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moved half-spectrum logic to Eigen::FFT
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d659fd9b14
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@ -283,9 +283,8 @@
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m_realTwiddles.clear();
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}
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template <typename _Src>
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inline
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void fwd( Complex * dst,const _Src *src,int nfft)
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void fwd( Complex * dst,const Complex *src,int nfft)
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{
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get_plan(nfft,false).work(0, dst, src, 1,1);
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}
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@ -299,7 +298,9 @@
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{
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if ( nfft&3 ) {
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// use generic mode for odd
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get_plan(nfft,false).work(0, dst, src, 1,1);
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m_tmpBuf1.resize(nfft);
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get_plan(nfft,false).work(0, &m_tmpBuf1[0], src, 1,1);
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std::copy(m_tmpBuf1.begin(),m_tmpBuf1.begin()+(nfft>>1)+1,dst );
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}else{
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int ncfft = nfft>>1;
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int ncfft2 = nfft>>2;
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@ -319,9 +320,6 @@
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dst[k] = (f1k + tw) * Scalar(.5);
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dst[ncfft-k] = conj(f1k -tw)*Scalar(.5);
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}
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// place conjugate-symmetric half at the end for completeness
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// TODO: make this configurable ( opt-out )
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dst[0] = dc;
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dst[ncfft] = nyquist;
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}
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@ -339,27 +337,31 @@
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void inv( Scalar * dst,const Complex * src,int nfft)
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{
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if (nfft&3) {
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m_tmpBuf.resize(nfft);
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inv(&m_tmpBuf[0],src,nfft);
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m_tmpBuf1.resize(nfft);
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m_tmpBuf2.resize(nfft);
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std::copy(src,src+(nfft>>1)+1,m_tmpBuf1.begin() );
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for (int k=1;k<(nfft>>1)+1;++k)
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m_tmpBuf1[nfft-k] = conj(m_tmpBuf1[k]);
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inv(&m_tmpBuf2[0],&m_tmpBuf1[0],nfft);
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for (int k=0;k<nfft;++k)
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dst[k] = m_tmpBuf[k].real();
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dst[k] = m_tmpBuf2[k].real();
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}else{
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// optimized version for multiple of 4
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int ncfft = nfft>>1;
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int ncfft2 = nfft>>2;
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Complex * rtw = real_twiddles(ncfft2);
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m_tmpBuf.resize(ncfft);
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m_tmpBuf[0] = Complex( src[0].real() + src[ncfft].real(), src[0].real() - src[ncfft].real() );
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m_tmpBuf1.resize(ncfft);
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m_tmpBuf1[0] = Complex( src[0].real() + src[ncfft].real(), src[0].real() - src[ncfft].real() );
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for (int k = 1; k <= ncfft / 2; ++k) {
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Complex fk = src[k];
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Complex fnkc = conj(src[ncfft-k]);
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Complex fek = fk + fnkc;
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Complex tmp = fk - fnkc;
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Complex fok = tmp * conj(rtw[k-1]);
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m_tmpBuf[k] = fek + fok;
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m_tmpBuf[ncfft-k] = conj(fek - fok);
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m_tmpBuf1[k] = fek + fok;
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m_tmpBuf1[ncfft-k] = conj(fek - fok);
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}
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get_plan(ncfft,true).work(0, reinterpret_cast<Complex*>(dst), &m_tmpBuf[0], 1,1);
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get_plan(ncfft,true).work(0, reinterpret_cast<Complex*>(dst), &m_tmpBuf1[0], 1,1);
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}
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}
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@ -369,7 +371,8 @@
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PlanMap m_plans;
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std::map<int, std::vector<Complex> > m_realTwiddles;
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std::vector<Complex> m_tmpBuf;
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std::vector<Complex> m_tmpBuf1;
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std::vector<Complex> m_tmpBuf2;
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inline
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int PlanKey(int nfft,bool isinverse) const { return (nfft<<1) | isinverse; }
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@ -101,12 +101,34 @@ void test_scalar_generic(int nfft)
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ComplexVector outbuf;
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for (int k=0;k<nfft;++k)
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inbuf[k]= (T)(rand()/(double)RAND_MAX - .5);
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// make sure it DOESN'T give the right full spectrum answer
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// if we've asked for half-spectrum
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fft.SetFlag(fft.HalfSpectrum );
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fft.fwd( outbuf,inbuf);
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VERIFY(outbuf.size() == (nfft>>1)+1);
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VERIFY( fft_rmse(outbuf,inbuf) < test_precision<T>() );// gross check
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fft.ClearFlag(fft.HalfSpectrum );
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fft.fwd( outbuf,inbuf);
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VERIFY( fft_rmse(outbuf,inbuf) < test_precision<T>() );// gross check
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ScalarVector buf3;
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fft.inv( buf3 , outbuf);
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VERIFY( dif_rmse(inbuf,buf3) < test_precision<T>() );// gross check
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// verify that the Unscaled flag takes effect
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ComplexVector buf4;
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fft.SetFlag(fft.Unscaled);
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fft.inv( buf4 , outbuf);
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for (int k=0;k<nfft;++k)
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buf4[k] *= T(1./nfft);
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VERIFY( dif_rmse(inbuf,buf4) < test_precision<T>() );// gross check
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// verify that ClearFlag works
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fft.ClearFlag(fft.Unscaled);
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fft.inv( buf3 , outbuf);
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VERIFY( dif_rmse(inbuf,buf3) < test_precision<T>() );// gross check
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}
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template <typename T>
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@ -136,6 +158,19 @@ void test_complex_generic(int nfft)
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fft.inv( buf3 , outbuf);
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VERIFY( dif_rmse(inbuf,buf3) < test_precision<T>() );// gross check
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// verify that the Unscaled flag takes effect
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ComplexVector buf4;
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fft.SetFlag(fft.Unscaled);
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fft.inv( buf4 , outbuf);
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for (int k=0;k<nfft;++k)
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buf4[k] *= T(1./nfft);
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VERIFY( dif_rmse(inbuf,buf4) < test_precision<T>() );// gross check
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// verify that ClearFlag works
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fft.ClearFlag(fft.Unscaled);
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fft.inv( buf3 , outbuf);
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VERIFY( dif_rmse(inbuf,buf3) < test_precision<T>() );// gross check
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}
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template <typename T>
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