资源列表
GT
- 关于二维几何图形变换的程序，MFC源代码-Two-dimensional geometry transformation program, MFC source code
Lsystem
- LSystem 分形图绘制程序，java实现-LSystem fractal drawing program, java implementation
mandelbrot1.tar
- Mandelbrot分形图绘制的简单例程。Netbeans Java项目。-Mandelbrot fractal drawing a simple routine. Netbeans Java project.
mandelbrot3.tar
- Mandelbrot Set 分形图绘制，Netbeans java 项目。 程序特色： 可放大缩小，多线程计算。-Mandelbrot Set fractal mapping, Netbeans java project. Program features: You can zoom, multi-threaded computing.
Demo
- 利用vc编程实现计算机图形学中要求的各种算法，实现了点、线、面等各种几何图形的绘制。-Computer graphics programming using vc required in a variety of algorithms to achieve a point, line, surface and other geometric drawing.
frac
- 分形图形编码，是现有的最简单的程序，计算效率高。包括分形树，雪花，魔鬼阶梯，sierpinski三角垫等。-Fractal graphics coding, is the most simple procedures available to calculate the efficiency. Including fractal trees, snowflakes, the devil ladder, sierpinski triangle pad.
GA-for-Computer-Graphics
- 几何代数在计算机图形学中的应用，从初等代数、向量代数、四元数代数引申到共形几何代数。-Geometric algebra in computer graphics applications, from elementary algebra, vector algebra, quaternion algebra extended to the conformal geometric algebra.
Clifford-Algebra_01
- 几何代数(克利福德几何代数)将欧氏几何、仿射几何、投影几何、球形几何,双曲线和形几何统一起来。-geometry algebra( clifford algebra ) unites Euclidean, affine, projective, spherical, hyperbolic and conformal geometry.
Clifford-Algebra_02
- 几何代数（clifford algebra）统一了欧氏几何,仿射几何、投影几何、球形几何,双曲几何和共形几何。-Geometric algebra (clifford algebra) unified Euclidean geometry, affine geometry, projective geometry, spherical geometry, hyperbolic geometry and conformal geometry.
flowersystem
- 用Python实现的基于二维分形lsystem 的花朵建模算法。-Implemented in Python based on two-dimensional fractal lsystem flowers modeling algorithm
zuixiaoercheng
- 实现了最小二乘曲线拟合，里面是简单的源代码-To achieve a least-squares curve fitting
Fractal-algorithms-
- 本书从实用的角度出发，论述了分形图形的生成算法与程序设计。主要内容包括分形图的递归算法、文法构图算法、迭代函数系统算法、逃逸时间算法、分形演化算法，以及分形图的放大、分形图的动画、分形图的立体化和利用分形算法实现自然景物的模拟等内容。-From a practical point of view the book, discusses the fractal graphics generation algorithms and programming. The main contents inc