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justindailey.blogspot.com

Justin Dailey

Wednesday, May 23, 2012. Delaunay Triangulation and Convex Hull. Instead of reviewing what Delaunay Triangulation. Is, please refer to the linked Wikipedia article. You don't have to understand the entire thing, just that every triangle's circumcircle must not contain another point. For this discussion it will only keep things in 2 dimensions. For all of you impatient people (like me), here is something to play with for a while. Take the next un-added point, which we will call p. Determine what face p.

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Justin Dailey | justindailey.blogspot.com Reviews
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Wednesday, May 23, 2012. Delaunay Triangulation and Convex Hull. Instead of reviewing what Delaunay Triangulation. Is, please refer to the linked Wikipedia article. You don't have to understand the entire thing, just that every triangle's circumcircle must not contain another point. For this discussion it will only keep things in 2 dimensions. For all of you impatient people (like me), here is something to play with for a while. Take the next un-added point, which we will call p. Determine what face p.
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1 justin dailey
2 the incremental algorithm
3 break f
4 and f
5 edge flipping
6 starting the algorithm
7 the convex hull
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Justin Dailey | justindailey.blogspot.com Reviews

https://justindailey.blogspot.com

Wednesday, May 23, 2012. Delaunay Triangulation and Convex Hull. Instead of reviewing what Delaunay Triangulation. Is, please refer to the linked Wikipedia article. You don't have to understand the entire thing, just that every triangle's circumcircle must not contain another point. For this discussion it will only keep things in 2 dimensions. For all of you impatient people (like me), here is something to play with for a while. Take the next un-added point, which we will call p. Determine what face p.

INTERNAL PAGES

justindailey.blogspot.com justindailey.blogspot.com
1

Justin Dailey: May 2012

http://justindailey.blogspot.com/2012_05_01_archive.html

Wednesday, May 23, 2012. Delaunay Triangulation and Convex Hull. Instead of reviewing what Delaunay Triangulation. Is, please refer to the linked Wikipedia article. You don't have to understand the entire thing, just that every triangle's circumcircle must not contain another point. For this discussion it will only keep things in 2 dimensions. For all of you impatient people (like me), here is something to play with for a while. Take the next un-added point, which we will call p. Determine what face p.

2

Justin Dailey: Processing: Multi-color Gradient

http://justindailey.blogspot.com/2011/11/processing-multi-color-gradient.html

Monday, November 28, 2011. Recently I created a simulation of how heat is distributed in a system using Processing. For this I wanted a way to show the varying values of heat, so I created a simple multi-color gradient that would be used to show different colors for different values of heat. Here is the Processing sketch to show how heat is distributed. Left click to apply heat to an area, right click to remove heat (i.e. cool) to an area. You can easily see how the gradient is used. Colors; / Constructor.

3

Justin Dailey: Delaunay Triangulation & Convex Hull

http://justindailey.blogspot.com/2012/05/delaunay-triangulation-convex-hull.html

Wednesday, May 23, 2012. Delaunay Triangulation and Convex Hull. Instead of reviewing what Delaunay Triangulation. Is, please refer to the linked Wikipedia article. You don't have to understand the entire thing, just that every triangle's circumcircle must not contain another point. For this discussion it will only keep things in 2 dimensions. For all of you impatient people (like me), here is something to play with for a while. Take the next un-added point, which we will call p. Determine what face p.

4

Justin Dailey: September 2011

http://justindailey.blogspot.com/2011_09_01_archive.html

Tuesday, September 20, 2011. Python: range() vs. xrange(). I recently discovered a really cool Python module called timeit. It let's you efficiently time blocks of Python code. So I decided to see the comparisons between range() and xrange(). I decided to look at a few aspects between them - the time to create them, compute the length (len() , and to iterate over them. As a note, each data point was achieved by running the block of code 1,000 times. The script to create this data can be downloaded here.

5

Justin Dailey: November 2011

http://justindailey.blogspot.com/2011_11_01_archive.html

Monday, November 28, 2011. Recently I created a simulation of how heat is distributed in a system using Processing. For this I wanted a way to show the varying values of heat, so I created a simple multi-color gradient that would be used to show different colors for different values of heat. Here is the Processing sketch to show how heat is distributed. Left click to apply heat to an area, right click to remove heat (i.e. cool) to an area. You can easily see how the gradient is used. Colors; / Constructor.

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Wednesday, May 23, 2012. Delaunay Triangulation and Convex Hull. Instead of reviewing what Delaunay Triangulation. Is, please refer to the linked Wikipedia article. You don't have to understand the entire thing, just that every triangle's circumcircle must not contain another point. For this discussion it will only keep things in 2 dimensions. For all of you impatient people (like me), here is something to play with for a while. Take the next un-added point, which we will call p. Determine what face p.

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