I am looking for a treatment of fundamental DSP theory where only discrete/finite signal models are used. To make a concrete example, every time standard textbooks write a convolution as a continuous integral, I would like to see instead a product between a Toeplitz matrix and a vector. It seems to me that developing such a theory from linear algebra would make implementing concrete DSP algorithm much easier. Think also of multirate/filter banks, etc... Except maybe for the book of Strang on Wavelets I have not seen any other book based this approach. Any book titles I have missed?
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Moderator's note: As with all discussions of Jewish law on this site, any information included in this question or its answers is presen...
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わりィ のはその関口って奴じゃねぇか。 I'm guessing that this って is という rather than は. So I get something like It's that idiot Sekiguchi isn't it? ...
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I have learnt that: Our absolute configuration is R(if clockwise) or S(if anticlockwise) when we rank the priorities, when the hydrogen (or ...
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