It looks like you're new here. If you want to get involved, click one of these buttons!

- 141.5K All Categories
- 104.7K Programming Languages
- 6.4K Assembler Developer
- 1.9K Basic
- 39.8K C and C++
- 4.3K C#
- 7.9K Delphi and Kylix
- 4 Haskell
- 9.6K Java
- 4.1K Pascal
- 1.3K Perl
- 2K PHP
- 518 Python
- 37 Ruby
- 4.3K VB.NET
- 1.6K VBA
- 20.8K Visual Basic
- 2.6K Game programming
- 312 Console programming
- 89 DirectX Game dev
- 1 Minecraft
- 110 Newbie Game Programmers
- 2 Oculus Rift
- 8.9K Applications
- 1.8K Computer Graphics
- 730 Computer Hardware
- 3.4K Database & SQL
- 522 Electronics development
- 1.6K Matlab
- 628 Sound & Music
- 257 XML Development
- 3.3K Classifieds
- 196 Co-operative Projects
- 185 For sale
- 189 FreeLance Software City
- 1.9K Jobs Available
- 600 Jobs Wanted
- 201 Wanted
- 2.9K Microsoft .NET
- 1.7K ASP.NET
- 1.1K .NET General
- 3.3K Miscellaneous
- 4 Join the Team
- 0 User Profiles
- 352 Comments on this site
- 59 Computer Emulators
- 2.1K General programming
- 182 New programming languages
- 604 Off topic board
- 170 Mobile & Wireless
- 44 Android
- 124 Palm Pilot
- 335 Multimedia
- 151 Demo programming
- 184 MP3 programming
- 0 Bash scripts
- 19 Cloud Computing
- 53 FreeBSD
- 1.7K LINUX programming
- 367 MS-DOS
- 0 Shell scripting
- 320 Windows CE & Pocket PC
- 4.1K Windows programming
- 895 Software Development
- 408 Algorithms
- 68 Object Orientation
- 89 Project Management
- 90 Quality & Testing
- 239 Security
- 7.6K WEB-Development
- 1.8K Active Server Pages
- 61 AJAX
- 2 Bootstrap Themes
- 55 CGI Development
- 19 ColdFusion
- 222 Flash development
- 1.4K HTML & WEB-Design
- 1.4K Internet Development
- 2.2K JavaScript
- 34 JQuery
- 284 WEB Servers
- 151 WEB-Services / SOAP

brettdonovan
Posts: **3**Member

in Algorithms

Hi

I have a 3D surface in existence which is defined by a series of points. So each point is (x,y,z). Now I need to find the 3D Delauney map of the surface such that I can then find the normals to each polygon (triangle on the surface). I know how the algorithm works, but dont want to re-invent the wheel. Does anyone have a suggestion about where to go to find an algorithm to do this.

1. I don't need to introduce vertices's - these are in existence so the surface is already there.

2. Must be three dimensional.

3. Should be easy to implement and free.

Most grateful for any help. Thanks in advance.

I have a 3D surface in existence which is defined by a series of points. So each point is (x,y,z). Now I need to find the 3D Delauney map of the surface such that I can then find the normals to each polygon (triangle on the surface). I know how the algorithm works, but dont want to re-invent the wheel. Does anyone have a suggestion about where to go to find an algorithm to do this.

1. I don't need to introduce vertices's - these are in existence so the surface is already there.

2. Must be three dimensional.

3. Should be easy to implement and free.

Most grateful for any help. Thanks in advance.

Terms of use / Privacy statement / Publisher: Lars Hagelin

Programmers Heaven articles / Programmers Heaven files / Programmers Heaven uploaded content / Programmers Heaven C Sharp ebook / Operated by CommunityHeaven LLC

© 1997-2015 Programmersheaven.com - All rights reserved.

## Comments

6,349Member:

: I have a 3D surface in existence which is defined by a series of

: points. So each point is (x,y,z). Now I need to find the 3D Delauney

: map of the surface such that I can then find the normals to each

: polygon (triangle on the surface). I know how the algorithm works,

: but dont want to re-invent the wheel. Does anyone have a suggestion

: about where to go to find an algorithm to do this.

:

: 1. I don't need to introduce vertices's - these are in existence so

: the surface is already there.

: 2. Must be three dimensional.

: 3. Should be easy to implement and free.

:

: Most grateful for any help. Thanks in advance.

www.google.com is a good place to start. Or perhaps there is a site listed on the wikipedia.org. You could also check out www.yahoo.com, askjeeves.com, altavista.com, and www.live.com.