T S S R K Rao
Articles written in Proceedings – Mathematical Sciences
Volume 107 Issue 1 February 1997 pp 35-42
On a new geometric property for Banach spaces
In this paper we study a geometric property for Banach spaces called condition (*), introduced by de Reyna
Volume 109 Issue 1 February 1999 pp 75-85
Denting and strongly extreme points in the unit ball of spaces of operators
For 1 ≤
Volume 109 Issue 3 August 1999 pp 309-315
In this note we consider the property of being constrained in the bidual, for the space of Bochner integrable functions. For a Banach space
Volume 113 Issue 1 February 2003 pp 53-64
Very smooth points of spaces of operators
In this paper we study very smooth points of Banach spaces with special emphasis on spaces of operators. We show that when the space of compact operators is an
Volume 116 Issue 4 November 2006 pp 401-409 Operator Theory/Operator Algebras/Quantum Invariants
Nice surjections on spaces of operators
A bounded linear operator is said to be nice if its adjoint preserves extreme points of the dual unit ball. Motivated by a description due to Labuschagne and Mascioni [9] of such maps for the space of compact operators on a Hilbert space, in this article we consider a description of nice surjections on
Volume 119 Issue 3 June 2009 pp 383-386
Riesz Isomorphisms of Tensor Products of Order Unit Banach Spaces
In this paper we formulate and prove an order unit Banach space version of a Banach–Stone theorem type theorem for Riesz isomorphisms of the space of vector-valued continuous functions. Similar results were obtained recently for the case of lattice-valued continuous functions in [5] and [6].
Volume 132, 2022
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