Abstract We establish the existence of a best proximity pair for which the best proximity set is nonempty for a finite family of multimaps whose product is either an -multimap or a multimap such that both and are closed and have the KKM property for each Kakutani multimap . As applications, we obtain existence theorems of equilibrium pairs for free -person games as well as for free 1-person games. Our results extend and improve several well-known and recent results.</p
We apply some continuous selection theorems to establish coincidence theorems for a family of multim...
We apply some continuous selection theorems to establish coincidence theorems for a family of multim...
In the current paper, we consider two classes of noncyclic mappings, called quasi-noncyclic relative...
We establish the existence of a best proximity pair for which the best proximity set is nonempty for...
AbstractIn this paper, using the fixed point theorem for Kakutani factorizable multifunctions, we sh...
AbstractIn this paper, using the fixed point theorem for Kakutani factorizable multifunctions, we sh...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
Abstract A best proximity pair for a set-valued map with respect to a set-valued map is defined,...
In this paper we prove existence theorems of best proximity pairs in uniformly convex spaces, using ...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
A best proximity pair for a set-valued map F:A⊸B with respect to a set-valued map G:A⊸A i...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
A best proximity pair for a set-valued map F: A B with respect to a set-valued mapG: A A is define...
We apply some continuous selection theorems to establish coincidence theorems for a family of multim...
We apply some continuous selection theorems to establish coincidence theorems for a family of multim...
In the current paper, we consider two classes of noncyclic mappings, called quasi-noncyclic relative...
We establish the existence of a best proximity pair for which the best proximity set is nonempty for...
AbstractIn this paper, using the fixed point theorem for Kakutani factorizable multifunctions, we sh...
AbstractIn this paper, using the fixed point theorem for Kakutani factorizable multifunctions, we sh...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
Abstract A best proximity pair for a set-valued map with respect to a set-valued map is defined,...
In this paper we prove existence theorems of best proximity pairs in uniformly convex spaces, using ...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
A best proximity pair for a set-valued map F:A⊸B with respect to a set-valued map G:A⊸A i...
We obtain sufficient conditions for the existence of an equilibrium pair for a particular constraine...
A best proximity pair for a set-valued map F: A B with respect to a set-valued mapG: A A is define...
We apply some continuous selection theorems to establish coincidence theorems for a family of multim...
We apply some continuous selection theorems to establish coincidence theorems for a family of multim...
In the current paper, we consider two classes of noncyclic mappings, called quasi-noncyclic relative...