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找到约 11 项符合 Cubic 的查询结果

游戏 Cubic.java是JAVA经典游戏范例

Cubic.java是JAVA经典游戏范例,适合初学者学习使用
https://www.eeworm.com/dl/625/158094.html
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matlab例程 Incorporating Prior Knowledge in Cubic Spline Approximation - Application to the Identification of R

Incorporating Prior Knowledge in Cubic Spline Approximation - Application to the Identification of Reaction Kinetic Models
https://www.eeworm.com/dl/665/211023.html
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通讯/手机编程 使用Visual C++生成Frank,cubic,chu序列

使用Visual C++生成Frank,cubic,chu序列,并且分别计算他们的ACF,CCF.具有极大的参考价值
https://www.eeworm.com/dl/527/304730.html
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游戏 Special Russia Cubic a small game, it should be a good example for new beginner of visual c.

Special Russia Cubic a small game, it should be a good example for new beginner of visual c.
https://www.eeworm.com/dl/625/330954.html
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数值算法/人工智能 Class for construction of cubic natural and periodic splines. Allows to construct the spline passing

Class for construction of cubic natural and periodic splines. Allows to construct the spline passing through set points. Using Qt4.
https://www.eeworm.com/dl/518/420378.html
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CA认证 Cubic Spline Interpolation

Cubic Spline Interpolation
https://www.eeworm.com/dl/640/457658.html
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CA认证 Cubic spline algorithm approximating function y=f(x) - ((-2)*x*(2*x+3))/(x*x+4*x+5) in interval [-2

Cubic spline algorithm approximating function y=f(x) - ((-2)*x*(2*x+3))/(x*x+4*x+5) in interval [-2 2]
https://www.eeworm.com/dl/640/494634.html
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数据结构 实现三维空间点的样条插值算法

实现三维空间点的样条插值算法,point3D cubic spline
https://www.eeworm.com/dl/654/256794.html
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数学计算 The inverse of the gradient function. I ve provided versions that work on 1-d vectors, or 2-d or 3-d

The inverse of the gradient function. I ve provided versions that work on 1-d vectors, or 2-d or 3-d arrays. In the 1-d case I offer 5 different methods, from cumtrapz, and an integrated cubic spline, plus several finite difference methods. In higher dimensions, only a finite difference/linear alge ...
https://www.eeworm.com/dl/641/363636.html
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matlab例程 P3.20. Consider an analog signal xa (t) = sin (2πt), 0 ≤t≤ 1. It is sampled at Ts = 0.01, 0.05, and

P3.20. Consider an analog signal xa (t) = sin (2πt), 0 ≤t≤ 1. It is sampled at Ts = 0.01, 0.05, and 0.1 sec intervals to obtain x(n). b) Reconstruct the analog signal ya (t) from the samples x(n) using the sinc interpolation (use &#8710 t = 0.001) and determine the frequency in ya (t) from your ...
https://www.eeworm.com/dl/665/464508.html
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