Results 21 to 30 of about 9,252,756 (359)
Value Distribution of Difference Polynomials [PDF]
Gang Wang, Dianxuan Gong, Zhihao Tang
semanticscholar +2 more sources
On Picard value problem of some difference polynomials [PDF]
In this paper, we study the value distribution of zeros of certain nonlinear difference polynomials of entire functions of finite order.
Z. Latreuch, B. Belaïdi
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Sharing values of q-difference-differential polynomials
This paper is devoted to the uniqueness of q-difference-differential polynomials of different types. Using the idea of common zeros and common poles (Chin. Ann. Math., Ser.
Jian Li, Kai Liu
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A NEW CHARACTERIZATION OF SYMMETRIC DUNKL AND \(q\)-DUNKL-CLASSICAL ORTHOGONAL POLYNOMIALS
In this paper, we consider the following \(\mathcal{L}\)-difference equation $$\Phi(x) \mathcal{L}P_{n+1}(x)=(\xi_nx+\vartheta_n)P_{n+1}(x)+\lambda_nP_{n}(x),\quad n\geq0,$$where \(\Phi\) is a monic polynomial (even), \(\deg\Phi\leq2\), \(\xi_n ...
Yahia Habbachi
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Value distribution of difference and q-difference polynomials [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Li, Nan, Yang, Lianzhong
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On the Uniqueness Results and Value Distribution of Meromorphic Mappings
This research concentrates on the analysis of meromorphic mappings. We derived several important results for value distribution of specific difference polynomials of meromorphic mappings, which generalize the work of Laine and Yang.
Rahman Ullah +4 more
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Uniqueness on linear difference polynomials of meromorphic functions
Suppose that $f(z)$ is a meromorphic function with hyper order $\sigma_{2}(f)
Ran Ran Zhang +2 more
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Manifolds of Difference Polynomials [PDF]
1. It is the purpose of this paper to develop in some detail the structure of the manifolds determined by systems of difference polynomials. Our results will necessarily be confined to the case of polynomials in an abstract field, since a suitable existence theorem for analytic difference equations is not available. The ideal theory, developed by J. F.
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A high order $q$-difference equation for $q$-Hahn multiple orthogonal polynomials [PDF]
A high order linear $q$-difference equation with polynomial coefficients having $q$-Hahn multiple orthogonal polynomials as eigenfunctions is given. The order of the equation is related to the number of orthogonality conditions that these polynomials ...
Abramowitz M. +10 more
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Exponential Polynomials and Nonlinear Differential-Difference Equations
In this paper, we study finite-order entire solutions of nonlinear differential-difference equations and solve a conjecture proposed by Chen, Gao, and Zhang when the solution is an exponential polynomial.
Junfeng Xu, Jianxun Rong
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