The set of interval Hausdorff continuous functions constitutes the largest space preserving
basic algebraic and topological structural properties of continuous functions, such as …

We show that all discounted stochastic games DSGs satisfying the usual assumptions have
Nash payoff selection correspondences having fixed points. Our fixed point result is …

We show that any measurable selection valued correspondence induced by the composition
of an m-tuple of real-valued Caratheodory functions with an upper Caratheodory (uC) …

Under mild assumptions on primitives, we show that all parameterized state-contingent
games (PSGs) have upper Caratheodory (uC) Nash (equilibrium) correspondences which …

We identify a new class of uncountable-compact discounted stochastic games for which
existence of stationary Markov equilibria can be established and we prove two new …

The ring operations and the metric on $ C (X) $ are extended to the set $\mathbb {H} _
{nf}(X) $ of all nearly finite Hausdorff continuous interval valued functions and it is shown that …

We establish a new fixed point result for measurable-selection-valued correspondences with
nonconvex and possibly disconnected values arising from the composition of Caratheodory …

Economics and game theory are replete with examples of parameterized games. We show
that all minimal Nash payoff USCOs belonging to the Nash equilibrium correspondence of a …

In this paper we consider possible topological and algebraic structures on some spaces of
set-valued maps. In particular, we introduce algebraic operations on the set M (X, Y) of all …

For a discounted stochastic game with an uncountable state space and compact metric
action spaces, we show that if the measurable-selection-valued, Nash payoff selection …