M. Gowda

activity

20182026

collaborators

8 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

Linear complementarity properties of some classes of banded matrices

Samapti Pratihar, M. Seetharama Gowda, K. C. Sivakumar

A banded matrix is a real square matrix where nonzero entries appear around the main diagonal. In this article, we consider linear complementarity properties of (variants) of bande…

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…

math.OC2023

Completely mixed linear games and irreducibility concepts for Z-transformations over self-dual cones

Muddappa Seetharama Gowda

In the setting of a self-dual cone in a finite-dimensional inner product space, we consider (zero-sum) linear games. In our previous work, we showed that a Z-transformation with po…

math.OC2020

Commutation principles for optimization problems on spectral sets in Euclidean Jordan algebras

Muddappa Gowda

The commutation principle of Ramirez, Seeger, and Sossa proved in the setting of Euclidean Jordan algebras says that when the sum of a real valued function $h$ and a spectral funct…

math.FA2020

A pointwise weak-majorization inequality for linear maps over Euclidean Jordan algebras

Muddappa Gowda, Jeong Juyoung

Given a linear map $T$ on a Euclidean Jordan algebra of rank $n$ , we consider the set of all nonnegative vectors $q$ in $R^{n}$ with decreasing components that satisfy the pointwise…