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Description: 用来进行泰勒级数展开运算，可以直观的看到图形-used for computing Taylor series expansion, intuitive graphical see
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Size: 866780 |
Author: 李炜 |
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Description: 基于dsp的sinx\\cosx的泰勒级数展开式，经过调试，完全可以运行-sinx \\ cosx the Taylor series expansion, after testing, we can run!
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Size: 1445 |
Author: liner |
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Description: 用来进行泰勒级数展开运算，可以直观的看到图形-used for computing Taylor series expansion, intuitive graphical see
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Size: 866304 |
Author: 李炜 |
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Description: 基于dsp的sinx\cosx的泰勒级数展开式，经过调试，完全可以运行-sinx \ cosx the Taylor series expansion, after testing, we can run!
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Size: 1024 |
Author: liner |
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Description: 用于无线室内定位的的算法的一部分，泰勒级数展开。是做算法研究不可缺少的-For wireless indoor positioning part of the algorithm, Taylor series expansion. Algorithm is so indispensable
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Size: 1024 |
Author: xiaoxin |
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Description: 牛顿法（Newton s method）又称为牛顿-拉夫逊方法（Newton-Raphson method），它是一种在实数域和复数域上近似求解方程的方法。方法使用函数f(x)的泰勒级数的前面几项来寻找方程f(x) = 0的根-Newton (Newton s method), also known as Newton- Raphson method (Newton-Raphson method), it is a real number domain and complex field approximation method for solving equations. Ways to use function f (x) the Taylor series in front of several to find the equation f (x) = 0 root
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Size: 1024 |
Author: 张华雯婧 |
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Description: 在3D图像处理等对运算要求高的领域，高效除法器已成为处理器内必不可少的部件。在分析除法器设计的泰勒级数展开算法基础上，提出了一种新的除法器设计算法。在满足同样精度的情况下，所实现的三级流水线的除法器，与基于泰勒级数展开算法的除法器相比，面积更小，速度更快。-In 3D image processing and so on, demanding area of computing, efficient divider has become essential components inside the processor. In analyzing the divider design Taylor series expansion algorithm based on a new design algorithm divider. Meet the same accuracy in the cases, the three realize the divider line, and based on the Taylor series expansion algorithm divider compared to a smaller area, faster.
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Size: 157696 |
Author: usbusb01 |
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Description: 基于泰勒级数的灰度预测，这个里面的好多东西都写成了函数-Taylor series based on the gray prediction, the inside of a lot of things written in the function
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Size: 3072 |
Author: zhulin |
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Description: 实现无线定位中的CHAN算法的泰勒级数展开法源码-Wireless location algorithm CHAN Taylor series expansion method source
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Size: 1024 |
Author: wf |
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Description: 求解三角函数，使用数学原理是泰勒级数，已给出sin求法，其余读者可自行补充。-Solving trigonometric functions, the use of mathematical principles is the Taylor series, sin has been given method, and the remaining readers may add their own.
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Size: 1024 |
Author: lwhy |
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Description: 三角函数atan的快速算法，用泰勒级数逼近，结果化为以半周为单位的量乘以比例系数，用整数表示-Trigonometric functions atan fast algorithm, using Taylor series approximation, the result turned into a half weeks in the amount of units multiplied by the ratio factor, with an integer that
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Size: 11264 |
Author: 赵长风 |
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Description: 定位算法中泰勒级数迭代，其是以最小二乘法为初值的算法-Taylor series iterative positioning algorithm, which is based on least squares algorithm for the initial value
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Size: 1024 |
Author: nice |
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Description: TDOA定位的泰勒级数展开最小二乘定位算法Matlab源码. GreenSim团队原创作品，-Taylor series expansion TDOA positioning Matlab least squares source location algorithm. GreenSim team of original works,
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Size: 1024 |
Author: lzf |
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Description: TDOA/A OD混合定位最小二乘定位算法MATLAB源码.TDOA/AOA/AOD混合定位的非线性比较强，这里给出其最小二乘的泰勒级数展开最小二乘算法.本源码由GreenSim团队原创-TDOA/AOA/AOD hybrid location positioning algorithm for least squares MATLAB source .TDOA/AOA/AOD hybrid location of relatively strong non-linear, this gives the Taylor series expansion of the least squares least squares algorithm. The source code from the GreenSim Original team
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Size: 2048 |
Author: lzf |
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Description: 详细解释泰勒级数的文章，有趣味性，很不错哦-Explain the Taylor series of articles, interesting, very good oh
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Size: 8192 |
Author: 江南 |
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Description: 求解OFDM通信系统中的泰勒级数，以便对信道进行估计仿真。-OFDM systems in solving the Taylor series to estimate the channel simulation.
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Size: 9216 |
Author: yuanpitai |
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Description: Matlab code for taylor series
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Size: 1024 |
Author: ranu |
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Description: Design and implement an improved LabVIEW programme, that could be used to further explore how accurate truncated Taylor expansions of sine and cosine functions are, as a function of the highest argument power that is retained.
The VI should allow the user to select:
the range of input arguments, given by minimum and maximum angles (in degrees) and number of points (extreme value of the range should be both included)
the highest power of the argument to be retained in the expansion. For example with the highest power 2 the sine function is approximated by 0 + x + 0x2=x, while the cosine is approximately 1 +0x-1/2 x2=1-1/2 x2. NB: the expression are for the argument given in radians. The relevant mathematical information is widely available any calculus textbook or internet resources.
The VI should present, on the same graph,
accurate value for the given argument
approximate value for the given argument, calculated using truncated Taylor series (as outlined above)-Design and implement an improved LabVIEW programme, that could be used to further explore how accurate truncated Taylor expansions of sine and cosine functions are, as a function of the highest argument power that is retained.
The VI should allow the user to select:
the range of input arguments, given by minimum and maximum angles (in degrees) and number of points (extreme value of the range should be both included)
the highest power of the argument to be retained in the expansion. For example with the highest power 2 the sine function is approximated by 0 + x + 0x2=x, while the cosine is approximately 1 +0x-1/2 x2=1-1/2 x2. NB: the expression are for the argument given in radians. The relevant mathematical information is widely available any calculus textbook or internet resources.
The VI should present, on the same graph,
accurate value for the given argument
approximate value for the given argument, calculated using truncated Taylor series (as outlined above)
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Size: 75776 |
Author: 范心 |
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Description: Taylor Sreies and Stem graphic teachnique
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Size: 22528 |
Author: RRoan
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Description: This algorithm uses Taylor series expansion for coordinate calculation
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Size: 5641 |
Author: liqihang9@163.com |
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