S. Shukla

collaborators

2 papers

math.FA2026

On $e$ -doubly stochastic matrices over hyperbolic (polynomial) systems

Juyoung Jeong, M. Seetharama Gowda, Sudheer Shukla

In the setting of a hyperbolic (polynomial) system $(V, p, e)$ of degree $n$ , an $n$ -tuple $A = [a_{1}, a_{2}, \dots, a_{n}]$ is said to be an $e$ -doubly sto…

math.OC2026

Minimal polynomials, scaled Jordan frames, and Schur-type majorization in hyperbolic systems

M. Seetharama Gowda, Juyoung Jeong, Sudheer Shukla

Corresponding to a hyperbolic system $(V, p, e)$ , where $V$ is a real finite-dimensional vector space and $p$ is a hyperbolic polynomial of degree $n$ in the direction $e$ , we cons…

On e-doubly stochastic matrices over hyperbolic (polynomial) systems

Minimal polynomials, scaled Jordan frames, and Schur-type majorization in hyperbolic systems

On $e$ -doubly stochastic matrices over hyperbolic (polynomial) systems