Results 31 to 40 of about 3,355,363 (183)
The Periodicity of Entire Functions with Finite Order
This paper is concerned with the periodicity of entire functions with finite growth order, and some sufficient conditions are given. Let f is a transcendental entire function with finite growth order, zero is a Picard exceptional value of f, and a given ...
Zhiguo Ren, Guoqiang Dang
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On escaping sets of some families of entire functions and dynamics of composite entire functions [PDF]
We consider two families of functions $\mathcal{F}=\{f_{{\la},{\xi}}(z)= e^{-z+\la}+\xi: \la,\,\xi\in\C, \RE{\la}
Kumar, D.
core
Entire functions, PT-symmetry and Voros’s quantization scheme
In this paper, A. Avila's theorem on convergence of the exact quantization scheme of A.~Vo\-ros is related to the reality proofs of eigenvalues of certain $PT$-symmetric boundary value problems. As a result, a special case of a conjecture of C. Bender, S.
A.E. Eremenko
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Uniqueness of entire functions
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Chang, Jianming, Fang, Mingliang
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Pontryagin spaces of entire functions. V [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kaltenbäck, M., Woracek, H.
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The second coefficient of a function with all derivatives univalent
We consider the second coefficient of a class of functions, univalent and normalized, and with all derivatives univalent in the unit disk D, and improve on a known result. It is also shown that this bound is in a sense best possible.
A. Sathaye, S. M. Shah
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Exponential type of hypercyclic entire functions [PDF]
In this paper the exponential type of hypercyclic entire functions with respect to a sequence (Φn(D)) of differential operators is considered, where every Φn is an entire function of exponential type.
Bernal González, Luis +1 more
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Zeros of Ramanujan Type Entire Functions
In this work we establish some polynomials and entire functions have only real zeros. These polynomials generalize q-Laguerre polynomials $L_{n}^{(\alpha)}(x;q)$, while the entire functions are generalizations of Ramanujan's entire function $A_{q}(z)$, q-
Zhang, Ruiming
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Some inequalities for entire functions
Let $\mathcal{L}_p$ be the subspace of the space $L_p(\mathbb{R})$ consisting of the restriction to the real axis of all entire functions of exponential type $\le \pi$.
N. Sushchyk, D. Lukivska
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A Note on Entire Functions That Share Two Small Functions
This note is to show that if f is a nonconstant entire function that shares two pairs of small functions ignoring multiplicities with its first derivative f', then there exists a close linear relationship between f and f'. This result is a generalization
Jun-Fan Chen
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