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Grant number: | 16/11137-5 |

Support Opportunities: | Scholarships in Brazil - Post-Doctoral |

Effective date (Start): | May 01, 2017 |

Effective date (End): | January 31, 2020 |

Field of knowledge: | Physical Sciences and Mathematics - Physics - Elementary Particle Physics and Fields |

Principal Investigator: | Denis Dalmazi |

Grantee: | Luiz Henrique de Campos Borges |

Host Institution: | Faculdade de Engenharia (FEG). Universidade Estadual Paulista (UNESP). Campus de Guaratinguetá. Guaratinguetá , SP, Brazil |

The aim of the present resarch plan is to investigate the viability of a potentially renormalizable gravitational theory in D = 2 + 1 dimensions and the possibility of Lorentz violation in the real world in D = 3 + 1 dimensions. Regarding the first subject, we will suggest a new 3D quantum gravity model, a kind of higher derivative topologically massive gravity in order to produce a renormalizable self-interacting spin-2 theory. An essential ingredient is unimodular constraint, which fixes the absolute value of the metric determinant to one. This procedure expands a linearized Weyl symmetry beyond the linearized approximation, which will certainly contribute to its renormalizability. Since we have a higher derivative model, free of ghosts (at tree level) we believe that we will end up with a unitary and renormalizable gravitational theory in D = 2 + 1 dimensions. There is no such theory in D = 2 + 1 dimensions to the best we know. Regarding the second part of this work, we investigate the effect of Lorentz breaking terms in the propagation of massless spin-2 particles. Besides the gravitational Chern-Simons Lorentz violating term suggested by Jackiw and Pi e include also the Cotton term and quadratic terms in the curvature which are (the last ones) parity invariant. The influence of those terms on the usual gravitational theory (Einstein-Hilbert) have already been investigated in the literature. However, here in order to drawn model independent conclusions we study those breaking terms in the only viable alternative candidate to the EH model, known as WTDIFF, which has a nonlinear version known as unimodular gravity. Different features will be investigated including analytic propperties of the propagator and the interaction between sources. Such investigations may be relevant from both theoretical and experimental point of view when we search for Lorentz violations signals at low energy. (AU) | |

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Scientific publications
(8)

(References retrieved automatically from Web of Science and SciELO through information on FAPESP grants and their corresponding numbers as mentioned in the publications by the authors)

BORGES, L. H. C.; BARONE, F. A.; DE MELO, C. A. M.; BARONE, F. E.. Higher order derivative operators as quantum corrections.** Nuclear Physics B**, v. 944, JUL 2019. (16/11137-5)

BORGES, L. H. C.; DALMAZI, D.. Unimodular gravity theory with external sources in a Lorentz-symmetry breaking scenario.** Physical Review D**, v. 99, n. 2, JAN 29 2019. (16/11137-5)

BORGES, L. H. C.; FERRARI, A. F.; BARONE, F. A.. Mirrors and field sources in a Lorentz-violating scalar field theory.** Nuclear Physics B**, v. 954, MAY 2020. (16/11137-5, 17/13767-9)

BORGES, L. H. C.; DALMAZI, D.. Unimodular gravity theory with external sources in a Lorentz-symmetry breaking scenario.** PHYSICAL REVIEW D**, v. 99, n. 2, p. 10-pg., 2019-01-29. (16/11137-5)

BORGES, L. H. C.; BARONE, F. A.. Field Sources in a CPT-Even Lorentz-Violation Maxwell Electrodynamics.** Brazilian Journal of Physics**, v. 49, n. 4, p. 571-582, AUG 2019. (16/11137-5)

BORGES, L. H. C.; BARONE, F. A.. New Effects in the Vicinity of a Perfectly Conducting Plate in a Non-minimal Lorentz Violation Scenario.** Brazilian Journal of Physics**, v. 50, n. 5, AUG 2020. (16/11137-5)

BORGES, L. H. C.; BARONE, F. A.. A perfectly conducting surface in electrodynamics with Lorentz symmetry breaking.** EUROPEAN PHYSICAL JOURNAL C**, v. 77, n. 10, OCT 20 2017. (16/11137-5)

BORGES, L. H. C.; BARONE, F. A.; FERRARI, A. F.. The point-charge self-energy in a nonminimal Lorentz-violating Maxwell electrodynamics.** EPL**, v. 122, n. 3, MAY 2018. (17/13767-9, 16/11137-5)

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