Results 61 to 70 of about 97,597 (185)
Greedy Sums and Dirichlet Series [PDF]
We prove that the greedy sum of a direct product of two numeric arrays of complex numbers is equal to the product of the greedy sums of the factors provided that all the mentioned sums exist.Comment: 3 ...
Shchepin, Evgeny
core
Green's functions and existence of solutions of nonlinear fractional implicit difference equations with Dirichlet boundary conditions [PDF]
This article is devoted to deduce the expression of the Green's function related to a general constant coefficients fractional difference equation coupled to Dirichlet conditions. In this case, due to the points where some of the fractional operators are
Alberto Cabada +2 more
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Generalized coefficients of the Dirichlet series
The paper considers a method for converting a divergent Dirichlet series into a convergent Dirichlet series by directly converting the coefficients of the original series $1\rightarrow _{n}(s)$ for the Riemann Zeta function. In the first part of the paper, we study the properties of the coefficients $ ^*_n$ of a finite Dirichlet series for ...
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On generalized Dirichlet series
This paper investigates certain generalizations and the resulting theory of generalizations of ordinary Dirichlet series to quaternions and lattices.
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Global uniqueness for a semilinear biharmonic equation
In this paper, we prove that the knowledge of the Dirichlet-to-Neumann map, measured on the full boundary of the bounded domain in R n , n ≥ 3 $\mathbb{R}^{n}, n\geq 3$ , can uniquely determine the Taylor series of a ( x , z ) $a(x,z)$ at z = 0 $z=0 ...
Yanjun Ma, Hongxiang Zhang
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A Jentzsch-Theorem for Kapteyn, Neumann and General Dirichlet Series [PDF]
Folkmar Bornemann
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Fundamental Domains and Analytic Continuation of General Dirichlet Series [PDF]
Dorin Ghişa, Les Ferry
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Variants of a theorem of Helson on general Dirichlet series [PDF]
Andreas Defant, Ingo Schoolmann
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Generalised Dirichlet series and Hecke's functional equation [PDF]
The generalised zeta-function ζ(s, α) is defined bywhere α>0 and Res>l. Clearly, ζ(s, 1)=, where ζ(s) denotes the Riemann zeta-function. In this paper we consider a general class of Dirichlet series satisfying a functional equation similar to that of ζ(s). If ø(s) is such a series, we analogously define ø(s, α).
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Efficient Approximation Method for Concrete Creep Compliance Function
For concrete, the strain tends to grow when the stress is kept at a constant level. This phenomenon is usually referred to as creep. Creep is an important physical property of concrete.
XIANG Huawei1, 2, , , RONG Hua1, 2, 3, FAN Xinglang2, GENG Yan1, BAI Linhong4
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