We solve analytically the Schrödinger equation for the N-dimensional inverse square
potential in quantum mechanics with a minimal length in terms of Heun's functions. We apply …

We study the covariant Duffin-Kemmer-Petiau (DKP) equation in the curved space-time of a
cosmic string. The calculations are done in the presence of a magnetic vector potential in the …

A quantum neutral particle, constrained to move on a conical surface, is used as a toy model
to explore bound states due to both a inverse squared distance potential and a δ-function …

In this work we investigate the quantum dynamics of an electric dipole in a (2+ 1)-
dimensional conical spacetime. For specific conditions, the Schrödinger equation is solved …

We study fluid flow and the formation of viscous fingering patterns on a two-dimensional
conical background space, defined as the conical Hele–Shaw cell. We approach the …

We propose quantum dynamics for the dipole moving in cosmic string background and show
that the classical scale symmetry of a particle moving in cosmic string background is still …

Nous présentons les outils fondamentaux du formalisme de la mécanique quantique non
relativiste basée sur un principe d'incertitude généralisé, impliquant l'existence d'une …

A geometria, topologia e elasticidade estão presentes em vários ramos da física, e
desempemham papel fundamental no entendimento de vários fenômenos físicos. Nesse …