Web Reference: Steps for Graphical Convolution Co un x(τ) and h(τ) 2. Flip just one of the signals around t = 0 to get either x(-τ) or h(-τ) Example 2-5: Graphical Convolution Given the waveforms shown in Fig. 2-13(a), apply the graphical convolution technique to determine the response y(t) = x(t) ∗ h(t). Solution: Figure 2-13(b) shows waveforms x(τ) and h(−τ), plotted along the τ-axis. The waveform is the mirror h(−τ) Convolution: how should you implement it? When writing code: use the numpy function, np.convolve. In general, if numpy has a function that solves your problem, you are always permitted to use it. When solving problems with pencil and paper: use graphical convolution.
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