代码搜索:FOUNDATION

找到约 10,000 项符合「FOUNDATION」的源代码

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m winenvar.m

function d=winenvar(n) %WINENVAR get windows environment variable [D]=(N) % % Inputs: N name of environment variable (e.g. 'temp') % % Outputs: D value of variable or [] is non-existant % % N
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m pcmu2lin.m

function x=pcmu2lin(p,s) %PCMU2LIN Convert Mu-law PCM to linear X=(P,S) % lin = pcmu2lin(pcmu) where pcmu contains a vector % of mu-law values in the range 0 to 255. % No checking is performed to
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m rotpl2ro.m

function r=rotpl2ro(u,v,t) %ROTPL2RO find matrix to rotate in the plane containing u and v r=[u,v,t] % Inputs: % % U(n,1) and V(n,1) define a plane in n-dimensional space % T is the rotat
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m lpcra2pf.m

function pf=lpcra2pf(ra,np) %LPCAR2PF Convert AR coefs to power spectrum PF=(RA,NP) % The routine is faster if NP+1 is a power of 2 % For RA(:,p+1) the default value of np is p and the output is PF
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m qrdivide.m

function q=qrdivide(q1,q2) %QRDIVIDE divdes two real quaternions q=[q1,q2] % % Inputs: % % q1(4,1), q2(4,1) Two real quaternions in the form [r, i, j, k]' where i^2=j^2=k^2=ijk=-1 % % Outp
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m rsfft.m

function x=srfft(y,n) %SRFFT fft of a real symmetric spectrum X=(Y,N) % The invere fft is the same function but divided by N % Y contains FIX(1+N/2) complex samples from the spectrum: if argumen
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m lpcrf2aa.m

function aa=lpcrf2aa(rf) %LPCRF2AA Convert reflection coefficients to area function AA=(RF) %The areas are normalised so that aa(p+2)=1: the effective area of the free air beyond the lips. % aa(1)
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txt apache.license.txt

/* * * ==================================================================== * * The Apache Software License, Version 1.1 * * Copyright (c) 1999-2001 The Apache Software Foundation. All ri
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m multiverificationobjfunc.m

function [fitness] = multiVerificationObjFunc(u, opts) % This objective function was used to verify the capabilities of % the multiple variable representation possibilities of the % multiGA code
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m rnsubset.m

function m = rnsubset(k,n) %RNSUBSET choose k distinct random integers from 1:n M=(K,N) % % Inputs: % % K is number of disinct integers required from the range 1:N % N specifies the range