Results 101 to 110 of about 2,380 (213)
Meromorphic function sharing a small function with a homogeneous differential polynomial
In this paper, we consider a Brück-type result for a homogeneous differential polynomial generated by a meromorphic function.
Indrajit Lahiri, Bipul Pal
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For a given meromorphic function s on an open subset A of an (open) Riemann surface R, we want to find a meromorphic function q on R such that both q/s and s/q are bounded on A.
Hayashi, Mikihiro
core
Vector valued logarithmic residues and the extraction of elementary factors
An analysis is presented of the circumstances under which, by the extraction of elementary factors, an analytic Banach algebra valued function can be transformed into one taking invertible values only. Elementary factors are generalizations of the simple
Bart, H., Silbermann, B., Ehrhardt, T.
core
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
A New Class of Meromorphic Multivalent Functions Involving Certain Linear Operator
[[abstract]]Making use of certain extended derivative operator of Ruscheweyh type, we introduce a new class Jp(; ; ) of meromorphic multivalent function in the punctured disk D = fz : z 2 C; 0 < jzj < 1g, and obtain some sucient conditions for the ...
J. K. Prajapat, S. P. Goyal
core
Two results on the value distribution of meromorphic functions
In this article, we prove two results on the value distribution of meromorphic functions. Using the theorem of Yamanoi, the first result gives a precise estimation of the relationship between the characteristic function of a meromorphic function and its ...
Yang Degui, He Zhiying, Liu Dan
doaj +1 more source
An Expansion of Meromorphic Functions [PDF]
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Let f be a non-constant meromorphic function and a = a ( z ) {a=a(z)} ( 0 , ∞ {\not\equiv 0,\infty} ) a small function of f.Here, we obtain results similar to the results due to Indrajit Lahiri and Bipul Pal[Uniqueness of meromorphic functions with their
Waghamore Harina, P. +3 more
core +1 more source
On meromorphic starlike functions [PDF]
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