G. K. Teja

collaborators

3 papers

math.RT2026

Weights and characters of highest weight modules

Souvik Pal, G. Krishna Teja

Let $g = g (A)$ be any Borcherds-Kac-Moody $C$ -Lie algebra (BKM LA) for BKM-Cartan matrix $A$ , with Cartan subalgebra $h$ . Let $V$ denote a h…

math.CO2026

Characterization of ErdÃ¶s matrices by their zero entries

Priyanka Karmakar, Hariram Krishna, Souvik Pal +1

An ErdÃ¶s matrix $E$ is a bistochastic matrix whose sum of squares of entries (Frobenius norm squared) equals its maxtrace (maximum of all the $I ¨ $ -traces for permutations $I ¨ $ 's).…

math.RT2025

A weight-formula for all highest weight modules, and a higher order parabolic category $O$

Apoorva Khare, G. Krishna Teja

Let $g$ be a complex Kac-Moody algebra, with Cartan subalgebra $h$ . Also fix a weight $I^» \in h^{*}$ . For $M (I^») ↠ V$ an arbitrary high…

Weights and characters of highest weight modules

Characterization of ErdÃ¶s matrices by their zero entries

A weight-formula for all highest weight modules, and a higher order parabolic category O

A weight-formula for all highest weight modules, and a higher order parabolic category $O$