Results 81 to 90 of about 5,400,161 (122)
On a Subclass of Meromorphic Multivalent Functions Defined by Fractional Calculus Operators
[[abstract]]In this paper, a new subclass of meromorphic multivalent functions is defined by making use of a fractional differ-integral operator. The coefficient estimates, and the radii of starlikeness and convexity, for this subclass are determined ...
Manita Bhagtani, Pramila Vijaywargiya
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Non-linear difference polynomials sharing a polynomial with finite weight
The uniqueness theory of meromorphic function mainly studies the conditions under which there exists only one function satisfying these conditions. The uniqueness theory of entire and meromorphic functions has grown up as an extensive sub-field of value ...
Harina Pandit Waghamore +1 more
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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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Some Properties of Certain Classes of Meromorphic Univalent Functions
[[abstract]]In this paper, we obtain distortion theorem and the Hadamard products of functions belonging the class +(p; ; ; ; A;B; ) of meromorphic functions with positive and missing coecients.
M. K. Aouf, B. A. Frasin
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The asymptotic-behavior of Toeplitz determinants generated by the Laurent coefficients of a meromorphic function [PDF]
By combining known results on the asymptotic behavior of Hankel and Toeplitz determinants we obtain expressions for det( f_{m + i - j} )_{i,j = 0}^n as n → ∞ and m = 0, ± 1, ± 2, .... The f_k are Laurent coefficients of a meromorphic function.
Bultheel, Adhemar
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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 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
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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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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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Uniqueness of a Meromorphic Function and its Differential Polynomial
In this paper, we investigate the problem of uniqueness of a non-constant meromorphic function f and its differential polynomial Q[f] when they share two distinct, non-zero, small meromorphic function IM*, where we have taken the conditions N(r, f) = S(r,
Raj Shree Dhar
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