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matlab realize a number of the basis of procedures and reports and have flow chart (1) mapped sinusoidal signal waveform and spectrum. (2) unipolar return-to-zero (RZ) waveform and its power spectrum, 50 duty cycle. (3)
Update : 2025-01-31 Size : 304kb Publisher : dongming

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Optimization using genetic algorithm high nonlinear equations. Code example.
Update : 2025-01-31 Size : 8kb Publisher : 沈晶晶

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matlab wife of mother
Update : 2025-01-31 Size : 2kb Publisher : 沈晶晶

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Matlab to be saved to Excel matrix procedure] [switch
Update : 2025-01-31 Size : 2kb Publisher : 沈晶晶

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Ultrasonic scanning, using linear array yuan to realize linear scan, and physical examination for custom capsule, to receive the echo data of hilber transform, the envelope information, information on the envelope logari
Update : 2025-01-31 Size : 1kb Publisher : 徐苒

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Introduction of the MSK modulation and demodulation simulation program, joined the IF carrier, the statistical performance of the system.
Update : 2025-01-31 Size : 4kb Publisher : 刘盼

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This is a special class of elliptic partial differential equations Helmhotz. The procedure is iterative method for solving equations Helmhotz.
Update : 2025-01-31 Size : 1kb Publisher : xutianyuan

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Gold english-fat, also known as Law 0.618, the program features search algorithm is a golden interval for the non-constrained optimal resolve.
Update : 2025-01-31 Size : 1kb Publisher : xutianyuan

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Interpolation algorithm is one important class of linear search method, its basic idea is constantly in the search interval with a low polynomial interpolation to approximate the objective function. The program is used q
Update : 2025-01-31 Size : 1kb Publisher : xutianyuan

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Steepest descent method is an N-dimensional objective function along the negative gradient direction of the minimum search method. The program is used steepest descent method for unconstrained optimal resolve.
Update : 2025-01-31 Size : 1kb Publisher : xutianyuan

matlab IIR band-pass Butterworth filter design m documents, vehicles Chebyshev I, car Chebyshev II, Elliptic
Update : 2025-01-31 Size : 3kb Publisher : MONYA

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Radon transformclear all N = 800 n = 1: N fs = 200 t = n/fs x1 = exp (j* 2* pi* (5* t+ 0.5* 5* t. ^ 2)) x2 = exp ( j* 2* pi* (5* t+ 0.5* 15* t. ^ 2)) x = x1+ x2 N = length (x) ambifunb (x)*******************************
Update : 2025-01-31 Size : 1kb Publisher : abcde
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