1989
DOI: 10.1103/physrevd.39.683
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Spontaneous breaking of Lorentz symmetry in string theory

Abstract: The possibility of spontaneous breakdown of Lorentz symmetry in string theory is explored via covariant string field theory. A potential mechanism is suggested for the Lorentz breaking that may be generic in many string theories.The basic bosonic string has a highly constrained structure that for consistency requires a 26-dimensional spacetime. Similarly

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Cited by 1,526 publications
(1,942 citation statements)
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“…Basically, the starting point of these approaches has been the well defined Hamiltonian operators of the quantum theory together with an heuristical characterization of the semiclassical ground state [2,3,4,5]. String theory has also provided a possible connection between quantum gravity and LIV [6,7]. The MDR (1) generically arise from Lorentz-violating dimension five operators in the Lagrangian, upon which we focus in the following.…”
Section: Introductionmentioning
confidence: 99%
“…Basically, the starting point of these approaches has been the well defined Hamiltonian operators of the quantum theory together with an heuristical characterization of the semiclassical ground state [2,3,4,5]. String theory has also provided a possible connection between quantum gravity and LIV [6,7]. The MDR (1) generically arise from Lorentz-violating dimension five operators in the Lagrangian, upon which we focus in the following.…”
Section: Introductionmentioning
confidence: 99%
“…On the other hand, possible Lorentzviolating (LV) extensions of the SM, standard model extensions (SME), have, apparently, no troubles both theoretically and experimentally [1,2] and many theories exhibiting Lorentz violation were proposed in recent years. We can mention the cases of the SM Electroweak sector [3], Quantum Chromodynamics [4], Quantum Electrodynamics [5], a pure Yang-Mills theory [6] and other theories [7][8][9][10][11][12][13].…”
Section: Introductionmentioning
confidence: 99%
“…It follows that the irreducible representations of the VSR groups are one-dimensional, labeled by the K 3 eigenvalue. 1 We will build particle theories that are not invariant under the full Lorentz symmetry but only under Hom (2) or Sim(2). As pointed out by Cohen and Glashow, this reduced set of spacetime symmetries is fully compatible with all kinematic tests of special relativity.…”
Section: Symmetriesmentioning
confidence: 99%
“…It is possible, for instance, for the SO(3, 1) Lorentz invariance of physics to break down to the subgroups Hom(2) or Sim (2). These subgroups do not admit invariant tensors which could act as spurions.…”
Section: Introductionmentioning
confidence: 99%
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