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Alex Rivera
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I know that, in the 1D case, the convolution between two vectors, a and b , can be computed as conv(a, b) , but also as the product between the T_a and b , where T_a is the corresponding Toeplitz matrix for a . Is it possible to extend this idea to 2D? Given a = [5 1 3; 1 1 2; 2 1 3] and b=[4 3; 1 2] , is it possible to convert a in a Toeplitz matrix and compute the matrix-matrix product between T_a and b as in the 1-D case?
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