Results 91 to 100 of about 2,380 (213)
This paper considers the oscillation on meromorphic solutions of the second-order linear differential equations with the form f′′+A(z)f=0, where A(z) is a meromorphic function with [p,q]-order.
Hong-Yan Xu, Jin Tu, Zu-Xing Xuan
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Growth of meromorphic solutions of higher-order linear differential equations
In this paper, we investigate the higher-order linear differential equations with meromorphic coefficients. We improve and extend a result of M.S. Liu and C.L.
Wenjuan Chen, Junfeng Xu
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Meromorphic continuation of the Goldbach generating function
We consider the Dirichlet series associated to the number of representations of an integer as a sum of primes. Assuming certain reasonable hypotheses on the distribution of the zeros of the Riemann zeta function we obtain the domain of meromorphic ...
Schlage-Puchta, Jan-Christoph +1 more
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On Factorization of Bicomplex Meromorphic Functions [PDF]
. In this paper the factorization theory of meromorphic functions of one complex variable is promoted to bicomplex meromorphic functions. Many results of one complex variable case are seen to hold in bicomplex case, and it is found that there are results
D Rochon, K S Charak
core
Notes on meromorphic functions sharing small function and its derivatives
In this paper we study the uniqueness theorems of meromorphic functions which share a small function with its derivatives, and give some results which are related to the results of P ...
Amer H.H. Al-Khaladi +1 more
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A uniqueness theorem for meromorphic functions
In this paper, we prove the uniqueness theorem for a special class of meromorphic functions on the complex plane $\mathbb{C}$. In particular, we study the class of meromorphic functions $f$ in the domain $\mathbb{C}\setminus K'$, where $K'$ is the finite
N. Sushchyk, D. Lukivska
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Meromorphic Solutions of Some Complex Difference Equations
The main purpose of this paper is to present the properties of the meromorphic solutions of complex difference equations of the form ∑{J}αJ(z)(∏j∈Jf(z+cj))=R(z,f(z)), where {J} is a collection of all subsets of {1,2,…,n}
Zhi-Bo Huang, Zong-Xuan Chen
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Algebraic values of meromorphic functions—II
AbstractWe continue the study of the possible distributions of numbers at which certain meromorphic functions take on algebraic values. In particular, a 1-parameter subgroup of a linear group or an abelian variety which contains sufficiently many algebraic points must itself be an algebraic subgroup.
openaire +2 more sources
Meromorphic function sharing entire functions IM with its first derivative
In this paper, we use the idea of normal family to investigate the problem of meromorphic function having finitely many poles that share entire functions IM with its first derivative.
Sarkar, Jeet, Majumder, Sujoy
core
On the expansion of a meromorphic function in partial fractions
Текст статьи не публикуется в открытом доступе в соответствии с политикой журнала.The paper is devoted to partial fractions expansion for meromorphic function of one complex variable.
Маергойз, Л. С.
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