Multidimensional discrete convolution: Difference between revisions

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# Zero pad the signals <math>h(n_1,n_2)</math> and <math>x(n_1,n_2)</math> such that they are both <math>N_1\times N_2</math> in size
# Compute the DFTs of both <math>h(n_1,n_2)</math> and <math>x(n_1,n_2)</math>
# MultipleMultiply the results of the DFTs to obtain <math>Y(k_1,k_2)=H(k_1,k_2)X(k_1,k_2)</math>
# The result of the IDFT of <math>Y(k_1,k_2)</math> will then be equal to the result of performing linear convolution on the two signals