grouping vectors based on z value

Hi guys,

If I have how array of vectors a(xi,to,zi) and b(xj,y2k,zj), I want to extract a new group based on the condition zi=zj. And the cross product the resulted vectors. Thanks

11 commentaires

Walter Roberson
Walter Roberson le 8 Juin 2020
For each value in intersect(xi, xj) you have a 2D array a(:,:,I) and b(:,:,J) where zi(I) == zj(J) . How do you want to take the cross-product of the 2D arrays? Also, since there are possibly multiple values that match zi(I) == zj(J), how do you want the resulting 2D arrays to be stored ?
Kevin Joshi
Kevin Joshi le 8 Juin 2020
Modifié(e) : Walter Roberson le 8 Juin 2020
Oday Shahadh
Oday Shahadh le 8 Juin 2020
Dear Walter,
you can see in the attached plots that there is a center point which I need to cross product it with the other points at the same plane (same z value), store it and quiver it.
thanks
Walter Roberson
Walter Roberson le 8 Juin 2020
You do not have vectors, you have points. Your diagram implies that you might be wanting one vector to be implied by the vertical projection to the x axes: is that what you want to do for all of the vectors?
I am unable to find any possible geometric interpretation for taking the cross-product of so many vectors together with each other. Especially since you have no absolute ordering, and cross-product is dependent on the angle but without ordering the angle is not meaningful.
Oday Shahadh
Oday Shahadh le 8 Juin 2020
dear Walter,
they are all a position vectors, I did the cross product for just one point with its center as seen, the result is a vector as produced in the plot, pls check it.
as seen there is cylindrical layers with center point per each, what I need is to make a cross product between the center point of each layer with the related points of the same layer.
I know you are very smart Walter, Thanks
clc
clear
close all
format long
x=[];
y=[];
z=[];
for L=-2:0.5:2
for r=0:.5:2
for theta=0:45:360;
x=[x;r*cos(theta*pi/180)];
y=[y;r*sin(theta*pi/180)];
z=[z,L];
L1=[x-x,x-x,z'];
end
end
end
lx=L1(:,1);ly=L1(:,2);lz=L1(:,3);
z=z';
p=[x,y,z];
b=cross(L1(1,:),p(1,:));
figure(1)
scatter3(x,y,z);hold on
plot3(lx,ly,lz,'r');hold on
scatter3(b(1),b(2),b(3));hold on
Walter Roberson
Walter Roberson le 8 Juin 2020
Why does your L1 not involve y?
Your L1 is just two rows of 0 and the third row is L values each repeated length(0:.5:2) * length(0:45:360) times. Why bother to go through that trouble with it? Why not just build it directly with zeros() and repelem() ?
Your cross() is guaranteed to be (0, 0, 0) each time.
Oday Shahadh
Oday Shahadh le 8 Juin 2020
Modifié(e) : Oday Shahadh le 8 Juin 2020
((Why bother to go through that trouble with it?)) Because I am not Walter Roberson.
to create position vector in cylindrical coordinates we need (L) the central position vectorline,(r) the radiuse for each point and(theta) the angle between any two ponits
Walter Roberson
Walter Roberson le 8 Juin 2020
Have you considered using pol2cart() ?
Oday Shahadh
Oday Shahadh le 8 Juin 2020
did not know it before, just reading about it now
Oday Shahadh
Oday Shahadh le 8 Juin 2020
good option , but also need triple loops

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