Results 61 to 70 of about 5,312,961 (166)
Geometric overdispersion facilitates the integration of ecological data
Methods in Ecology and Evolution, Volume 17, Issue 7, Page 2104-2122, July 2026.Abstract Statistical data integration facilitates inference based on the variety of data prevalent in ecology. In particular, integrated distribution models (IDMs) have been proposed for inferring spatial patterns in abundance using combinations of noisy count, presence–absence and presence–only data.
Justin J. Van Ee +4 more
wiley +1 more source
On the zeros of the Epstein zeta functions
Kyoto Journal of Mathematics, 1996 The Epstein zeta function is a special case of an Eisenstein series for the general linear group. Given a positive definite quadratic form \(Q(x)\), the Epstein zeta function \(E(Q,s)\) is the sum of \(Q(x)^{-s}\) over non-zero \(x\) in the integer lattice in Euclidean \(n\)-space, assuming \(\text{Re}(s) > n/2\).
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On the value-distribution of Epstein zeta-functions [PDF]
Publicacions Matemàtiques, 2007 We investigate the value-distribution of Epstein zeta-functions ζ(s; Q), where Q is a positive definite quadratic form in n variables. We prove an asymptotic formula for the number of c-values, i.e., the roots of the equation ζ(s; Q) = c, where c is any fixed complex number.
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Three reasons to price carbon under uncertainty: Accuracy of simple rules
Quantitative Economics, Volume 17, Issue 3, Page 858-894, July 2026.An easy‐to‐interpret rule for the optimal risk‐adjusted social cost of carbon is derived using perturbation analysis. This rule internalizes the adverse effects of global warming on the risk of recurring climate‐related disasters, the risk of irreversible cascading climate tipping points, and the usual effect on total factor productivity.
Ton van den Bremer +2 more
wiley +1 more source
Bessel series expansions of the Epstein zeta function and the functional equation
, 1973 For the Epstein zeta function of an n-ary positive definite quadratic form, n − 1 n - 1 generalizations of the Selberg-Chowla formula (for the binary case) are obtained. Further, it is shown that these
Audrey A. Terras
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On the zeros of the Epstein zeta function
, 2011 13 pages, to appear in proceedings of CINTAA ...
Mukhopadhyay, Anirban +2 more
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AN EXPOSITION OF THE RIEMANN ZETA FUNCTION
, 2023 This thesis is an exposition of the Riemann zeta function. Included are techniques of analytic continuation and relationships to special functions.
Molokach, John +1 more
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Molecular Oncology, Volume 20, Issue S1, Page 1-692, August 2026.Abstracts submitted to the ‘EACR 2026 Congress: Innovative Cancer Science’, from 08–11 June 2026 and accepted by the Congress Organising Committee are published in this Supplement of Molecular Oncology, an affiliated journal of the European Association for Cancer Research (EACR).
wiley +1 more source
Gram lines and the average of the real part of the Riemann zeta function [PDF]
, 2011 The contours ξ Λ(s) = 0 of the function which satisfies ζ(1-s) = Λ(s)ζ(s) cross the critical strip on lines which are almost horizontal and straight, and which cut the critical line alternately at Gram points and points where ζ(s) is imaginary.
Barnett, A. Ross, Broughan, Kevin A.
core
Calculation and applications of Epstein zeta functions [PDF]
Mathematics of Computation, 1975 Rapidly convergent series are given for computing Epstein zeta functions at integer arguments. From these one may rapidly and accurately compute Dirichlet L functions and Dedekind zeta functions for quadratic and cubic fields of any negative discriminant.
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