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Description: 基于catmull-clark和loop细分的精确细分曲面曲面的法向控制程序-on-clark loop and sub-sub-surface precision of surfaces to control procedures
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Size: 1643423 |
Author: 何钢 |
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Description: Implementation of subdivision: Implement the Catmull-Clark subdivision scheme. Your program should take a single
argument on the command line, a mesh to subdivide.-Implementation of subdivision : Implement the Catmull-Clark subdivision sche me. Your program should take a single argument o n the command line, a mesh to subdivide.
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Size: 121541 |
Author: 李萍 |
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Description: catmull-rom的源代码 catmull-rom的源代码 -catmull-rom source code c atmul l-rom source code catmull -rom source code c atmull-rom source code
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Size: 271063 |
Author: nicole |
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Description: catmull-clark与butterfly的实现源代码。在VC6.0下及OPENGL中实现
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Size: 72542 |
Author: 李娜 |
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Description: 基于catmull-clark和loop细分的精确细分曲面曲面的法向控制程序-on-clark loop and sub-sub-surface precision of surfaces to control procedures
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Size: 1643520 |
Author: 何钢 |
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Description: Implementation of subdivision: Implement the Catmull-Clark subdivision scheme. Your program should take a single
argument on the command line, a mesh to subdivide.-Implementation of subdivision : Implement the Catmull-Clark subdivision sche me. Your program should take a single argument o n the command line, a mesh to subdivide.
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Size: 120832 |
Author: 李萍 |
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Description: catmullClark细分算法代码，直接运行的结果为一个实例的细分结果-catmullClark subdivision algorithm code directly to the results of the operation of an example of the breakdown of the results
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Size: 41984 |
Author: 李甜甜 |
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Description: catmull-rom的源代码 catmull-rom的源代码 -catmull-rom source code c atmul l-rom source code catmull-rom source code c atmull-rom source code
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Size: 270336 |
Author: |
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Description: catmull-clark与butterfly的实现源代码。在VC6.0下及OPENGL中实现-catmull-clark and butterfly realization of the source code. In VC6.0 and OPENGL achieve under
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Size: 91136 |
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Description: 作者：Henning Biermann
可以解析VRML文件，将数据分类存放在一个树结构中后在计算机上显示成三维图形，并应用Loop和Catmull—Clark的细分方法，对图形细分，使其更接近真实图形。-Author：Henning Biermann
parse VRML file，restore the data in a tree and display them in the computor,subdivide the surface by Loop and Catmull-Clark
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Size: 16696320 |
Author: 王丽珠 |
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Description: N-Dimensional Cardinal(Catmull-Rom) Spline Interpolation
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Size: 14336 |
Author: 肖才子 |
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Description: 细分曲面的参数求值 Catmull-Clark细分曲面与Loop细分曲面-Subdivision surface parameters evaluated subdivision surface Catmull-Clark Subdivision Surfaces with Loop
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Size: 1671168 |
Author: 李斌 |
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Description: Doo-sabin与catmull-clark细分曲面源程序，对于Doo-sabin细分曲面，用户可以根据选项选择显示纹理图还是线条图，可以多次细分。catmull-clark为线条图；这两个程序是分开写的，在一个文件夹内。-Doo-sabin catmull-clark subdivision surfaces with the source code for the Doo-sabin subdivision surface, the user can choose depending on options or line graph shows the texture map can be repeatedly broken down. catmull-clark for the line graph these two programs are written separately in a folder.
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Size: 9164800 |
Author: bends |
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Description: Introduction to mathematical splines
Bezier curves
Continuity conditions (C0, C1, C2, G1, G2)
Creating continuous splines
C2-interpolating splines
B-splines
Catmull-Rom splines
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Size: 140288 |
Author: Faraz |
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Description: CSHARP 编写的XNA游戏程序，采用VS2010变成，需安装XNA4.0-CSHARP preparation of the XNA games, using VS2010 to become, to be installed XNA4.0
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Size: 744448 |
Author: ybbtmvtk |
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Description: 游戏中由于自动控制相机路径的演示程序-Many people are impressed by realistic camera animations in games or multimedia demos. The math behind what is commonly called camera interpolation is actually pretty simple. In this article, I will focus on a simple algorithm that uses a particular class of spline curves called Overhauser or Catmull-Rom splines, and I will show how and why they are superior to other existing more or less similar approaches.
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Size: 12288 |
Author: 罗健欣 |
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Description: Bspline曲线生成程序Catmull-Rom Spline, Lagrange, Natural Cubic Spline, and NURBS方法获得B样条曲线-Implementation of various mathematical curves that define themselves over a set of control points. The API is written in Java. The curves supported are: Bezier, B-Spline, Cardinal Spline,
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Size: 481280 |
Author: zhuwh |
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Description: Catmull在反走样中的应用的论文，题目是《Catmull算法中反走样技术的改进》-Catmull anti- aliasing in the paper , entitled " anti- aliasing technology, improvement of Catmull algorithm
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Size: 1158144 |
Author: Zoe |
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Description: 设P(m,n)是初始控制点列，即原曲面的点（m行n列）。Q(m,n)是一次细分后得到的曲面的控制节点。
此函数采用Catmull-Clark细分曲面算法，对双三次B样条曲面细分,即m=n=4。
利用我们在13章第四节学过的知识，有公式MQM =SMPM S ,其中M，S可由课件知
构造初始控制点列（p1,p2)，其中p1是P的行坐标，p2是P的列坐标
-Let P (m, n) is the initial control point of the column, i.e. the original surface of the point (m rows n columns). Q (m, n) is the control node of the surfaces one after subdivision. This function takes a Catmull-Clark subdivision surface algorithm, the bi-cubic B-spline surface subdivision, ie m = n = 4. Using knowledge in Chapter 13, section IV, formula MQM, ' = SMPM' S' , wherein M, S by courseware known structure the initial control point of the column (p1, p2), where p1 is the row coordinate of P, p2 column coordinates of P
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Size: 9216 |
Author: 户蕾蕾 |
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Description: MATLAB编写的catmullclark细分曲面算法的实例-Examples of MATLAB prepared catmull clark subdivision surfaces algorithms
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Size: 81920 |
Author: 多串君 |
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