[PDF] Top 20 Some Uniqueness Results of Q Shift Difference Polynomials Involving Sharing Functions
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Some Uniqueness Results of Q Shift Difference Polynomials Involving Sharing Functions
... obtain some important results about the uniqueness of specific q-shift difference polynomials of meromorphic functions by Nevanlinna and value distribution theory ... See full document
11
Meromorphic functions sharing small functions with their linear difference polynomials
... Recently, a number of papers have focused on the Nevanlinna theory with respect to difference operators; see, e.g., the papers [, ] by Chiang and Feng and [, ] by Halburd and Korhonen. Then, many authors started to ... See full document
6
Zeros and value sharing results for q-shifts difference and differential polynomials
... Meromorphic functions is an important part of Nevan- linna ...to difference operators. This has lead to development of difference counterparts of many central results of Nevanlinna theory as ... See full document
11
Some results on zeros and the uniqueness of one certain type of high difference polynomials
... meromorphic functions f (z) and g(z) share the value a IM (ignoring multiplicities) if f (z) – a and g(z) – a have the same ...polynomial Q(z, f ) is called a differential-difference polynomial in f if ... See full document
12
Value Distributions and Uniqueness of Difference Polynomials
... meromorphic functions f and g share a finite value a IM ignoring multiplicities when f − a and g − a have the same ...fundamental results of Nevanlinna Theory ... See full document
12
Some results about a special nonlinear difference equation and uniqueness of difference polynomial
... nonlinear difference equation solutions of finite order entire ...and uniqueness of difference polynomials of meromorphic ...Our results which improve the results of Yang and ... See full document
10
Zeros and value sharing results for q-shifts difference and differential polynomials
... Meromorphic functions is an important part of Nevan- linna ...to difference operators. This has lead to development of difference counterparts of many central results of Nevanlinna theory as ... See full document
11
Uniqueness of entire functions sharing two values with their difference operators
... The uniqueness of meromorphic functions sharing values with their shifts or difference operators has become a subject of great interest ...value sharing problems for shifts of meromorphic ... See full document
9
Uniqueness of meromorphic functions with their reduced linear c shift operators sharing two or more values or sets
... obtained in the paper significantly improve a number of existing results. Further, using the notion of weighted sharing of sets, we deal the same problem. We exhibit a handful number of examples to justify ... See full document
23
On the value distribution and uniqueness of difference polynomials of meromorphic functions
... and uniqueness of com- plex difference polynomials of meromorphic ...fundamental results and the standard notations of the Nevanlinna value distribution theory of meromorphic functions are used ... See full document
15
The zeros of q shift difference polynomials of meromorphic functions
... In this paper, we shall assume that the reader is familiar with the fundamental results and the standard notation of the Nevanlinna value distribution theory of meromorphic func- tions (see [, ]). The term ... See full document
10
Properties of q shift difference differential polynomials of meromorphic functions
... and q-differences in the complex plane C , and a number of papers (including [–]) have focused on the value distribution and uniqueness of differences and differences operator analogs of Nevanlinna ... See full document
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13. Meromorphic functions that share fixed points with finite weights
... In the paper, we will prove two theorems second of which will not only improve Theorem G by relaxing the nature of sharing the fixed point and at the same time provide a supplementary and generalized result of ... See full document
13
23. Some Further results on the Unique Range Sets Of Meromorphic Functions
... to uniqueness theory has been to considering weighted shar- ing instead of sharing IM/CM which implies a gradual change from sharing IM to sharing ...weighted sharing has been ... See full document
12
Value distribution of difference and q difference polynomials
... Throughout the paper, we assume that the reader is familiar with the standard symbols and fundamental results of Nevanlinna theory as found in [–]. A function f (z) is called the meromorphic function, if it is ... See full document
9
Some Uniqueness Results for Langevin Equations Involving Two Fractional Orders
... l = The existence of solutions was gave by using Leray-Schauder nonlinear alternative. Further, the uniqueness of solutions was also obtained by using Banach contraction principle. Recently, the author [11] ... See full document
14
Some identities involving q poly tangent numbers and polynomials and distribution of their zeros
... , q = /, and k = . In Figure (top-right), we choose n = , q = –/, and k = ..., q = /, and k = –. In Figure (bottom-right), we choose n = , q = –/, and k = ... See full document
14
Existence and uniqueness results for q fractional difference equations with p Laplacian operators
... Motivated by the previously mentioned works, we will consider the existence of solu- tions of q-fractional p-Laplacian BVP with two-point boundary conditions. The main dif- ficulty is that, for p = , it is ... See full document
13
Some new results for the (p,q) Fibonacci and Lucas polynomials
... The polynomials defined recursively over the integers, such as the Dickson polynomials, Chebychev polynomials, Fibonacci polynomials and Lucas polynomials, have been exten- sively ... See full document
15
Some results on $q$-ary bent functions
... bent functions. We provide a construction of quaternary (q = 4) bent functions on n + 1 variables in terms of their subfunctions on ...Boolean functions are defined in the generalized setup. ... See full document
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