Group “Fundamental Interactions”
The quantum gravity team works on a major open question in fundamental physics: how to reconcile general relativity and quantum mechanics. Since gravity describes the dynamics of space-time, this amounts to studying the quantum behavior of time and space.
Loop quantum gravity (LQG) is a major approach aimed at answering this question. In this field, the CPT is at the very forefront, and the team works on the formal definition of the theory, its mathematical aspects, and its applications.
Among the formal developments, the group studies the properties of coherent semiclassical states, which describe quantum geometry, and develops a reformulation of the theory in terms of twistors, which should simplify its application.
The main applications are primordial cosmology and black hole physics. The objective of this research is to identify observable phenomena that could make it possible to test the theory. In the context of cosmology, LQG makes it possible to explore the region close to the initial singularity predicted by classical general relativity. The theory indicates that the current expansion phase of the universe was preceded by a phase of contraction.
LQG also allows the study of the high-curvature region inside black holes (the “Planck star”) and suggests that the central singularity is avoided thanks to quantum effects. The black hole thus becomes unstable: it can explode through a quantum tunneling process, similar to conventional nuclear decay. The team studies the signals produced in this way, which could correspond to observed phenomena such as very high-energy gamma rays or Fast Radio Bursts, possibly caused by explosions of primordial black holes. The quantum structure of space-time is also relevant for studying the thermal properties of black holes and the “information paradox”. The group is at the forefront of the analysis of these questions.
| BRUNO | Matteo | Post Ph.D. | Contact | |
| DIAZ | Juan-Manuel | Ph.D. | Contact | |
| DONA | Pietro | Research teacher | Contact | |
| KRAJEWSKI | Thomas | Research teacher | +33.4.91.26.95.53 | Contact |
| PEREZ | Alejandro | Research teacher Team leader « Quantum Gravity » | +33.4.91.26.97.98 | Contact |
| PIOVESAN | Pierre | Ph.D. | Contact | |
| ROVELLI | Carlo | Research teacher emeritus | +33.4.91.26.96.44 | Contact |
| SPEZIALE | Simone | Researcher Unit leader « Interactions fondamentales » | +33.4.91.26.95.47 | Contact |
| SREERAM | Gowrisankar | Ph.D. | Contact | |
| YAN | Ruijue | Ph.D. | Contact |
First order gravity on the light front
Physical Review D, 2015, 91 (6), pp.064043. (10.1103/PhysRevD.91.064043)
No firewalls in quantum gravity: the role of discreteness of quantum geometry in resolving the information loss paradox
Classical and Quantum Gravity, 2015, Focus Issue: Entanglement and Quantum Gravity, 32 (8), pp.084001. (10.1088/0264-9381/32/8/084001)
Discrete Renormalization Group for SU(2) Tensorial Group Field Theory
Annales de l’Institut Henri Poincaré (D) Combinatorics, Physics and their Interactions, 2015, 2 (1), pp.49-112. (10.4171/AIHPD/15)
How big is a black hole?
Physical Review D, 2015, 91 (6), pp.064046. (10.1103/PhysRevD.91.064046)
Parametric Representation of Rank d Tensorial Group Field Theory: Abelian Models with Kinetic Term $\sum_{s}|p_s| + \mu$
Journal of Mathematical Physics, 2015, 56 (9), pp.093503. (10.1063/1.4929771)
Relative information at the foundation of physics
A. Aguirre et al. It From Bit or Bit From It?, Springer International Publishing, pp.79-86, 2015
Symplectic and Semiclassical Aspects of the Schläfli Identity
Journal of Physics A: Mathematical and Theoretical, 2015, 48 (10), pp.105203. (10.1088/1751-8113/48/10/105203)
Curvatures and discrete Gauss-Codazzi equation in (2+1)-dimensional loop quantum gravity
International Journal of Geometric Methods in Modern Physics, 2015, 12 (10), pp.1550112. (10.1142/S0219887815501121)
How many quanta are there in a quantum spacetime?
Classical and Quantum Gravity, 2015, 32 (16), pp.165019. (10.1088/0264-9381/32/16/165019)
General Relativity. The Most beautiful of Theories.
De Gruyter, pp.208, 2015, 978-3-11-038364-5, 978-3-11-038364-5. (10.1515/9783110343304)
