activity
20032020
most citedSelected results on selection principles

81 citations · 110 across the 5 of their papers we have counts for

collaborators

8 papers

math.GN2020

Star versions of Hurewicz spaces

Sumit Singh, Ljubisa D. R. Kocinac

A space is said to have the set star Hurewicz property if for each nonempty subset of and each sequence of sets open in such tha…

math.GN2018

Uniform boundedness in function spaces

Lubica Hola, Ljubisa D. R. Kocinac

We investigate several boundedness properties of function spaces considered as uniform spaces.

math.GN2017

Boundedness properties in function spaces

L'ubica Holá, Ljubiša D. R. Kočinac

Some boundedness properties of function spaces (considered as topological groups) are studied.

math.GN2015

Topological Groups of Bounded Homomorphisms on a Topological Group

Ljubisa D. R. Kocinac, Omid Zabeti

We consider a few types of bounded homomorphisms on a topological group. These classes of bounded homomorphisms are, in a sense, weaker than the class of continuous homomorphisms.…

math.FA2014

A few remarks on bounded operators on topological vector spaces

Ljubisa D. R. Kocinac, Omid Zabeti

We give a few observations on different types of bounded operators on a topological vector space X and their relations with compact operators on X. In particular, we investigate wh…

math.GN2012★ 81 cited

Selected results on selection principles

Ljubisa D. R. Kocinac

We review some selected recent results concerning selection principles in topology and their relations with several topological constructions.

math.GN2010★ 1 cited

Bornologies, selection principles and function spaces

Agata Caserta, Giuseppe Di Maio, Ljubisa D. R. Kocinac

We study some closure-type properties of function spaces endowed with the new topology of strong uniform convergence on a bornology introduced by Beer and Levy in 2009. The study o…

math.GN2003★ 28 cited

The Reznichenko property and the Pytkeev property in hyperspaces

Ljubisa D. R. Kocinac

We investigate two closure-type properties, the Reznichenko property and the Pytkeev property, in hyperspace topologies.