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release51protected

于 2007-09-26 发布文件大小:536KB

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下载积分: 1 下载次数: 22

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代码说明：

指纹识别的源程序，用matlab程序实现的，可以参考看一下()

文件列表：

rel51

.....\aggiornamento.p
.....\angular_filters_pi_2.mat
.....\angular_filters_pi_4.mat
.....\angular_filter_bank.p
.....\codice_au.m
.....\codice_au.p
.....\codice_b.m
.....\codice_b.p
.....\compute_coherence.p
.....\conv2fft.p
.....\cropping.p
.....\deg2rad.m
.....\eliminacopie.p
.....\fft_enhance_cubs.p
.....\filtraggiocomplesso.p
.....\fprec.p
.....\gabor1d.p
.....\gabor2d.p
.....\gabor2d_sub.p
.....\gaborexamples.p
.....\mirror.p
.....\orientation_image_luigiopt.p
.....\orientation_image_luigiopt_var.p
.....\orientation_image_rao.p
.....\prova.p
.....\pseudo_matched_filter.p
.....\radial_filters.mat
.....\radial_filter_bank.p
.....\readme.txt
.....\recrop.p
.....\sector_norm.p
.....\smoothen_frequency_image.p
.....\smoothen_orientation_image.p
.....\sogliavarianza.p
.....\supercore.p
.....\supercore2.p
.....\supercore5.p
.....\supercore6.p
.....\supercore7.p
.....\supercore7_list.p
.....\vedicentro.p
.....\vedilista.p
.....\view_orientation_image.p
.....\whichsector.p

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For inverting a matrix, Gauss-Jordan elimination is about as efficient as any other method. For solving sets of linear equations, Gauss-Jordan elimination produces both the solution of the equations for one or more right-hand side vectors b, and also the matrix inverse A(-1). However, its principal weaknesses are (i) that it requires all the right-hand sides to be stored and manipulated at the same time, and (ii) that when the inverse matrix is not desired, Gauss-Jordan is three times slower than the best alternative technique for solving a single linear set.

2012-03-29 00:57:43下载

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