Under the influence of the deformation space-space symmetries, the improved Mobius
square plus generalized Yukawa potentials (IMSGYPs) have been employed to solve the …

We single out a class of Lagrangians on a group manifold, for which one can introduce non-
canonical coordinates in the phase space, which simplify the construction of the Poisson …

We report the new bound state solutions of novel non-central potentials, the improved Eckart
plus an improved class of Yukawa potential (IECYP), in the deformation Klein-Gordon …

Equations of a rotating body with one point constrained to move freely on a plane (dancing
top) are deduced from the Lagrangian variational problem. They formally look like the Euler …

We consider the Lagrangian dynamical system forced to move on a submanifold G α (q A)=
0. If for some reason we are interested in knowing the dynamics of all original variables q A …

In this paper, we perform a complete non-relativistic study of the improved class of inversely
quadratic Yukawa plus Hulthén potential (ICIQYHP) model in the context of three …

Relativistic and non-relativistic quantum mechanics formulated in a non-commutative space-
space have recently become the object of renewed interest. In the context of three …

Abstract The Snyder–de Sitter (SdS) algebra is a model of noncommutative spacetime
based on three fundamental constants: the speed of light, the Planck length and the …

Within the framework of three-dimensional non-relativistic noncommutative quantum phase-
space (3D-NRNCPS) symmetries, we study the three-dimensional deformed Schrödinger …

In this work, we investigate the solutions of the two-dimensional Duffin–Kemmer–Petiau
oscillator for spin-one particles under a minimal length assumption. To incorporate the …