Find Linear Convolution Part #1
Find Linear Convolution Part #1
In this video we have explain the basic concept to solve the sum of Linear convolution.
Linear convolution is the basic operation to calculate the output for any linear time-invariant system given its input and its impulse response. The linear convolution result of two arbitrary M × N and P × Q image functions will generally be (M + P − 1) × (N + Q − 1), hence we would like the DFT G ˆ ˜ to have these dimensions. Therefore, the M × N function f and the P × Q function h must both be zero-padded to size (M + P − 1) × (N + Q − 1).
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