K. Mahesh Krishna

activity

20222024

most citedModular Paulsen Problem and Modular Projection Problem

4 citations · 11 across the 11 of their papers we have counts for

collaborators

11 papers

math.OA2024

Modular Deutsch Entropic Uncertainty Principle

K. Mahesh Krishna

Khosravi, Drnovšek and Moslehian [\textit{Filomat, 2012}] derived Buzano inequality for Hilbert C*-modules. Using this inequality we derive Deutsch entropic uncertainty principle f…

math.FA2024

Nonlinear Maccone-Pati Uncertainty Principle

K. Mahesh Krishna

We show that one of the two important uncertainty principles derived by Maccone and Pati \textit{[Phys. Rev. Lett., 2014]} can be derived for arbitrary maps defined on subsets of $…

math.FA2024

Functional Kuppinger-Durisi-Bölcskei Uncertainty Principle

K. Mahesh Krishna

Let $X$ be a Banach space. Let ${τ_{j}}_{j = 1}^{n}, {ω_{k}}_{k = 1}^{m} \subseteq X$ and ${f_{j}}_{j = 1}^{n}$ , ${g_{k}}_{k = 1}^{m} \subseteq X^{*}$ satisfy $ |f_j(τ_j)…

math.FA2023

Continuous Deutsch Uncertainty Principle and Continuous Kraus Conjecture

K. Mahesh Krishna

Let $(Ω, μ)$ , $(Δ, ν)$ be measure spaces and ${τ_{α}}_{α \in Ω}$ , ${ω_{β}}_{β \in Δ}$ be 1-bounded continuous Parseval frames for a Hilbert space $H$ . Then we show that \be…

math.FA2023

Functional Continuous Uncertainty Principle

K. Mahesh Krishna

Let $(Ω, μ)$ , $(Δ, ν)$ be measure spaces. Let $({f_{α}}_{α \in Ω}, {τ_{α}}_{α \in Ω})$ and $({g_{β}}_{β \in Δ}, {ω_{β}}_{β \in Δ})$ be continuous p-Schauder frames for a Banach space $…

math.FA2023★ 1 cited

Group-Frames for Banach Spaces

K. Mahesh Krishna

In the literature, frames generated by unitary representations of groups (known as group-frames) are studied only for Hilbert spaces. We make first study of frames for Banach space…