reconstruct phase-shifted sine tone
Hello,
I am trying an example matlab code for reconstructing a sine-tone using window OLA, using a Hanning window (periodic). Sampling frequency is 8kHz and the tone frequency is 20 hz (just for a trial). It is working as expected and I can get the sine-tone out using OLA. Now, I would like to get the phase-shifted sine tone (say by pi/2) using OLA. For this, I am multiplying the windowed frame by exp(-j pi/2) before OLA operation. I am somehow loosing the phase continuity and my output is all over the place. Any thoughts ? I believe, I am missing something fundamental here..
note: fft and frame size are 128, shift is 64.
thanks
iosman

here is a paper that guides you to the phase continuity reconstruction
Using the FFT as an Arbitrary Function Generator, harris & Lowdermilk
Abstract:The inverse fast Fourier transform (IFFT) forms a time series from its spectral description. The time data formed by the IFFT represents a single cycle of a periodic waveform which can be accessed periodically to form an arbitrary length version of the signal. This property is similar to the periodic memory access used by arbitrary function generators. A sequence of windowed, overlapped IFFTs can be used to seamlessly extend the time series to obtain any arbitrary non-periodic time series. This option is not available from traditional arbitrary function generators.
Published in: IEEE Autotestcon, 2005.
I tried copying the file to this email... not successfully...you can download from ieee xplore or email fjharris@ucsd.edu and I can send you my copy.
fred

Note cost of the paper is $33.00 for non-IEEE members.
Absurd isn't it? that's why i located my manuscript and added it my last reply...
(and why I offered to send a copy in response to a request)
fred

Hi fred,
Thanks for being so helpful!
my pleasure!
hope the ideas are useful to you.
fred






