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20012023
most citedDeterminantal hypersurfaces and representations of Coxeter groups

8 citations · 15 across the 7 of their papers we have counts for

collaborators

7 papers

math.SP2023

Spectral rigidity for infinitesimal generators of representations of twisted

Michael Stessin

We prove spectral rigidity theorems for the infinitesimal generators of representations of twisted groups

math.SP2022

Spectral analysis and representations]{Spectral analysis near regular point of reducibility and representations of Coxeter groups

Michael Stessin

For a tuple of square matrices the determinantal hypersurface is defined as \begin{eqnarray*} &σ(A_1,...,A_n)= \\ &\Big\{[x_1:\cdots :x_n]\in \C{\mathbb P}^{n-1}: det…

math.RT2018★ 8 cited

Determinantal hypersurfaces and representations of Coxeter groups

Zeljko Cuckovic, Michael Stessin, Alexandre Tchernev

Given a finite generating set of a group , and a representation of on a Hilbert space , we investigate how the geometry of the set $D(T,ρ)=\{ […

math.SP2015★ 5 cited

Spectral algebraic curves and decomposable operator tuples

Michael Stessin, Alexandre Tchernev

Joint spectra of tuples of operators are subsets in complex projective space. The corresponding tuple of operators can be viewed as an infinite dimensional analog of a determinanta…

math.FA2013★ 2 cited

Geometric spectral theory for compact operators

Isaak Chagouel, Michael Stessin, Kehe Zhu

We introduce a notion of joint spectrum for a tuple of compact operators on a separable Hilbert space and show that in many situations these operators commute if and only if the jo…

math.CV2007

Hardy and Bergman spaces on hyperconvex domains and their composition operators

Evgeny A. Poletsky, Michael I. Stessin

In thius paper we introduce the Hardy and Bergman spaces on hyperconvex domains relative to a acontinuous exhaustion function. We prove their basic properties and study their compo…