This function plots circles.
circles(x,y,r) circles(...,'vertices',numberOfPoints) circles(...,'rotation',degreesRotation) circles(...,'ColorProperty',ColorValue) circles(...,'LineProperty',LineValue) h = circles(...)
circles(x,y,r) plots circle(s) of radius or radii r centered at points given by x and y. Inputs x, y, and r may be any combination of scalar, vector, or 2D matrix, but dimensions of all nonscalar inputs must agree.
circles(...,'vertices',numberOfPoints) allows specification of how many points to use for the outline of each circle. Default value is 1000, but this may be increased to increase plotting resolution. Or you may specify a small number (e.g. 4 to plot a square, 5 to plot a pentagon, etc.).
circles(...,'rotation',degreesRotation) rotates the shape by a given degreesRotation, which can be a scalar or a matrix. This is useless for circles, but may be desired for polygons with a discernible number of corner points.
circles(...,'ColorProperty',ColorValue) allows declaration of 'facecolor' or 'facealpha' as name-value pairs. Try declaring any fill property as name-value pairs.
circles(...,'LineProperty',LineValue) allows declaration of 'edgecolor', 'linewidth', etc.
h = circles(...) returns the handle(s) h of the plotted object(s).
Here we draw one circle of radius 3, centered at the location (5,10). Note that Matlab doesn't set axes equal by default, so circles may not look like circles until you declare axis equal.
circles(5,10,3) axis equal
Draw ten circles of radius 2 at y = 5:
cla % clears away the circles drawn in the first example circles(1:10,5,2)
Let's make them concentric, too:
Here we declare multiple radii of circles
x = 22:27; y = [5,15,12,25,3,18]; r = [3 4 5 5 7 3]; cla circles(x,y,r,'facecolor','green')
Use patch or fill properties to format your circle(s):
cla circles(5,10,3,'edgecolor',[.5 .2 .9],'linewidth',4)
Perhaps your circles correspond to some gridded data set such as latitudes and longitudes:
cla lat = repmat((10:-1:1)',1,10); lon = repmat(1:10,10,1); r = rand(size(lat)); circles(lon,lat,r,'edgecolor','b','facecolor',[0.7255 0.6353 0.5059]);
Overlay a parabolic line of semitransparent circles:
x = 1:.5:10; y = (x/4).^2; circles(x,y,.3,'edgecolor','k','facecolor',[0.0078 0.5765 0.5255],... 'facealpha',.4);
This script approximates circles as polygons with 1000 vertices. If all those corners are too complex for your Pentium-II, you can reduce the number of points used to make each circle. If 1000 points is not high enough resolution, you can increase the number of points. Or if you'd like to draw triangles or squares, or pentagons, you can significantly reduce the number of points. Let's try drawing a stop sign:
cla h = circles(1,1,10,'vertices',8,'color','red');
We see that our stop sign needs to be rotated a little bit, so we'll delete the one we drew and try again:
delete(h) h = circles(1,1,10,'vertices',8,'color','red','rot',45/2); text(1,1,'STOP','fontname','helvetica CY',... 'horizontalalignment','center','fontsize',140,... 'color','w','fontweight','bold')
Plot some squares declaring arbitrary rotation corresponding to each square:
cla circles([1 3 5 7],2,1,'vertices',4,'rot',[0 45 35 23.1])
These functions were written by Chad A. Greene of the University of Texas at Austin's Institute for Geophysics (UTIG) in March of 2014 and updated in August 2014. All previous functionality is still supported with the updates, but the code is nominally more efficient now and the rotation feature has been added.