activity
19952026
most citedQuantum cosmological perfect fluid models

176 citations · 485 across the 33 of their papers we have counts for

collaborators

33 papers

quant-ph2026

Bound states in a semi-infinite square potential well

Nivaldo A. Lemos

The finite square potential well is a staple problem in introductory quantum mechanics. There is an extensive literature on the determination of the allowed energies, which require…

gr-qc2022★ 1 cited

Probing time orientability of spacetime

N. A. Lemos, D. Müller, M. J. Reboucas

In general relativity, cosmology and quantum field theory, spacetime is assumed to be an orientable manifold endowed with a Lorentz metric that makes it spatially and temporally or…

gr-qc2021

Orientability of space from electromagnetic quantum fluctuations

N. A. Lemos, M. J. Reboucas

Whether the space where we live is a globally orientable manifold , and whether the local laws of physics require that be equipped with a canonical orientation, are amon…

physics.gen-ph2021★ 2 cited

Breakdown of the connection between symmetries and conservation laws for semiholonomic systems

Nivaldo A. Lemos

Integrable velocity-dependent constraints are said to be semiholonomic. For good reasons, holonomic and semiholonomic constraints are thought to be indistinguishable in Lagrangian…

gr-qc2021★ 6 cited

Probing spatial orientability of Friedmann--Robertson--Walker spatially flat spacetime

N. A. Lemos, D. Müller, M. J. Reboucas

One important global topological property of a spacetime manifold is orientability. It is widely believed that spatial orientability can only be tested by global journeys around th…

physics.gen-ph2021

Complete inequivalence of nonholonomic and vakonomic mechanics: rolling coin on an inclined plane

Nivaldo A. Lemos

Vakonomic mechanics has been proposed as a possible description of the dynamics of systems subject to nonholonomic constraints. The aim of the present work is to show that for an i…