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Given the algebra, Hilbert space H, grading and real structure of the finite spectral triple of the Standard Model, we classify all possible Dirac operators such that H is a self-Morita equivalence bimodule for the associated Clifford algebra.
R.J. Plymen, Strong Morita equivalence, spinors and symplectic spinors
1986
Earlier work this paper cites.
A. Connes, Noncommutative geometry and reality
1995
Earlier work this paper cites.
A. Connes, Gravity coupled with matter and foundation of non-commutative geometry
1996
Earlier work this paper cites.
M. Paschke and A. Sitarz, Discrete spectral triples and their symmetries
1996
Earlier work this paper cites.
T. Krajewski, Classification of Finite Spectral Triples
1998
Cited alongside, same era.
M. Paschke, F. Scheck and A. Sitarz, Can (noncommutative) geometry accommodate leptoquarks?
1999
Cited alongside, same era.
J.C. Várilly, An introduction to noncommutative geometry
2006
Cited alongside, same era.
A.H. Chamseddine, A. Connes and M. Marcolli, Gravity and the standard model with neutrino mixing
2007
Cited alongside, same era.
L. Boyle and S. Farnsworth, A new algebraic structure in the standard model of particle physics
Cited in the paper.
Ch. Brouder, N. Bizi and F. Besnard, T
Cited in the paper.
Cited in the paper.
A. Connes and M. Marcolli, Noncommutative geometry, quantum fields and motives
2008
Later among the works it cites.
2014
Later among the works it cites.
W.D. van Suijlekom, Noncommutative Geometry and Particle Physics
2015
Later among the works it cites.
F. D’Andrea and L. Dąbrowski, The Standard Model in Noncommutative Geometry and Morita equivalence
2016
Later among the works it cites.
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