代码搜索:sequence

找到约 10,000 项符合「sequence」的源代码

代码结果 10,000
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pl pipe-auth.pl

#!/usr/bin/perl -w # # Sample pipe authenticator module. You can use this as a basis for your # own auth/reg module. See docs/dev/c2s-pipe-authenticator for details # about the protocol. # # This cod
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h hedge.h

//**************************************************************************** // Hedge.h Definitions of classes //
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c parsingviterbi_test.c

/* parsingviterbi_test.c * Wed Mar 4 15:07:37 1998 * cp trace_test.c ../src/testdriver.c; cd ../src; make testdriver * * Test driver for P7ParsingViterbi(); alignment in linear memory. * * CV
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c alistat_main.c

/***************************************************************** * HMMER - Biological sequence analysis with profile HMMs * Copyright (C) 1992-1999 Washington University School of Medicine * All
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c sreformat_main.c

/***************************************************************** * HMMER - Biological sequence analysis with profile HMMs * Copyright (C) 1992-1999 Washington University School of Medicine * All
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c rk.c

/***************************************************************** * HMMER - Biological sequence analysis with profile HMMs * Copyright (C) 1992-1999 Washington University School of Medicine * All
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c iupac.c

/***************************************************************** * HMMER - Biological sequence analysis with profile HMMs * Copyright (C) 1992-1999 Washington University School of Medicine * All
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m ip_07_04.m

% MATLAB script for Illustrative Problem 7.4 clear mapping=[0 1 3 2 7 6 4 5]; % for Gray mapping M=8; E=1; sequence=[0 1 0 0 1 1 0 0 1 1 1 1 1 1 0 0 0 0]; [e]=cm_dpske(E,M,mapping,sequenc
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m program_2_8.m

% Program 2_8 % Computation of Autocorrelation of a % Noise Corrupted Sinusoidal Sequence % N = 96; n = 1:N; x = cos(pi*0.25*n); % Generate the sinusoidal sequence d = rand(1,N) - 0.5; % Genera
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m program_2_7.m

% Program 2_7 % Computation of Cross-correlation Sequence % x = input('Type in the reference sequence = '); y = input('Type in the second sequence = '); % Compute the correlation sequence n1 = l