M. Suryawanshi

collaborators

4 papers

math.OA2026

Finite Blaschke Symbols and the $K$ -Theory of Scalar Odometer $C^{*}$ -Algebras

Mansi Anil Suryawanshi

Let $O_{n}$ be the odometer semigroup, and let $A_{I^} ¾ = C^{*} (S_{1}, \dots, S_{n}, W_{I^} ¾) \subseteq B (F_{n}^{2})$ be the $C^{*}$ -algebra generated by the left creation operato…

math.FA2026

Odometer maps on Fock spaces: block decompositions, Toeplitz-type realizations, and the adjoint

Mansi Anil Suryawanshi

We study odometer maps $W_{L}$ on vector-valued full Fock spaces arising from Fock representations of the odometer semigroup. We obtain a canonical upper triangular block decompositi…

math.OA2026

Twisted representations of product systems of $C^{*}$ -correspondences: Wold decomposition and unitary extensions

Baruch Solel, Mansi Suryawanshi

We investigate Wold-type decompositions and unitary extension problems for multivariable isometric covariant representations associated with product systems of $C^{*}$ -correspondence…

math.OA2025

An Ando-type dilation on right LCM monoids

Boyu Li, Mansi Suryawanshi

We establish an Ando-type dilation theorem for a pair of commuting contractions together with a representation of a right LCM monoid via either the Cartesian or the free product. W…

Finite Blaschke Symbols and the K-Theory of Scalar Odometer C∗-Algebras

Odometer maps on Fock spaces: block decompositions, Toeplitz-type realizations, and the adjoint

Twisted representations of product systems of C∗-correspondences: Wold decomposition and unitary extensions

An Ando-type dilation on right LCM monoids

Finite Blaschke Symbols and the $K$ -Theory of Scalar Odometer $C^{*}$ -Algebras

Twisted representations of product systems of $C^{*}$ -correspondences: Wold decomposition and unitary extensions