activity
20092026
most citedA generalized action for -dimensional Chern--Simons gravity

58 citations · 436 across the 21 of their papers we have counts for

collaborators

22 papers

hep-th2026

Resonant JPZ algebras and 3D Chern--Simons gravity

Remigiusz Durka, Nelson Merino, D. M. Peñafiel

In this work we construct three-dimensional Chern--Simons gravity theories for the six resonant algebras generated by the Lorentz generators , translations , and an…

hep-th2022★ 19 cited

Conformal renormalization of scalar-tensor theories

Giorgos Anastasiou, Ignacio J. Araya, Mairym Busnego-Barrientos +2

We study a conformally coupled scalar-tensor theory with a quartic potential possessing local conformal symmetry up to a boundary term. We show that requiring the restoration of th…

gr-qc2022★ 2 cited

Thin shell dynamics in Lovelock gravity

Pablo Guilleminot, Nelson Merino, Rodrigo Olea

We study matching conditions for a spherically symmetric thin shell in Lovelock gravity which can be read off from the variation of the corresponding first-order action. In point o…

hep-th2020★ 28 cited

Most general theory of 3d gravity: Covariant phase space, dual diffeomorphisms, and more

Marc Geiller, Christophe Goeller, Nelson Merino

We show that the phase space of three-dimensional gravity contains two layers of dualities: between diffeomorphisms and a notion of "dual diffeomorphisms" on the one hand, and betw…

gr-qc2020★ 4 cited

First-order Lagrangian and Hamiltonian of Lovelock gravity

Pablo Guilleminot, Félix-Louis Julié, Nelson Merino +1

Based on the insight gained by many authors over the years on the structure of the Einstein-Hilbert, Gauss-Bonnet and Lovelock gravity Lagrangians, we show how to derive -- in an e…

gr-qc2020★ 2 cited

Mimetic Einstein-Cartan-Kibble-Sciama (ECKS) gravity

F. Izaurieta, P. Medina, N. Merino +2

In this paper, we formulate the Mimetic theory of gravity in first-order formalism for differential forms, i.e., the mimetic version of Einstein-Cartan-Kibble-Sciama (ECKS) gravity…

hep-th2018★ 20 cited

Semi-simple enlargement of the algebra from a Chern-Simons theory

Patrick Concha, Nelson Merino, Evelyn Rodríguez +2

In this work we present a BMS-like ansatz for a Chern-Simons theory based on the semi-simple enlargement of the Poincaré symmetry, also known as AdS-Lorentz algebra. We start by sh…

hep-th2018★ 50 cited

Asymptotic symmetries of three-dimensional Chern-Simons gravity for the Maxwell algebra

Patrick Concha, Nelson Merino, Olivera Miskovic +3

We study a three-dimensional Chern-Simons gravity theory based on the Maxwell algebra. We find that the boundary dynamics is described by an enlargement and deformation of the $\ma…

gr-qc2018★ 5 cited

Chern-Weil theorem, Lovelock Lagrangians in critical dimensions and boundary terms in gravity actions

Nathalie Deruelle, Nelson Merino, Rodrigo Olea

In this paper we show how to translate into tensorial language the Chern-Weil theorem for the Lorentz symmetry, which equates the difference of the Euler densities of two manifolds…

physics.comp-ph2018★ 6 cited

On the algorithm to find S-related Lie algebras

Carlos Inostroza, Igor Kondrashuk, Nelson Merino +1

In this article we describe the Java library that we have recently constructed to automatize the S-expansion method, a powerful mathematical technique allowing to relate different…

math-ph2018★ 4 cited

On a Java library to perform S-expansions of Lie algebras

Carlos Inostroza, Igor Kondrashuk, Nelson Merino +1

The S-expansion method is a generalization of the Inönü-Wigner (IW) contraction that allows to study new non-trivial relations between different Lie algebras. Basically, this metho…

gr-qc2017★ 15 cited

Einstein-Gauss-Bonnet theory of gravity: The Gauss-Bonnet-Katz boundary term

Nathalie Deruelle, Nelson Merino, Rodrigo Olea

We propose a boundary term to the Einstein-Gauss-Bonnet action for gravity, which is constructed as the dimensional continuation of the Chern-Weil theorem, and such that the extrem…

cs.MS2017★ 3 cited

A Java library to perform S-expansions of Lie algebras

C. Inostroza, I. Kondrashuk, N. Merino +1

The contraction method is a procedure that allows to establish non-trivial relations between Lie algebras and has had succesful applications in both mathematics and theoretical phy…

hep-th2016★ 44 cited

Pure Lovelock gravity and Chern-Simons theory

P. K. Concha, R. Durka, C. Inostroza +2

We explore the possibility of finding Pure Lovelock gravity as a particular limit of a Chern-Simons action for a specific expansion of the AdS algebra in odd dimensions. We derive…

hep-th2015★ 46 cited

Dynamical structure of Pure Lovelock gravity

Naresh Dadhich, Remigiusz Durka, Nelson Merino +1

We study dynamical structure of Pure Lovelock gravity in spacetime dimensions higher than four using the Hamiltonian formalism. The action consists of cosmological constant and a s…

hep-th2014★ 14 cited

Black hole solutions in Chern-Simons AdS supergravity

Gaston Giribet, Nelson Merino, Olivera Miskovic +1

We study charged AdS black hole solutions in five-dimensional Chern-Simons supergravity. The minimal supergroup containing such AdSxU(1) configurations is the superunitary group SU…

math-ph2013★ 58 cited

Generating infinite-dimensional algebras from loop algebras by expanding Maurer Cartan forms

R. Caroca, N. Merino, P. Salgado +1

It is shown that the expansion methods developed in refs. arXiv:hep-th/0212347 and arXiv:hep-th/0401033v2 can be generalized so that they permit to study the expansion of algebras…

gr-qc2013★ 58 cited

A generalized action for -dimensional Chern--Simons gravity

José Díaz, Octavio Fierro, Fernando Izaurieta +4

We show that the so-called semi-simple extended Poincaré (SSEP) algebra in dimensions can be obtained from the anti-de~Sitter algebra by me…

math-ph2011★ 26 cited

Bianchi spaces and their 3-dimensional isometries as S-expansions of 2-dimensional isometries

Ricardo Caroca, Igor Kondrashuk, Nelson Merino +1

In this paper we show that some 3-dimensional isometry algebras, specifically those of type I, II, III and V (according Bianchi's classification), can be obtained as expansions of…

hep-th2010★ 10 cited

Generating Higher-Order Lie Algebras by Expanding Maurer Cartan Forms

Ricardo Caroca, Nelson Merino, Alfredo Pérez +1

By means of a generalization of the Maurer-Cartan expansion method we construct a procedure to obtain expanded higher-order Lie algebras. The expanded higher order Maurer-Cartan eq…

math-ph2010★ 11 cited

S-Expansion of Higher-Order Lie Algebras

Ricardo Caroca, Nelson Merino, Patricio Salgado

By means of a generalization of the S-expansion method we construct a procedure to obtain expanded higher-order Lie algebras. It is shown that the direct product between an Abelian…

hep-th2009★ 11 cited

Even-dimensional topological gravity from Chern-Simons gravity

Nelson Merino, Alfredo Perez, Patricio Salgado

It is shown that the topological action for gravity in 2n-dimensions can be obtained from the 2n+1-dimensional Chern-Simons gravity genuinely invariant under the Poincare group. Th…