assuming that you are treating the sum-to-unity criteria as sacred, my first smart-ass suggestion would be:
an envelope that changes size to ensure the overlap is always 50% (or some known value, depending on the actual shape of the envelope)
... ;)
i'm not sure if there is a non-smart-ass answer.
pix.
On Thu, 3 Jul 2003 17:24:31 +0100 "matthew jones" M.Jones@signal.qinetiq.com wrote:
Hi, quick OT question for any of the granular synthesis brains out there... I want to reconstruct a signal from multiple overlapped segments. To use an overlapp-add method that perfectly reconstructs the original waveform I would need to window the segments... now thats fine as long as the overlap amount is less than 50 percent. I can use a Hanning window on the overlapping parts and sum them..... Hanning windows satisfy the sum to unity criterion. however, when the overlap is more than 50%, the half-Hanning windows applied to the start and end of the segments windows begin to overlap.... see this link: http://www.loopit.org/images/overlap.jpg
Now multiplying the overlapped half-Hanning windows together creates a new window function for the segments that suddenly does not satisfy the 'sum-to-unity' criterion.... The question is (if anybody can is at all interested):- WHAT window function should be used given ANY arbitrary overlap amount???
Any answers would really help me, though I'd be surprised if this gets a response.... ;) sorry 2 b so off topic, though for me it's pd related anyway(!). cheers
matt
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