The Addition Theorem for algebraic entropies induced by non-discrete length functions
نویسندگان
چکیده
منابع مشابه
On the Addition Theorem for Multiply Periodic Functions
On the face of it, part (i) is a particular case of part (ii), and the latter part of (iii), but actually all three parts are algebraically equivalent by the following elementary argument. For given periods, we introduce the closed Riemann surface V2 of genus p = l on which our meromorphic functions are suitably defined, and we take it as known that on such or any other closed Riemann surface o...
متن کاملTitchmarsh theorem for Jacobi Dini-Lipshitz functions
Our aim in this paper is to prove an analog of Younis's Theorem on the image under the Jacobi transform of a class functions satisfying a generalized Dini-Lipschitz condition in the space $mathrm{L}_{(alpha,beta)}^{p}(mathbb{R}^{+})$, $(1< pleq 2)$. It is a version of Titchmarsh's theorem on the description of the image under the Fourier transform of a class of functions satisfying the Dini-Lip...
متن کاملOn meromorphic mappings admitting an Algebraic Addition Theorem
A proper or singular abelian mapping from C to C n is parametrized by n meromorphic functions with at most 2n periods. We develop the existence and structure theorems of the classical theory of an abelian mapping purely on the basis of its defining functional equation, the so-called algebraic addition theorem (AAT), with no appeal to any representation as quotients of theta functions. We offer ...
متن کاملstudy of cohesive devices in the textbook of english for the students of apsychology by rastegarpour
this study investigates the cohesive devices used in the textbook of english for the students of psychology. the research questions and hypotheses in the present study are based on what frequency and distribution of grammatical and lexical cohesive devices are. then, to answer the questions all grammatical and lexical cohesive devices in reading comprehension passages from 6 units of 21units th...
On a Discrete Version of Tanaka’s Theorem for Maximal Functions
In this paper we prove a discrete version of Tanaka’s Theorem [19] for the Hardy-Littlewood maximal operator in dimension n = 1, both in the non-centered and centered cases. For the non-centered maximal operator f M we prove that, given a function f : Z→ R of bounded variation, Var(f Mf) ≤ Var(f), where Var(f) represents the total variation of f . For the centered maximal operator M we prove th...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Forum Mathematicum
سال: 2016
ISSN: 0933-7741,1435-5337
DOI: 10.1515/forum-2015-0118