activity
20032026
most citedIdeal Structure in Free Semigroupoid Algebras from Directed Graphs

49 citations · 156 across the 29 of their papers we have counts for

collaborators

41 papers

math.FA2026

Limiting eigenvalue distribution and entropy of multi-Toeplitz matrices

Michael T. Jury, Arya Gayathri Memana

We state and prove a version of Szegő's first limit theorem for multi-Toeplitz operators acting in the full Fock space in letters. In particular we show that the eigenval…

math.OA2026

Free versions of the strong Szegő limit theorem

Michael T. Jury, Lodewyk J. van Rensburg, George Roman

The Strong Szegő Limit Theorem is a theorem about the asymptotics of the determinants of large Toeplitz matrices. It can be reformulated as a probabilistic statement about eigenval…

math.FA2026

Completely Positive Matrix Products

Eric Evert, Michael T. Jury, Scott McCullough

Building on recent works that investigate positivity preserving matrix products, we {examine} the class of \JCP (\jcp) matrix products. A bilinear map on the Cartesian product of t…

math.CV2025

A note on homotopies of rational matrix inner functions

Michael T. Jury

We show that when , the space of -matrix-valued rational inner functions in the disk is path connected.

math.FA2025

Determinants of Random Unitary Pencils

Michael T. Jury, George Roman

We investigate determinants of random unitary pencils (with scalar or matrix coefficients), which generalize the characteristic polynomial of a single unitary matrix. In particular…

math.FA2023

Positivity conditions on the annulus via the double-layer potential kernel

Michael T. Jury, Georgios Tsikalas

We introduce and study a scale of operator classes on the annulus that is motivated by the classes of -contractions of Nagy and Foiaş. In particular, our classes…