Convolutions differential equations

In mathematics, the convolution theorem states that, under certain circumstances, the Fourier transform of a convolution is the dot product

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elements of differential equations

The convolution defined here coincides with the de- finition given in the context of the Fourier transform if we restrict it to functions f and g that are null

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Use the convolution theorem to solve a

Laplace transform and differential equations: a first approach. Consider that we wish to determine the solution of the equation
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