How to plot volumetric concentration points in a slice meshgrid?
Show older comments
Hello,
I have a 2-D array A(time, concentration value at a z value). I would like to use this for my mesh grid for each time step. i.e for grid 1 it will be (1, concentration values in z) then grid two would have (2, concentration values in z). I made the assumption that the concentration at each z point will be equal for the y and x plane. So far I have the code shown below, however, the plot i get is a blank white plot. I think i need to make v dependent on xp,yp, and zp, but I do not know how to do that. Anyone have any ideas how to implement this?
Thank you
dx = 6.35/120;
dy = 5.08/120;
dz = (0.01+0.0111)/120;
xp = 0:dx:6.35;
yp = 0:dy:5.08;
zp= 0 :dz:(0.01+0.0111);
[xp,yp,zp] = meshgrid(xp,yp,zp);
for j = 1:10000
v = B(:,j);
xslice = [3.175,6.35]; % location of y-z planes
yslice = [2,5.089]; % location of x-z plane
zslice = [0,.0111]; % location of x-y planes
slice(xp,yp,zp,v,xslice,yslice,zslice)
xlabel('x')
ylabel('y')
zlabel('z')
end
Where B is a (120 x 80000) double. With 120 z time steps and 80000 time steps.
2 Comments
You're not just getting a blank plot. You're getting an error message that 'V must be a 3-D array.'
The trouble is this line in your code:
v = B(:,j);
As you said, B is a [120 x 80000] 2D matrix. The line above is going to select the j'th row of B. So v is a [1 x 80000] vector. If you're going to use the 'slice' command with xp,yp, and zp, v has to be a [121 x 121 x 121] array.
While you're looking at that, may I suggest you read up on the 'linspace' command. Rather than solving for dx and then defining xp, you could replace both of those lines with:
xp = linspace(0,6.35,121);
Edit: and I just realized that you probably wanted XP, et al to be [120x120x120] to match the number of rows in B. Using the colon to define a vector the way you did will end up including the ends on either side of 120 spaces. Use the 'linspace' command instead with the number of elements at 120 and you don't have to worry about whether the last increment will land exactly on the limit or overshoot it.
Timofey Broslav
on 4 May 2018
Accepted Answer
More Answers (0)
Categories
Find more on Surface and Mesh Plots in Help Center and File Exchange
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!
