A farewell to unimodularity

DOI10.1016/S0370-2693(01)00595-0zbMath1062.81545arXivhep-th/0104038WikidataQ128012691 ScholiaQ128012691MaRDI QIDQ5936891

Thomas Schücker, Serge Lazzarini

Publication date: 9 July 2001

Published in: Physics Letters. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/0104038

zbMATH Keywords

almost commutative geometriescentral spin lift extensionsfermion hypercharges

Mathematics Subject Classification ID

Noncommutative geometry methods in quantum field theory (81T75)

Related Items (18)

Gauge theory for spectral triples and the unbounded Kasparov product ⋮ Massive neutrinos in almost-commutative geometry ⋮ NONCOMMUTATIVE GEOMETRY AND THE STANDARD MODEL ⋮ Carnot-Carathéodory metric and gauge fluctuation in noncommutative geometry ⋮ On globally non-trivial almost-commutative manifolds ⋮ Space and time dimensions of algebras with application to Lorentzian noncommutative geometry and quantum electrodynamics ⋮ Gauge networks in noncommutative geometry ⋮ Seesaw and noncommutative geometry ⋮ A U(1)B−L-extension of the standard model from noncommutative geometry ⋮ A DARK SECTOR EXTENSION OF THE ALMOST-COMMUTATIVE STANDARD MODEL ⋮ On a classification of irreducible almost commutative geometries ⋮ A farewell to unimodularity ⋮ Spectral action and big desert ⋮ Noncommutative Geometry and the Physics of the LHC Era ⋮ On a classification of irreducible almost-commutative geometries V ⋮ LINE ELEMENT IN QUANTUM GRAVITY: THE EXAMPLE OF DSR AND NONCOMMUTATIVE GEOMETRY ⋮ Krajewski diagrams and the standard model ⋮ On a classification of irreducible almost commutative geometries. III

Cites Work

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• Gravity coupled with matter and the foundation of non-commutative geometry
• The spectral action principle
• Group Structure of Gauge Theories
• Noncommutative geometry and reality
• A farewell to unimodularity

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