activity
20072018
most citedOperator algebras and subproduct systems arising from stochastic matrices

13 citations · 27 across the 8 of their papers we have counts for

collaborators

11 papers

math.OA2018

Classification of q-pure q-weight maps over finite dimensional Hilbert spaces

Christopher Jankowski, Daniel Markiewicz, Robert T. Powers

An -semigroup of is a one parameter strongly continuous semigroup of -endomorphisms of that preserve the identity. Every -semigroup that possesses a stro…

math.OA2016

C*-envelopes of tensor algebras arising from stochastic matrices

Adam Dor-On, Daniel Markiewicz

In this paper we study the C*-envelope of the (non-self-adjoint) tensor algebra associated via subproduct systems to a finite irreducible stochastic matrix . Firstly, we identif…

math.OA2014

On the classification and modular extendability of E-semigroups on factors

Panchugopal Bikram, Daniel Markiewicz

In this paper we study modular extendability and equimodularity of endomorphisms and E-semigroups on factors with respect to f.n.s. weights. We show that modular extendability…

math.OA2014★ 13 cited

Operator algebras and subproduct systems arising from stochastic matrices

Adam Dor-On, Daniel Markiewicz

We study subproduct systems in the sense of Shalit and Solel arising from stochastic matrices on countable state spaces, and their associated operator algebras. We focus on the non…

math.OA2011

Aligned CP-semigroups

Christopher Jankowski, Daniel Markiewicz, Robert T. Powers

A CP-semigroup is aligned if its set of trivially maximal subordinates is totally ordered by subordination. We prove that aligned spatial E_0-semigroups are prime: they have no non…

math.OA2011

Continuous families of E_0-semigroups

Ilan Hirshberg, Daniel Markiewicz

We consider families of E_0-semigroups continuously parametrized by a compact Hausdorff space, which are cocycle-equivalent to a given E_0-semigroup β. When the gauge group of …