K. M. Krishna

activity

20242026

collaborators

5 papers

math.FA2026

Nonlinear Heisenberg-Robertson-Schrodinger Uncertainty Principle

K. Mahesh Krishna

We derive an uncertainty principle for Lipschitz maps acting on subsets of Banach spaces. We show that this nonlinear uncertainty principle reduces to the Heisenberg-Robertson-Schr…

math.FA2026

p-adic Heisenberg-Robertson-Schrodinger and p-adic Maccone-Pati Uncertainty Principles

K. Mahesh Krishna

Let $X$ be a p-adic Hilbert space over a conjugated non-Archimedean valued field $K$ with $2 \neq = 0$ . Let $A : D (A) \subseteq X \to X$ a…

math.CO2025

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

K. Mahesh Krishna

We introduce the notion of p-adic equiangular lines and derive the first fundamental relation between common angle, dimension of the space and the number of lines. More precisely,…

math.GM2025

Noncommutative Heisenberg-Robertson-Schrodinger Uncertainty Principles

K. Mahesh Krishna

Let $E$ be a Hilbert C*-module over a unital C*-algebra $A$ . Let $A : D (A) \subseteq E \to E$ and $B: \mathcal{D}(B)\subseteq \math…

math.FA2024

3-Heisenberg-Robertson-Schrodinger Uncertainty Principle

K. Mahesh Krishna

Let $X$ be a 3-product space. Let $A : D (A) \subseteq X \to X$ , $B : D (B) \subseteq X \to X$ and $C: \mathcal{D}(C)\…