activity
20052026
most citedUncertainty principles for magnetic structures on certain coadjoint orbits

12 citations · 53 across the 36 of their papers we have counts for

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14 papers · 1 filter

math.OA2025

On the -algebras of linear dynamical systems

Ingrid Beltita, Daniel Beltita

We verify the conjecture on continuous-trace subquotients for -algebras of nilpotent linear dynamical systems, where by linear dynamical system we mean a continuous action of…

math.OA2024

The -algebras of completely solvable Lie groups are solvable

Ingrid Beltita, Daniel Beltita

We prove that if a connected and simply connected Lie group admits connected closed normal subgroups with for $j…

math.OA2024

-rigidity of the Heisenberg group

Ingrid Beltita, Daniel Beltita

We prove that the Heisenberg groups can be distinguished from the other connected and simply connected Lie groups via their group -algebras. The main step of the proof is a ch…

math.OA2022

A note on ideal spaces of Mautner groups

Ingrid Beltita, Daniel Beltita

The Mautner groups are the 5-dimensional solvable Lie groups that have non-type-I factor representations. We show that their corresponding group -algebras are quasi-standard a…

math.OA2021★ 3 cited

On stably finiteness for -algebras of exponential solvable Lie groups

Ingrid Beltita, Daniel Beltita

We study the link between stably finiteness and stably projectionless-ness for -algebras of solvable Lie groups. We show that these two properties are equivalent if the dimens…

math.OA2020

Traces of -algebras of connected solvable groups

Ingrid Beltita, Daniel Beltita

We give an explicit description of the tracial state simplex of the -algebra of an arbitrary connected, second countable, locally compact, solvable group . We show…