搜索资源列表
ex4
- 计算机图形学中，用射线法和弧长法两种方法判断点是否包含在多边形内部(matlab实现)
www.rar
- 一种简单的判断点在多边形内外的算法。名字叫做什么改进的弧长法,To determine a simple point in polygon algorithm outside. What is the name of improved arc-length method
Untitled2
- 非线性有限元的弧长法求解，计算非线性杆件的变形-Arc length of nonlinear finite element method to calculate the deformation of linear bar
tuxingxue
- 计算机图形学：“弧长法”对点和多边形的包含关系进行判断。-Computer Graphics: contains the relationship of the arc-length method for points and polygons to judge.
arcLength
- 有限元计算控制加载中弧长法（arc-length）的matlab源程序-Loading FEM arc length control method (arc-length) matlab source
arc-length-theory
- 有限元弧长法控制计算的原理，中文英文的都有，并介绍了具体程序的流程图-Finite element calculation of arc-length method control principle, Chinese English have, and describes specific procedures flowchart
nonlinear-algorithm
- 非线性算法合集，包括牛顿拉夫逊法，Broyden拟牛顿法，弧长法，割线法。每种算法都包含有线性搜索迭代改进。-Nonlinear algorithm collection, including Newton Raphson, Broyden quasi-Newton method, arc-length method, secant method. Each contains a linear search algorithms for iterative improvement.
matlabhuchangfakongzhi
- 这是基于matlab所编的有限元的弧长控制法案例，对大家了解弧长法很有益处-This is a matlab prepared by the finite element method based on arc length control case, for the understanding of the arc length method is very good
arc_length_Lam_Morley_modified.m
- 这是Lam_Morley修正的弧长法matlab案例，有助于大家对弧长法的理解和学习-This is the Lam_Morley modified arc length method matlab case, help us to understand and Study on arc length method
arc_length
- 非线性算法弧长法 非线性算法弧长法-including arc-length method
Newton_Raphson
- 基于弧长法以及Newton-Raphson迭代方法求解非线性微分方程边值问题-Nonlinear differential equation boudary problem solution based on arc length and Newton-Raphson iteration method
nonlinearFEA
- 非线性有限元的弧长法求解，计算非线性杆件的变形-Nonlinear finite element method to solve the arc length is calculated deformation nonlinear rod member
arc-length
- 弧长法代替粘弹性法促进收敛的Linde子程序(arc-length for convergence)
arc-length with verification examples
- 带算例的弧长法,可以对弧长法的运算模式有更加清晰的认识(arc-length with a verification examples)
ALmethod
- 采用弧长法通过matlab编程求解非线性方程数值解(MATLAB code solving 1D nonlinear equation with the arch-length method.)