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- W2171567243 abstract "This paper shows, by means of Kronecker’s theorem, the existence of infinitely many privileged regions called $$r$$ -rectangles (rectangles with two semicircles of small radius $$r$$ ) in the critical strip of each function $$L_{n}(z)!:=!$$ $$1-sum _{k=2}^{n}k^{z}$$ , $$n!ge !2$$ , containing exactly $$left[ dfrac{Tlog n}{2pi }right] +1$$ zeros of $$L_{n}(z)$$ , where $$T$$ is the height of the $$r$$ -rectangle and $$left[cdot right]$$ represents the integer part." @default.
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- W2171567243 date "2012-06-30" @default.
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- W2171567243 title "Privileged Regions in Critical Strips of Non-lattice Dirichlet Polynomials" @default.
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- W2171567243 doi "https://doi.org/10.1007/s11785-012-0248-4" @default.
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