We use the game characterization for sigma-fragmentability on

the space of continuous functions on a compact Hausdorff space K

with the pointwise topology to give a simple proof of a result concerning sigma-fragmentability in C...

We discuss about conditions on X such that for every compact space Y and separately continuous mapping f from X*y to R, there exists a dense subset D of X such that f is jointly continuous on D* Y.

Let $X$ be a Baire space, $Y$ be a compact Hausdorff space and $\\varphi:X \\to C_p(Y )$ be a quasi-continuous mapping.

For a proximal subset $H$ of $Y \\times Y$, we will use topological games $\\mathcal{G}_1(H)$ ...

A compact space X is said to have the NQ property if for every α-favorable space A and

every quasi-continuous function ϕ : A →Cp(X), there is a dense Gδ subset D of A such

that ϕ is norm continuous at each point of D. We give a game...

We investigate the invariant of Baire and weakly Baire category in generalized topological spaces under imagr of certain functions.

Let X be a Baire space, Y a topological space, Z a regular space and f:X times Y to Z be a horizontally quasi-continuous function. We will show that if $Y$ is first countable and f is quasi-continuous with respect to the first...

In this paper, an ant colony algorithm for optimizing multiminima continuous functions is presented. The quality of results is evaluated by comparing with the outcomes obtained by employing the simulated annealing method....

In this paper, we prove some inequalities between quaternionic bounded selfadjoint operators on quaternionic Hilbert spaces. We follow the Mond–Pecaric method in operator inequalities in case of complex Hilbert spaces and ...