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Complex Number used to calculate the plural and specific functions within a compressed English explained, slowly English is not good, the FACT
Date : 2025-05-16 Size : 35kb User : Gellss

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by choosing a required input data fft transform, through fft transform, transform data output
Date : 2025-05-16 Size : 609kb User : kevin

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with the progress of the download vb Control (contains all the source code control)
Date : 2025-05-16 Size : 2kb User : 电风扇

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mfc news cycle simulation, the following operations doc environment, understanding the mechanism
Date : 2025-05-16 Size : 21kb User : 林檬

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drawing on the console and use the menu management, the specific operation after operation can know, c++ with the preparation, vs2003 compiler, other operating environment without trying
Date : 2025-05-16 Size : 1.1mb User : ydd

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college textbooks on discrete mathematics exercises after the algorithm used for teaching
Date : 2025-05-16 Size : 10kb User : xx

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have two functions : put the current graphics window has been in existence for the drag and drop any object to the word for the position; current graphics to the window object input characters, and drag-and-drop to any r
Date : 2025-05-16 Size : 1kb User : 陈威

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detection string of characters and determine whether the character is a Chinese or an ordinary character
Date : 2025-05-16 Size : 13kb User : 章南

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telecommunications system simulation of the charges, inquiries, the importation of the city's long distance charges & function
Date : 2025-05-16 Size : 17kb User : Zou

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A, Seidel iteration algorithm 8.2:1. Input matrix A, the right side of b, the initial iterative vector X (0), dimension n, tolerance ε, the maximum allowed number of iterations N. 2. Home k = 1.3. Calculation of X1 = (b1
Date : 2025-05-16 Size : 50kb User : Gellss

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Power-law matrix eigenvalue and eigenvector algorithm 9.11. Input matrix A, the initial vector X, the error ε maximum iteration limit N. 2. Home k = 1, u = 0. 3. For xr => λ, | xr | = max | xr |, i = 1, ...., N. 4. Calcu
Date : 2025-05-16 Size : 18kb User : Gellss

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Algorithm 5.11. Input a, b, ε. 2. Purchase n = 1, h = (ba)/2, T0 = h (f (a)+ F (b)) .3. Home F = 0, for i = 1,2 ,.... n , and F = F+ f (a+ (2i-1) h) 4. T = T0+ hF.5. If | T-T0 | <3ε, output shutdown unless I ≈ T Purchase
Date : 2025-05-16 Size : 1kb User : 高峰
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