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A new class of Fermionic Projectors: Møller operators and mass oscillation properties

Drago, Nicoló and Murro, Simone (2017) A new class of Fermionic Projectors: Møller operators and mass oscillation properties. Letters in Mathematical Physics 107 (12), pp. 2433-2451.

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Other URL: http://doi.org/10.1007/s11005-017-0998-z


Abstract

Recently, a new functional analytic construction of quasi-free states for a self-dual CAR algebra has been presented in Finster and Reintjes (Adv Theor Math Phys 20:1007, 2016). This method relies on the so-called strong mass oscillation property. We provide an example where this requirement is not satisfied, due to the nonvanishing trace of the solutions of the Dirac equation on the horizon of ...

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Item type:Article
Date:2017
Institutions:Mathematics
Identification Number:
ValueType
10.1007/s11005-017-0998-zDOI
Keywords:QUANTUM-FIELD-THEORY; MICROLOCAL SPECTRUM CONDITION; CURVED SPACE-TIME; HADAMARD STATES; SINGULARITY STRUCTURE; 2-POINT FUNCTION; DIRAC FIELDS; CONSTRUCTION; OBSERVABLES; MANIFOLD; Dirac fields; Fermionic Projector; Mass oscillation property; Moller operator; Quasi-free states; Self-dual CAR algebra
Dewey Decimal Classification:500 Science > 510 Mathematics
Status:Published
Refereed:Yes, this version has been refereed
Created at the University of Regensburg:Yes
Item ID:39544
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