what do you mean by convolution in laplace ?
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Convolution for Laplace Transform. This section is a continuation of our development of the Laplace Transforms in Section 12.5, Section 12.6, Section 12.7, Section 12.8 and Section 12.9. If we let denote the transforms of , respectively, then theinverse of the product is given by the function .
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Convolution for Laplace Transform. This section is a continuation of our development of the Laplace Transforms in Section 12.5, Section 12.6, Section 12.7, Section 12.8 and Section 12.9. If we let denote the transforms of , respectively, then theinverse of the product is given by the function .
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Convolution will assist us in solving integral equations. Theorem 12.24 (Convolution Theorem). Let and denote the Laplace transforms of and , respectively. Then the product is the Laplace transform of the convolution of and , and is denoted by , and has the integral representation.
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