Add to ORKGIn this paper we study the connection between the metric projection operator PK : B → K, where B is a reflexive Banach space with dual space B∗ and K is a non-empty closed convex subset of B, and the generalized projection operators K : B → K and πK : B∗ → K. We also present some results in non-reflexive Banach space
AbstractIn this paper, we investigate new properties of the generalized projection operators on conv...
If C is a convex subset of a Banach space E, a projection is a retraction r of C onto a subset F whi...
AbstractIn this note we give an example of a strictly convex, reflexive, smooth Banach space which h...
In this paper we study the connection between the metric projection operator P K : B → K, where B is...
AbstractIn this paper, we extend the definition of the generalized projection operator πK:B∗→K, wher...
In this paper, we extend the definition of the generalized projection operator πK:B∗→K role= presen...
In this paper, we extend the definition of the generalized projection operator πK:B∗→K role= presen...
AbstractIn this paper, we first give a simple proof of the decomposition theorem in Alber (Field Ins...
We give the sufficient conditions for the existence of a metric projection onto convex closed subset...
We give the sufficient conditions for the existence of a metric projection onto convex closed subset...
In general Banach spaces, the metric projection map lacks the powerful properties it enjoys in Hilbe...
AbstractIn this paper, we first give a simple proof of the decomposition theorem in Alber (Field Ins...
Let be a closed bounded convex subset of a real Banach space with as its interior and the Mink...
AbstractIn this paper, we investigate new properties of the generalized projection operators on conv...
AbstractIn this paper, we prove some properties of the generalized f-projection operator in Banach s...
AbstractIn this paper, we investigate new properties of the generalized projection operators on conv...
If C is a convex subset of a Banach space E, a projection is a retraction r of C onto a subset F whi...
AbstractIn this note we give an example of a strictly convex, reflexive, smooth Banach space which h...
In this paper we study the connection between the metric projection operator P K : B → K, where B is...
AbstractIn this paper, we extend the definition of the generalized projection operator πK:B∗→K, wher...
In this paper, we extend the definition of the generalized projection operator πK:B∗→K role= presen...
In this paper, we extend the definition of the generalized projection operator πK:B∗→K role= presen...
AbstractIn this paper, we first give a simple proof of the decomposition theorem in Alber (Field Ins...
We give the sufficient conditions for the existence of a metric projection onto convex closed subset...
We give the sufficient conditions for the existence of a metric projection onto convex closed subset...
In general Banach spaces, the metric projection map lacks the powerful properties it enjoys in Hilbe...
AbstractIn this paper, we first give a simple proof of the decomposition theorem in Alber (Field Ins...
Let be a closed bounded convex subset of a real Banach space with as its interior and the Mink...
AbstractIn this paper, we investigate new properties of the generalized projection operators on conv...
AbstractIn this paper, we prove some properties of the generalized f-projection operator in Banach s...
AbstractIn this paper, we investigate new properties of the generalized projection operators on conv...
If C is a convex subset of a Banach space E, a projection is a retraction r of C onto a subset F whi...
AbstractIn this note we give an example of a strictly convex, reflexive, smooth Banach space which h...