Search Results - "NOUI, K"

Polymer Schwarzschild black hole: An effective metric by Ben Achour, J., Lamy, F., Liu, H., Noui, K.

“…We consider the modified Einstein equations obtained in the framework of effective spherically symmetric polymer models inspired by loop quantum gravity. When…”
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Degenerate higher order scalar-tensor theories beyond Horndeski up to cubic order by Achour, J. Ben, Crisostomi, M., Koyama, K., Langlois, D., Noui, K., Tasinato, G.

“…A bstract We present all scalar-tensor Lagrangians that are cubic in second derivatives of a scalar field, and that are degenerate, hence avoiding Ostrogradsky…”
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Black-hole entropy from complex Ashtekar variables by Frodden, E., Geiller, M., Noui, K., Perez, A.

“…In loop quantum gravity, the number of microstates of a black hole for a given discrete geometry Γ depends on the so-called Barbero-Immirzi parameter γ. Using…”
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Near-horizon radiation and self-dual loop quantum gravity by Geiller, M., Noui, K.

“…We compute the near-horizon radiation of quantum black holes in the context of self-dual loop quantum gravity. For this, we first use the unitary spinor basis…”
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The SU(2) black hole entropy revisited by Engle, J., Noui, K., Perez, A., Pranzetti, D.

“…We study the state-counting problem that arises in the SU(2) black hole entropy calculation in loop quantum gravity. More precisely, we compute the leading…”
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Canonical quantization of non-commutative holonomies in 2 + 1 loop quantum gravity by Noui, K., Perez, A., Pranzetti, D.

“…In this work we investigate the canonical quantization of 2 + 1 gravity with cosmological constant Λ  >  0 in the canonical framework of loop quantum gravity…”
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On the analogy between gravity modes and inertial modes in spherical geometry by RIEUTORD, M, NOUI, K

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Combinatorial quantisation of the Euclidean torus universe by Meusburger, C., Noui, K.

“…We quantise the Euclidean torus universe via a combinatorial quantisation formalism based on its formulation as a Chern–Simons gauge theory and on the…”
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Spin Foams and Canonical Quantization by Alexandrov, Sergei

“…This review is devoted to the analysis of the mutual consistency of the spin foam and canonical loop quantizations in three and four spacetime dimensions. In…”
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Combinatorial quantisation of the Euclidean torus universe by Meusburger, C, Noui, K

“…Nucl.Phys.B841:463-505,2010 We quantise the Euclidean torus universe via a combinatorial quantisation formalism based on its formulation as a Chern-Simons…”
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The Hilbert space of 3d gravity: quantum group symmetries and observables by Meusburger, C, Noui, K

“…Adv. Theor. Math. Phys. Vol. 14, Issue 6 (2010), 1651-1716 We relate three-dimensional loop quantum gravity to the combinatorial quantisation formalism based…”
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Unfashionable observations about three dimensional gravity by Buffenoir, E, Noui, K

“…It is commonly accepted that the study of 2+1 dimensional quantum gravity could teach us something about the 3+1 dimensional case. The non-perturbative methods…”
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Three Dimensional Quantum Geometry and Deformed Poincare Symmetry by Joung, E, Mourad, J, Noui, K

“…J.Math.Phys.50:052503,2009 We study a three dimensional non-commutative space emerging in the context of three dimensional Euclidean quantum gravity. Our…”
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6J Symbols Duality Relations by Freidel, L, Noui, K, Roche, P

“…J.Math.Phys.48:113512,2007 It is known that the Fourier transformation of the square of (6j) symbols has a simple expression in the case of su(2) and…”
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Hamiltonian Quantization of Chern-Simons theory with SL(2,C) Group by Buffenoir, E, Noui, K, Roche, P

“…Class.Quant.Grav.19:4953,2002 We analyze the hamiltonian quantization of Chern-Simons theory associated to the universal covering of the Lorentz group SO(3,1)…”
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Hamiltonian Analysis of Plebanski Theory by Buffenoir, E, Henneaux, M, Noui, K, Roche, Ph

“…Class.Quant.Grav.21:5203-5220,2004 We study the Hamiltonian formulation of Plebanski theory in both the Euclidean and Lorentzian cases. A careful analysis of…”
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On the physical Hilbert space of loop quantum cosmology by Noui, Karim, Perez, Alejandro, Vandersloot, Kevin

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