y = k * aq * y ./ xp;
E2_x = k * aq * (x-a/2) ./ xm;
E2_y = k * aq * y ./ xm;
Er_x = E1_x + E2_x;
Er_y = E1_y + E2_y;
Etot = sqrt(Er_x.^2 + Er_y.^2);
u = Er_x ./ Etot;
v = Er_y ./ Etot;
quiver(x,y,u,v)
Instead of a fixed value for x and y, both coordinates are vectors of the coordinates here.
Do you see, that the code looks much cleaner? Then the symmetry of the formulas are obvious on first sight and typos would be prominent automatically. Keep the code simple.
2 Commenti
Jan
il 28 Apr 2022
You are welcome. It is the nature of teachers to tend to outdated information. :-)
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