Type: Article
Publication Date: 2012-04-01
Citations: 0
DOI: https://doi.org/10.1134/s0081543812010221
Let f denote an additive arithmetical function with continuous limiting distribution F on the integers. Then f also has a limiting distribution G on shifted primes. Under some growth conditions on the values of f at primes, we provide optimal lower bounds for the modulus of continuity of F and G, at all points from a specified infinite set.
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