T. Rao

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5 papers · 1 filter

math.FA2026

Weakly Compact Operators Whose Adjoints Preserve $C^{*}$ -Structure

Neha Hotwani, T. S. S. R. K. Rao

Let $Ω$ be a compact Hausdorff space and $X$ be a complex Banach space such that $X^{**}$ is isometric to a $C^{*}$ -algebra. Let $W (X^{*}, C (Ω))$ denote the space of weakly c…

math.FA2026

Some Geometric Aspects Related to Lim's Condition

Deepak Gothwal, T. S. S. R. K. Rao

In their seminal work, Lau and Mah (1986) study $w^{*}$ -normal structure in the space of operators $L (H)$ , on a Hilbert space $H$ , using a geometric property of the dual un…

math.FA2025

Geometry of the unit ball of $L (X, Y^{*})$

T. S. S. R. K. Rao, Susmita Seal

In this work we study the geometry of the unit ball of the space of operators $L (X, Y^{*})$ , by considering the projective tensor product $X \otimes^_{I ¨} Y$ as a predual…

math.FA2025

A study of weak $^{*}$ -weak points of continuity in the unit ball of dual spaces

S. Daptari, V. Montesinos, T. S. S. R. K. Rao

We study classes of Banach spaces where the points of weak $^{*}$ -weak continuity for the identity mapping on the dual unit ball form a weak $^{*}$ -dense and weak $^{*}$ - $G_{I^} ´$ set. We also…

math.FA2025

Order-preserving unique Hahn-Banach extensions

Tanmoy Paul, T. S. S. R. K. Rao

Let $X$ be a real Banach lattice with a unit, let $Y \subseteq X$ be a closed subspace containing the unit. In this paper we study the order theoretic (also isometric) structure of…

Weakly Compact Operators Whose Adjoints Preserve C∗-Structure

Some Geometric Aspects Related to Lim's Condition

Geometry of the unit ball of L(X,Y∗)

A study of weak∗-weak points of continuity in the unit ball of dual spaces

Order-preserving unique Hahn-Banach extensions

Weakly Compact Operators Whose Adjoints Preserve $C^{*}$ -Structure

Geometry of the unit ball of $L (X, Y^{*})$

A study of weak $^{*}$ -weak points of continuity in the unit ball of dual spaces