Results 61 to 70 of about 115 (110)
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
core
In this paper, we consider the entire solutions of the system of Fermat type differential-difference equations with k-th order derivatives(0.1)w1(k)(z)2+p1w2(z+c)2=Q1(z),w2(k)(z)2+p2w1(z+c)2=Q2(z), $$\begin{cases} {\left({w}_{1}^{\left(k\right)}\left(z ...
Zhang Ran-Ran +2 more
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Differential polynomials of L-functions with truncated shared values
In this paper, by using the idea of truncated counting functions, we study the uniqueness of transcendental meromorphic functions and L-functions whose certain nonlinear differential polynomials share one finite nonzero value.
Zhu Wan-Qiong, Chen Jun-Fan
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Uniqueness theorems for L-functions in the extended Selberg class
In this paper, we obtain uniqueness theorems of L-functions from the extended Selberg class, which generalize and complement some recent results due to Li, Wu-Hu, and Yuan-Li-Yi.
Hao Wen-Jie, Chen Jun-Fan
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The clinical effectiveness of REGEN-COV in SARS-CoV-2 infection with Omicron versus Delta variants. [PDF]
Gershengorn HB +5 more
europepmc +1 more source
Fixed Points of Meromorphic Functions and Their Higher Order Differences and Shifts
In this paper, we investigate the relationships between fixed points of meromorphic functions, and their higher order differences and shifts, and generalize the case of fixed points into the more general case for first order difference and shift ...
Chen Hai-Ying, Zheng Xiu-Min
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S. B. Bank has shown that there is no uniform growth estimate for meromorphic solutions of algebraic differential equations with meromorphic coefficients in the unit disk.
L. R. Sons, D. Benbourenane
core
A new result for entire functions and their shifts with two shared values
Let ff be a transcendental entire function of hyperorder strictly less than 1, and let cc be a nonzero finite complex number. We prove that if f(z)f\left(z) and f(z+c)f\left(z+c) partially share 0, 1 ignoring multiplicity (i.e., E¯(0,f(z))⊆E¯(0,f(z+c ...
Xu Aizhu, Lin Peiqiang, Chen Shengjiang
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A Simple Proof of the Chuang’s Inequality
The purpose of this paper is to present a short proof of the Chuang’s inequality.
Chakraborty Bikash
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In this paper, we investigate the value distribution of meromorphic solutions of homogeneous and non-homogeneous complex linear differential-difference equations, and obtain the results on the relations between the order of the solutions and the ...
Luo Li-Qin, Zheng Xiu-Min
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