Hi all, I have the following code:
h = getHeight;
x = getX;
y = getY;
z = getZ;
D=500;
height = z + h;
surf(x,y,height);
This generates a sphere (diameter 500) with a 3-dimensional etching with z-component "h" (h = getHeight; calls the global h variable.) This z-component "h" is very very small compared to the rest of the sphere. I want to make it such that when I use the image() function that I am given a 2-dimensional image of this etching that plots h(x,y) where every point on my 2-dimensional image shows an h value. I have attached a picture of what the surf looks like. You can see that the etching is very very small but actually does have thickness. Any suggestions?

Antworten (2)

Image Analyst
Image Analyst am 25 Dez. 2018

0 Stimmen

No, that code you posted doesn't make that, and in fact doesn't even run - you must have left something out.
Anyway, use the 'EdgeColor', 'none' option. For example:
[X,Y] = meshgrid(-5:.5:5);
Z = Y.*sin(X) - X.*cos(Y);
s = surf(X,Y,Z,'FaceAlpha',0.85, 'EdgeColor', 'none')
Walter Roberson
Walter Roberson am 25 Dez. 2018

0 Stimmen

N = 500;
xmin = min(x); xmax = max(x);
ymin = min(y); ymax = max(y);
xidx = 1 + floor((x - xmin) ./ (xmax - xmin) * (N-1));
yidx = 1 + floor((y - ymin) ./ (ymax - ymin) * (N-1));
gridded_height = accumarray( [yidx(:), xidx(:)], height(:), [N N], @max, nan);
image(gridded_height, 'Xdata', [xmin, xmax], 'Ydata', [ymin ymax])

4 Kommentare

Harrison Chong
Harrison Chong am 25 Dez. 2018
Hi, I get this error when I run your code:
Error using accumarray
First input SUBS must contain positive integer subscripts.
Error in run2 (line 27)
gridded_height = accumarray( [yidx(:), xidx(:)], height(:), [N N], @max, nan);
Image Analyst
Image Analyst am 25 Dez. 2018
What are you using for x and y? Attach your script.
Walter Roberson
Walter Roberson am 25 Dez. 2018
Is it possible that x or y are constant? The code expects min(x) to be different than max(x) and min(y) to be different than max(y)
Harrison Chong
Harrison Chong am 28 Dez. 2018
x and y are not constant.

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am 25 Dez. 2018

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am 28 Dez. 2018

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