J
Joaquim Gomis
Researcher at University of Barcelona
Publications - 247
Citations - 7154
Joaquim Gomis is an academic researcher from University of Barcelona. The author has contributed to research in topics: Gauge theory & Supersymmetry. The author has an hindex of 44, co-authored 242 publications receiving 6445 citations. Previous affiliations of Joaquim Gomis include Katholieke Universiteit Leuven & University of Texas at Austin.
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From the Galilei to the Lorentz group in a general light-cone frame
Emili Elizalde,Joaquim Gomis +1 more
TL;DR: In this paper, the most general coordinate system in which the Galilean symmetries of the ordinary and the Bell and Ruegg light-cone frames appear is found, and it is possible to go from the Galilei group in two space dimensions to the Lorentz group, a process inverse to the contraction of the LG with respect to the subgroup of rotations.
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The rigid symmetries of bosonic D-strings
TL;DR: In this paper, the classical symmetries of D-string actions were analyzed and generalizations thereof were shown. And it was shown that the simplest actions of this type have infinitely many nontrivial rigid symmets which act nontrivially and nonlinearly both on the target space coordinates and on the U(1) gauge field, and form a Kac-Moody version of the Weyl algebra.
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Non Relativistic Dp Branes
TL;DR: In this article, a kappa-symmetric and diffeomorphism-invariant non-relativistic Dp-brane action is constructed as a non-Relatio-vivistic limit of a relativistic dynamical DpBrane action in flat space.
Posted Content
A particle model with extra dimensions from Coadjoint Poincare' Symmetry
TL;DR: In this paper, the authors construct a point particle relativistic model with an interpretation in terms of extra-dimensional variables, which can be interpreted as a modification to the flat Minkowski metric with non trivial Riemann, Ricci tensors and scalar curvature.
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Infinitely many rigid symmetries of kappa-invariant D-string actions
TL;DR: In this article, it was shown that kappa-invariant D-string actions have infinitely many supersymmetries, and the result holds for any two-dimensional action depending on an abelian world-sheet gauge field only via the field strength.