On the Correlations, Selberg Integral and Symmetry of Sieve Functions in Short Intervals

Mathematics – Number Theory

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Scientific paper

We study the arithmetic (real) function f=g*1, with g "essentially bounded" and supported over the integers of [1,Q]. In particular, we obtain non-trivial bounds, through f "correlations", for the "Selberg integral" and the "symmetry integral" of f in almost all short intervals [x-h,x+h], N

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