T. Rao

collaborators

6 papers

math.OA2026

Vector valued continuous function spaces as $C^{*}$ -algebras

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

Let $Ω$ be a compact Hausdorff space, and let $\cA$ be a unital $C^*$-algebra. In this study, we continue our examination of the comparison between $C^*$-extreme points and…

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.OA2025

Geometric Aspects of $C^{*}$ -Extreme Points

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

We provide a characterization of the $C^{*}$ -extreme points of the closed unit ball of a von Neumann algebra and demonstrate that $C^{*}$ -extremality is equivalent to both linear extre…

math.OC2025

Constrained Parameter Update Law for Adaptive Control

Ashwin P. Dani

In this paper, constrained parameter update laws for adaptive control are developed using barrier constraints. An interpretation of the parameter update law from a constrained opti…

math.FA2025

Geometric conditions which imply $w^{*}$ -normal structure

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

Let $X$ be a complex Banach space. In their seminal work, Lau and Mah (\cite{LM}) study a geometric property called Lim's condition which, for separable $X$ , implies that for any n…

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 $X \otimes^_{π} Y$ as a predual.…

Vector valued continuous function spaces as C∗-algebras

Weakly Compact Operators Whose Adjoints Preserve C∗-Structure

Geometric Aspects of C∗-Extreme Points

Constrained Parameter Update Law for Adaptive Control

Geometric conditions which imply w∗-normal structure

Geometry of the unit ball of L(X,Y∗)

Vector valued continuous function spaces as $C^{*}$ -algebras

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

Geometric Aspects of $C^{*}$ -Extreme Points

Geometric conditions which imply $w^{*}$ -normal structure

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