Bipul Saurabh

activity

20142026

most citedGelfand-Kirillov dimension of the algebra of regular functions on quantum groups

1 citations · 2 across the 14 of their papers we have counts for

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Showing 2026 · math.OAShow all

4 papers · 2 filters

math.OA2026

Crystallization of the quantum Stiefel manifolds $S O_{q} (2 n + 1) / S O_{q} (2 n - 1)$

Surajit Biswas, Vinay Deshpande, Bipul Saurabh

In this paper, we introduce the crystallization $C (S O_{0} (2 n + 1) / S O_{0} (2 n - 1))$ of the $C^{*}$ -algebra $C (S O_{q} (2 n + 1) / S O_{q} (2 n - 1))$ . We show that every irreducible representation of $C(SO_0…

math.OA2026

Quantum Gromov-Hausdorff Convergence for Extensions of $C^{*}$ -Algebras

Vibhor Bhatt, Satyajit Guin, Bipul Saurabh

We investigate the lifting of quantum Gromov-Hausdorff convergence through Toeplitz type $C^{*}$ -algebra extensions by stable ideals in the framework of noncommutative metric geometr…

math.OA2026

$C (S O_{q} (4) / S O_{q} (2))$ as a Groupoid $C^{*}$ -algebra

Shreema Subhash Bhatt, Vinay Deshpande, Bipul Saurabh

In this paper, we prove that $C (S O_{q} (4) / S O_{q} (2))$ is isomorphic to the $C^{*}$ -algebra of the tight groupoid $G_{tight}$ associated with the inverse semigroup gene…

math.OA2026

$C (S O_{q} (2 n + 1) / S O_{q} (2 n - 1))$ as iterated torsioned quantum double suspensions of $C (T)$

Bipul Saurabh

Let $A$ be a unital $C^{*}$ -algebra, and let $Σ_{m}^{2} A$ denote the $m$ -torsioned quantum double suspension of $A$ . For $q \in (0, 1)$ and $n \geq 1$ , we prove that the $C^{*}$ -algebra co…

Crystallization of the quantum Stiefel manifolds SOq​(2n+1)/SOq​(2n−1)

Quantum Gromov-Hausdorff Convergence for Extensions of C∗-Algebras

C(SOq​(4)/SOq​(2)) as a Groupoid C∗-algebra

C(SOq​(2n+1)/SOq​(2n−1)) as iterated torsioned quantum double suspensions of C(T)

Crystallization of the quantum Stiefel manifolds $S O_{q} (2 n + 1) / S O_{q} (2 n - 1)$

Quantum Gromov-Hausdorff Convergence for Extensions of $C^{*}$ -Algebras

$C (S O_{q} (4) / S O_{q} (2))$ as a Groupoid $C^{*}$ -algebra

$C (S O_{q} (2 n + 1) / S O_{q} (2 n - 1))$ as iterated torsioned quantum double suspensions of $C (T)$