activity
19972016
most citedRiemannian Space-times of Gödel Type in Five Dimensions

19 citations · 30 across the 6 of their papers we have counts for

collaborators

6 papers

physics.hist-ph2016★ 1 cited

Life and space dimensionality: A brief review of old and new entangled arguments

Francisco Caruso

A general sketch on how the problem of space dimensionality depends on anthropic arguments is presented. Several examples of how life has been used to constraint space dimensionali…

cond-mat.quant-gas2015★ 7 cited

Influence of Induced Interactions on Superfluid Properties of Quasi-Two Dimensional Dilute Fermi Gases With Spin-Orbit Coupling

H. Caldas, R. L. S. Farias, M. Continentino

We study the effects of induced interactions on the pairing gap, transition temperature and chemical potential of a quasi-two dimensional Fermi gas of atoms with spin-orbit couplin…

math-ph2013★ 2 cited

Critical D-module reps for finite superconformal algebras and their superconformal mechanics

Francesco Toppan

The simple finite Lie superalgebras D(2,1;α), G(3), D(4,1), D(2,2), A(3,1) and F(4) admit D-module representations, given by a set of differential operators of a single real variab…

nucl-ex2012

Theoretical study of the hyperfine field at Cu impurities diluted in an iron host

A. L. de Oliveira, C. M. Chaves, N. A. de Oliveira +1

Magnetic hyperfine field at Cu isotopes as impurities in Fe were recently measured at low temperature. A model to explain these experimental results is proposed. The diluted Cu imp…

gr-qc2003★ 1 cited

A Note on Segre Types of Second Order Symmetric Tensors in 5-D Brane-world Cosmology

M. J. Reboucas, J. Santos

Recent developments in string theory suggest that there might exist extra spatial dimensions, which are not small nor compact. The framework of most brane cosmological models is th…

gr-qc1997★ 19 cited

Riemannian Space-times of Gödel Type in Five Dimensions

M. J. Reboucas, A. F. F. Teixeira

The five-dimensional (5D) Riemannian Gödel-type manifolds are examined in light of the equivalence problem techniques, as formulated by Cartan. The necessary and sufficient conditi…