论文标题

插值差异与Zeta功能之间的渐近关系

Asymptotic Relations Between Interpolation Differences and Zeta Functions

论文作者

Ganzburg, Michael I.

论文摘要

zeta函数之间的渐近关系(例如,$ζ(s),\,β(s)$, 和其他dirichlet $ l $ functions)和插​​值差异 讨论了$ \ vert y \ vert^s $及其插值的指数类型$ 1 $的整个功能的功能。 Zeta零的新标准 功能 在临界条中,也获得了插值差异的整合性。

Asymptotic relations between zeta functions (such as, $ζ(s),\,β(s)$, and other Dirichlet $L$-functions) and interpolation differences of functions like $\vert y\vert^s$ and their interpolating entire functions of exponential type $1$ are discussed. New criteria for zeros of the zeta functions in the critical strip in terms of integrability of the interpolation differences are obtained as well.

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