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Description: 图形学曲线算法。其中有椭圆算法和双曲线参加方程的算法。-graphics curve algorithm. These elliptical algorithm and hyperbolic equation algorithm to participate.
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Size: 1894 |
Author: ak |
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Description: 这个源码程序为在VC中画双曲线,对初学制作图形者有些帮助.已调试通过.-procedures for the source of the VC hyperbolic paintings, graphics for beginners who produced some help. Debugging has passed.
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Size: 35056 |
Author: yu--ccx |
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Description: cordic算法的C平台仿真，适用于三角函数、极坐标、双曲线等超越函数的硬件实现。-cordic algorithm C simulation platform, applicable to the trigonometric functions, polar coordinates, such hyperbolic function beyond the hardware.
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Size: 4683 |
Author: qjyong |
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Description: 在matlab中构成不同频率的调制信号，这些函数都是以fm开头，产生常数、双曲线、线性、抛物线等频率调制信号．-in Matlab, constitute a different frequency modulation signal, these functions are beginning to fm, have a constant, hyperbolic, linear, parabolic and other frequency-modulated signal.
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Size: 1578 |
Author: 李响 |
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Description: 本程序功能为计算一阶双曲型偏微分方程的初值问题,分别采用3种格式计算：1、迎风格式 2、Lax-Friedrichs格式 3、Lax-Wendroff格式-function of the procedures for calculating an order hyperbolic partial differential equation initial value problems were used to calculate three formats : 1, 2 upwind, the Lax- Friedrichs three format, Lax- Wendroff format
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Size: 220160 |
Author: Brad |
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Description: Finite Volume Methods for Hyperbolic Problems。一本关于应用有限体积法求解双曲型微分方程的书，很不错的：）-Finite Volume Methods for Hyperbolic Prob lems. One for the application of the finite volume method for solving differential equations, the book is very good :)
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Size: 11374592 |
Author: 骆绎 |
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Description: CLAWPACK is a software package designed to compute numerical solutions to hyperbolic partial differential equations using a wave propagation approach
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Size: 447488 |
Author: hua |
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Description: 在matlab环境下的二维双曲型和抛物型偏微分方程的数值解法-Matlab environment in two-dimensional hyperbolic and parabolic partial differential equations numerical solution
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Size: 2048 |
Author: 汪波 |
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Description: Finite volume methods for hyperbolic problems
-Finite volume methods for hyperbolic problems
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Size: 420864 |
Author: 魏红波 |
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Description: 蜂窝网络抑制非视距定位算法研究.详细介绍了几种基本的定位方法：圆周定位法（TOA, Time Of Arrival）、双曲线定位法（TDOA, Time Different Of Arrival）、角度测量值定位法（AOA, Angle Of Arrival）和混合定位法，并对这些方法进行了比较。
-Cellular networks inhibit non-line-location algorithms. Details the positioning of several basic methods: Circle location algorithm (TOA, Time Of Arrival), hyperbolic positioning method (TDOA, Time Different Of Arrival), the angle measurement positioning method ( AOA, Angle Of Arrival) and mixed-orientation law, and these methods were compared.
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Size: 28672 |
Author: gudeyi |
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Description: 几种解双曲方程的差分格式程序源代码（MATLAB）-Several solutions of difference scheme for hyperbolic equations program source code (MATLAB)
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Size: 1024 |
Author: 王晓 |
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Description: 双曲线模型：
双曲线模型类似于 ，可以通过将x的倒数代换转化为线性模型来求。-Hyperbolic model
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Size: 9216 |
Author: 李楠 |
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Description: SOlving hyperbolic equation in Matlab
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Size: 157696 |
Author: stas |
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Description: 本程序主要讲解了双曲型方程的几种差分求解方法-Several hyperbolic equation method for solving differential
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Size: 740352 |
Author: 张三 |
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Description: source code for generating visual model of hyperbolic coordinates.
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Size: 1024 |
Author: rungrangkei |
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Description: abaqus中的双曲正弦曲线代码，可以使用，并且与abaqus中的内在本构达到了很好的一致-abaqus the hyperbolic sine curve code can be used, and with the inherent constitutive abaqus reached a good agreement
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Size: 507904 |
Author: 魏志远 |
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Description: 经典偏微分方程数值解法书籍,英剑桥大学出版社-Randall J Leveque.Finite-Volume Methods For Hyperbolic Problems.Cambridge University Press.2004
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Size: 11374592 |
Author: tanyong |
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Description: 通过传感器接受到的TDOA确定信源位置。对泰勒级数法，SI法，和论文提出方法以及求CRLB的仿真程序(A Simulation for A simple and Efficient Estimator for Hyperbolic Location)
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Size: 24576 |
Author: 福尔摩熙
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Description: 对比了基础dv-hop算法，和改进的2d-hyperbolic 方法，引进了权重因子，在很大程度上改进了定位精确度。(Compared with the basic DV hop algorithm and the improved 2D hyperbolic algorithm, the weight factor is introduced to improve the positioning accuracy to a large extent.)
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Size: 2048 |
Author: Summer825 |
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Description: 双曲方程的域分解,该模型显示了如何使用域分解技术求解迭代算法。
系数形式PDE u1（c4）求解u1
系数形式PDE u2（c）求解u2
系数表PDE v1（c2）将u1存储到v1
系数表PDE v2（c3）将u2存储到v2
然后计算并迭代如下：
1.计算初始化U
2.在“ LOOP”>“ Step1”>“变量值未解决”中：选择“解决方案”：“ Init U”，然后“计算”
3.在“ LOOP”>“ Step1”>“变量值未解决”中：选择“解决方案：LOOP”，然后根据需要进行多次计算以收敛(Domain decomposition for hyperbolic equations
This model shows how to solve an iterative algorithm using domain decomposition techniques.
Coefficient Form PDE u1 (c4) solves for u1
Coefficient Form PDE u2 (c) solves for u2
Coefficient Form PDE v1 (c2) stores u1 into v1
Coefficient Form PDE v2 (c3) stores u2 into v2
Then compute and iterate as follows:
1. Compute Init U
2. In LOOP > Step1 > Values of Variables not solved for : select Solution : Init U , then Compute
3. In LOOP > Step1 > Values of Variables not solved for : select Solution : LOOP, then Compute as many times as necessary to converge)
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Size: 143360 |
Author: WilderPO |
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