Two-dimensional boson oscillator under a magnetic field in the presence of a minimal length in the non-commutative space | Zendy

Z. Selema | Zendy; A. Boumal | Zendy

Open Access

Two-dimensional boson oscillator under a magnetic field in the presence of a minimal length in the non-commutative space

Author(s) -

Z. Selema,

A. Boumal

Publication year - 2021

Publication title -

revista mexicana de física

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.181

H-Index - 25

eISSN - 2683-2224

pISSN - 0035-001X

DOI - 10.31349/revmexfis.67.226

Subject(s) - physics , commutative property , space (punctuation) , boson , momentum (technical analysis) , position and momentum space , mathematical physics , schrödinger equation , magnetic field , field (mathematics) , wave function , quantum mechanics , quantum electrodynamics , mathematics , pure mathematics , computer science , finance , economics , operating system

Minimal length in non-commutative space of a two-dimensional Klein-Gordon oscillator is investigated and illustrates the wave functions in the momentum space. The eigensolutions are found and the system is mapping to the well-known Schrodinger equation in a Pöschl-Teller potential.

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