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20112023
most citedA note on some best proximity point theorems proved under P-property

2 citations · 4 across the 11 of their papers we have counts for

collaborators

11 papers

math.FA2023

Hilbert-Schmidt composition-differentiation operators on the unit ball

Ali Abkar

We use the notion of radial derivative to introduce composition-differentiation operators on the Hardy and Bergman spaces of the unit ball and the polydisk. We seek for necessary a…

math.CV2023

Approximation in weighted holomorphic Besov spaces in C^n

Ali Abkar

We study certain weighted Bergman and weighted Besov spaces of holomorphic functions in the polydisk and in the unit ball. We seek Mergelyan-type conditions on the non-radial weigh…

math.CV2023

Polyanalytic Besov spaces and approximation by dilatations

Ali Abkar

Using partial derivatives and $\partial_{\ol z}f$, we introduce Besov spaces of polyanalytic functions on the unit disk and on the upper half-plane. We then prove tha…

math.FA2022

Non-radial weights and polynomial approximation in spaces of analytic functions

Ali Abkar

We study sufficient conditions on weight functions under which norm approximations by analytic polynomials are possible. The weights we study include radial, non-radial, and angula…

math.FA2019

Proximal quasi-normal structure and existence of best proximity points

Farhad Fouladi, Ali Abkar

In this paper, we use the concept of proximal quasi-normal structure (P. Q-N. S) to study the existence of best proximity points for cyclic mappings, cyclic contractions, relativel…

math.GN2019

Tripartite coincidence-best proximity points in generalized metric spaces

Masoud Norouzian, Ali Abkar

We first introduce a notion of convex structure in generalized metric spaces, then we introduce tripartite contractions, tripartite semi-contractions, tripartite coincidence points…