activity
20072023
most citedHeat Kernel for Simply-Connected Riemann Surfaces

5 citations · 16 across the 14 of their papers we have counts for

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7 papers · 1 filter

math.OA2023

Villadsen algebras

Cristian Ivanescu, Dan Kucerovsky

C*-algebras are rings, sometimes nonunital, obeying certain axioms that ensure a very well-behaved representation theory upon Hilbert space. Moreover, there are some well-known fea…

math.OA2023

Co-actions, Isometries and isomorphism classes of Hilbert modules

Dan Z. Kucerovsky

We show that a A-linear map of Hilbert A-modules is induced by a unitary Hilbert module operator if and only if it extends to an ordinary unitary on appropriately defined envelopin…

math.OA2021

Separating points through inclusions of

Dan Kucerovsky

We define a basis property that an inclusion of C*-algebras may have, and give various conditions for the property to hold. Some applications are consi…

math.OA2018

Relative double commutants in coronas of separable C*-algebras

Dan Kucerovsky, Martin Mathieu

We prove a double commutant theorem for separable subalgebras of a wide class of corona C*-algebras, largely resolving a problem posed by Pedersen. Double commutant theorems origin…

math.OA2017★ 1 cited

Cuntz semigroups of compact-type Hopf C*-algebras

Dan Kucerovsky

The classical Cuntz semigroup has an important role in the study of C*-algebras, being one of the main invariants used to classify recalcitrant C*-algebras up to isomorphism. We co…

math.OA2015★ 2 cited

The Cuntz semigroup of the tensor product C*-algebras

Cristian Ivanescu, Dan Kucerovsky

We calculate the Cuntz semigroup of the tensor product A with A. We restrict our attention to C*-algebras A which are unital, simple, nuclear, stably finite, have stable rank one,…

math.OA2014★ 1 cited

Schur Multipliers and Matrix Products

Dan Kucerovsky, Aydin Sarraf

We give necessary and sufficient conditions for a Schur map to be a homomorphism, with some generalizations to the infinite-dimensional case. In the finite-dimensional case, we fin…