C. Farsi

activity

20242026

most cited

L^{p}

-spectral triples and

p

-quantum compact metric spaces

1 citations · 1 across the 2 of their papers we have counts for

collaborators

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4 papers · 1 filter

math.OA2025

Collapse in Noncommutative Geometry and Spectral Continuity

Carla Farsi, Frederic Latremoliere

If two compact quantum metric spaces are close in the metric sense, then how similar are they, as noncommutative spaces? In the classical realm of Riemannian geometry, informally,…

math.OA2025

Continuity for the spectral propinquity of the Dirac operators associated with an analytic path of Riemannian metrics

Carla Farsi, Frederic Latremoliere

We prove that a polynomial path of Riemannian metrics on a closed spin manifold induces a continuous field in the spectral propinquity of metric spectral triples.

math.OA2024

Simplicity of $*$ -algebras of non-Hausdorff $Z_{2}$ -multispinal groupoids

C. Farsi, N. S. Larsen, J. Packer +1

We study simplicity of $C^{*}$ -algebras arising from self-similar groups of $Z_{2}$ -multispinal type, a generalization of the Grigorchuk case whose simplicity was first proved…

math.OA2024

Spectral Triples on noncommutative solenoids from the standard spectral triples on quantum tori

Carla Farsi, Frederic Latremoliere, Judith Packer

We address the natural question: as noncommutative solenoids are inductive limits of quantum tori, do the standard spectral triples on quantum tori converge to some spectral triple…

Collapse in Noncommutative Geometry and Spectral Continuity

Continuity for the spectral propinquity of the Dirac operators associated with an analytic path of Riemannian metrics

Simplicity of ∗-algebras of non-Hausdorff Z2​-multispinal groupoids

Spectral Triples on noncommutative solenoids from the standard spectral triples on quantum tori

Simplicity of $*$ -algebras of non-Hausdorff $Z_{2}$ -multispinal groupoids