K. M. Krishna

activity

20232025

most citedp-adic Equiangular Lines and p-adic van Lint-Seidel Relative Bound

2 citations · 2 across the 13 of their papers we have counts for

collaborators

Showing 2023Show all

3 papers · 1 filter

math.FA2023

Unbounded Donoho-Stark-Elad-Bruckstein-Ricaud-Torrésani Uncertainty Principles

K. Mahesh Krishna

Let $(Ω, μ)$ , $(Δ, ν)$ be measure spaces and $p = 1$ or $p = \infty$ . Let $({f_{α}}_{α \in Ω}, {τ_{α}}_{α \in Ω})$ and $({g_{β}}_{β \in Δ}, {ω_{β}}_{β \in Δ})$ be unbounded continuous p-Sc…

math.FA2023

Continuous Rankin Bound for Hilbert and Banach Spaces

K. Mahesh Krishna

Let $(Ω, μ)$ be a measure space and ${τ_{α}}_{α \in Ω}$ be a normalized continuous Bessel family for a real Hilbert space $H$ . If the diagonal $Δ := {(α, α) : α \in Ω}$ is m…

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…