Zeta functions and Eisenstein series on metaplectic groups.
Zeta functions and the equivalence of integral forms.
Zeta Functions Attached to Finite General Linear Groups.
Zeta functions for idelic pseudo-measures
Zeta functions for the Riemann zeros
A family of Zeta functions built as Dirichlet series over the Riemann zeros are shown to have meromorphic extensions in the whole complex plane, for which numerous analytical features (the polar structures, plus countably many special values) are explicitly displayed.
Zeta Functions of Algebraic Cycles Over Finite Fields.
Zeta Functions of Arithmetic Orders and Solomon's Conjecture.
Zeta functions of Jordan algebras representations
This work is about a generalization of Kœcher’s zeta function. Let be an Euclidean simple Jordan algebra of dimension and rank , an Euclidean space of dimension , a regular self-adjoint representation of in , the quadratic form associated to , the symmetric cone associated to and its automorphism group() Assume that and have -structures and respectively and is defined over . Let be a lattice in . The zeta series associated to and is defined bywhere ,...
Zeta functions of singular curves over finite fields.
Zeta functions of totally ramified p-covers of the projective line
Zeta Functions of Two-Sided Ideals in Arithmetic Orders.
Zeta Functions with a Zero at s = ... .
Zeta-Determinant and Torsion Functions on Riemann Surfaces of Finite Volume.
Zeta-functions, Lambert series and arithmetic functions analogous to Ramanujan's ...-function. II.
Zeta-functions, Lambert series and arithmetic functions analogous to Ramanujan's ...-function. I.
Zeta-Functions of Binary Hermitian Forms and Special Values of Eisenstein Series on Three-Dimensional Hyperbolic Space.
Zhang-Zagier heights of perturbed polynomials
In a previous article we studied the spectrum of the Zhang-Zagier height [2]. The progress we made stood on an algorithm that produced polynomials with a small height. In this paper we describe a new algorithm that provides even smaller heights. It allows us to find a limit point less than i.e. better than the previous one, namely . After some definitions we detail the principle of the algorithm, the results it gives and the construction that leads to this new limit point.
Ziffernverteilung in ...-adischen Brüchen.
Zjednodušení Lejeune-Dirichletova postupu při odvození vzorců pro počet tříd kvadratických forem záporného diskriminantu
Z-modules
In this article, we formalize Z-module, that is a module over integer ring. Z-module is necassary for lattice problems, LLL (Lenstra-Lenstra-Lovász) base reduction algorithm and cryptographic systems with lattices [11].