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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m mula_pcm.m

function [sqnr,a_quan,code]=mula_pcm(a,n,mu) %MULA_PCM mu-law PCM encoding of a sequence % [SQNR,A_QUAN,CODE]=MULA_PCM(A,N,MU). % a=input sequence. % n=number of quantization
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m cm_dpske.m

function [enc_comp] = cm_dpske(E,M,mapping,sequence); % [enc_comp] = cm_dpske(E,M,mapping,sequence) % CM_DPSKE differentially encodes a sequence. % E is the average energy, M is the number of c
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m sigadd.m

function [y,n] = sigadd(x1,n1,x2,n2) % implements y(n) = x1(n)+x2(n) % ----------------------------- % [y,n] = sigadd(x1,n1,x2,n2) % y = sum sequence over n, which includes n1 and n2 % x1 = fi
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m sigmult.m

function [y,n] = sigmult(x1,n1,x2,n2) % implements y(n) = x1(n)*x2(n) % ----------------------------- % [y,n] = sigmult(x1,n1,x2,n2) % y = product sequence over n, which includes n1 and n2 % x
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#1 tcp.#1

//----------------------------------------------------------------------------- // Copyright (c) 2002 Jim Brady // Do not use commercially without author's permission // Last revised August 2002 /
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c tcp.c

//----------------------------------------------------------------------------- // Copyright (c) 2002 Jim Brady // Do not use commercially without author's permission // Last revised August 2002 /
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m xgmp2.m

% xgmp2.m % Scope: This MATLAB program generates second order Gauss-Markov sequence, % plots the generated sequence and determines and plots the %
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c tcp.c

//----------------------------------------------------------------------------- // Copyright (c) 2002 Jim Brady // Do not use commercially without author's permission // Last revised August 2002 /
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test autoinc.test

# 2004 November 12 # # The author disclaims copyright to this source code. In place of # a legal notice, here is a blessing: # # May you do good and not evil. # May you find forgiveness for you
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m sigadd.m

function [y,n] = sigadd(x1,n1,x2,n2) % implements y(n) = x1(n)+x2(n) % ----------------------------- % [y,n] = sigadd(x1,n1,x2,n2) % y = sum sequence over n, which includes n1 and n2 % x1 = fi