Pablo Pais
Charles University in Prague
49 Papers
123 Citations
Pablo Pais is an academic researcher from Charles University in Prague. The author has contributed to research in topics: Gauge theory & Supersymmetry. The author has an hindex of 15, co-authored 37 publications. Previous affiliations of Pablo Pais include Solvay & Andrés Bello National University.
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Papers
Survey of Kozai dynamics beyond Neptune
TL;DR: In this article, the authors studied the effect of the Kozai dynamics on the orbital evolution of trans-neptunian objects being captured or not in MMR with Neptune and provided energy level maps of the type ( ω, q ) describing the possible orbital paths from Neptune up to semimajor axis of hundreds of AU.
95
Revisiting the gauge fields of strained graphene
TL;DR: In this paper, it was shown that the Weyl field associated with strain is a pure gauge field and no constraint on the ($2+1$)-dimensional spacetime appears, which is a nontrivial generalization to the Liouville equation of the differential geometry of surfaces.
63
Generalized Dirac structure beyond the linear regime in graphene
Alfredo Iorio,Pablo Pais,Pablo Pais,I. A. Elmashad,Ahmed Farag Ali,Mir Faizal,Mir Faizal,L. I. Abou-Salem +7 more
TL;DR: In this paper, it was shown that a generalized Dirac structure survives beyond the linear regime of the low-energy dispersion relations of graphene and a generalized uncertainty principle of the kind compatible with spec...
38
Generalized Dirac structure beyond the linear regime in graphene
Alfredo Iorio,Pablo Pais,Pablo Pais,I. A. Elmashad,Ahmed Farag Ali,Mir Faizal,Mir Faizal,L. I. Abou-Salem +7 more
TL;DR: In this paper, a generalized Dirac structure was shown to survive beyond the linear regime of the low-energy dispersion relations of graphene, and a generalized uncertainty principle compatible with specific quantum gravity scenarios with a fundamental minimal length (here graphene lattice spacing) and Lorentz violation was obtained.
38
Dynamical Contents of Unconventional Supersymmetry
TL;DR: In this article, the Dirac Hamiltonian formalism is applied to a system in $(2+1)$-dimensions consisting of a Dirac field minimally coupled to Chern-Simons connections, $A$ and $\omega$ respectively.