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Convolution as a Unifying Concept
2016
ACM Transactions on Computational Logic
A notion of convolution is presented in the context of formal power series together with lifting constructions characterising algebras of such series, which usually are quantales. A number of examples underpin the universality of these constructions, the most prominent ones being separation logics, where convolution is separating conjunction in an assertion quantale; interval logics, where convolution is the chop operation; and stream interval functions, where convolution is proposed for
doi:10.1145/2874773
fatcat:czhzxgz5xne6xdfjsz2d6q3ka4