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the funtion of id
Date : 2025-08-02 Size : 2kb User : haibo

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Perform a least square fitting to dead time correction equation
Date : 2025-08-02 Size : 2kb User : LOSER

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Not limited to the size of the linear interpolation
Date : 2025-08-02 Size : 5kb User : gy

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VC++ Beisier liner
Date : 2025-08-02 Size : 3.46mb User : 路摇摇

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Hydraulic calculation procedures, a simple hydraulic calculation procedures, in accordance with infinite element method
Date : 2025-08-02 Size : 1kb User : 宋传飞

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This is the multiplication of large numbers with the C language has become the procedure, using a method I think, worked well, we want to help! !
Date : 2025-08-02 Size : 1kb User : 海浪

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A case of Brown algorithm for nonlinear equations.
Date : 2025-08-02 Size : 1kb User : Jason

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0-1 knapsack problem, given a load for the m, n one item, the weight wi, the value of vi, 1 < = i < = n, asked: the items into backpacks, and to bag the maximum value of the goods
Date : 2025-08-02 Size : 1kb User : 浩星无恨

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A case of simple Newton algorithm for nonlinear equations. The example of the nonlinear equations is given: 3X-Cos(Y*Z)-0.5=0 X^2-81*(Y+1)^2+Sin(Z)+1.06=0 e^(-X*Y)+20*Z+(10*pi-3)/3=0. Users can self-define the nonlinear
Date : 2025-08-02 Size : 1kb User : Jason

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A case of Descent Newton algorithm for nonlinear equations. The example of the nonlinear equations is given: 3X-Cos(Y*Z)-0.5=0 X^2-81*(Y+1)^2+Sin(Z)+1.06=0 e^(-X*Y)+20*Z+(10*pi-3)/3=0. Users can self-define the nonlinear
Date : 2025-08-02 Size : 1kb User : Jason

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A case of normal Newton algorithm for nonlinear equations. The example of the nonlinear equations is given: 3X-Cos(Y*Z)-0.5=0 X^2-81*(Y+1)^2+Sin(Z)+1.06=0 e^(-X*Y)+20*Z+(10*pi-3)/3=0. Users can self-define the nonlinear
Date : 2025-08-02 Size : 1kb User : Jason

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OkumuraHata code, graphics and numeric data
Date : 2025-08-02 Size : 1kb User : Ajaby
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