Results 71 to 80 of about 10,211,419 (281)

Weighted Bergman kernel functions associated to meromorphic functions [PDF]

open access: yes, 2013
We present a technique for computing explicit, concrete formulas for the weighted Bergman kernel on a planar domain with weight the modulus squared of a meromorphic function in the case that the meromorphic function has a finite number of zeros on the ...
Jacobson, Robert
core  

Dynamical zeta functions for Axiom A flows

open access: yes, 2018
We show that the Ruelle zeta function of any smooth Axiom A flow with orientable stable/unstable spaces has a meromorphic continuation to the entire complex plane.
Dyatlov, Semyon, Guillarmou, Colin
core   +2 more sources

The Properties of Meromorphic Multivalent q-Starlike Functions in the Janowski Domain

open access: yesFractal and Fractional, 2023
Many researchers have defined the q-analogous of differential and integral operators for analytic functions using the concept of quantum calculus in the geometric function theory.
Isra Al-Shbeil   +5 more
doaj   +1 more source

The Carlson‐type zero‐density theorem for the Beurling ζ$\zeta$ function

open access: yesJournal of the London Mathematical Society, Volume 111, Issue 3, March 2025.
Abstract In a previous paper, we proved a Carlson‐type density theorem for zeroes in the critical strip for the Beurling zeta functions satisfying Axiom A of Knopfmacher. There we needed to invoke two additional conditions: the integrality of the norm (Condition B) and an “average Ramanujan condition” for the arithmetical function counting the number ...
Szilárd Gy. Révész
wiley   +1 more source

A factorization of a super-conformal map

open access: yes, 2015
A super-conformal map and a minimal surface are factored into a product of two maps by modeling the Euclidean four-space and the complex Euclidean plane on the set of all quaternions. One of these two maps is a holomorphic map or a meromorphic map. These
B. Rouxel   +21 more
core   +1 more source

Bowen’s formula for meromorphic functions [PDF]

open access: yesErgodic Theory and Dynamical Systems, 2011
AbstractLetfbe an arbitrary transcendental entire or meromorphic function in the class 𝒮 (i.e. with finitely many singularities). We show that the topological pressureP(f,t) fort>0 can be defined as the common value of the pressuresP(f,t,z) for allz∈ℂ up to a set of Hausdorff dimension zero.
Krzysztof Barański   +2 more
openaire   +4 more sources

Moments of symmetric square L$L$‐functions on GL(3)${\rm GL}(3)$

open access: yesProceedings of the London Mathematical Society, Volume 130, Issue 3, March 2025.
Abstract We give an asymptotic formula with power saving error term for the twisted first moment of symmetric square L$L$‐functions on GL(3)${\rm GL}(3)$ in the level aspect. As applications, we obtain nonvanishing results as well as lower bounds of the expected order of magnitude for all even moments, supporting the random matrix model for a unitary ...
Valentin Blomer, Félicien Comtat
wiley   +1 more source

Value Distribution for a Class of Small Functions in the Unit Disk

open access: yesInternational Journal of Mathematics and Mathematical Sciences, 2011
If 𝑓 is a meromorphic function in the complex plane, R. Nevanlinna noted that its characteristic function 𝑇(𝑟,𝑓) could be used to categorize 𝑓 according to its rate of growth as |𝑧|=𝑟→∞. Later H.
Paul A. Gunsul
doaj   +1 more source

Results on Meromorphic Functions Partially Sharing Some Values in an Angular Domain

open access: yesMathematics, 2018
By using the Tsuji characteristic of meromorphic function in an angular domain, we investigate two meromorphic functions partially sharing some values in an angle region, and obtain one main result and a series of corollaries that are improvements and ...
Hongyan Xu, Hua Wang
doaj   +1 more source

On the zero-one-pole set of a meromorphic function

open access: yes, 1989
Let {an}, {bn} and {pn} be three disjoint sequences with no finite limit points. If it is possible to construct a meromorphic function / in the plane C whose zeros, one points and poles are exactly {an}, {bn} and {pn} respectively, where their ...
Hideharu Ueda
semanticscholar   +1 more source

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