Exact continuity equation in a space with minimal length
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Publication:2232845
DOI10.1016/J.PHYSLETA.2021.127141OpenAlexW3018482393MaRDI QIDQ2232845
Publication date: 13 October 2021
Published in: Physics Letters. A (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2004.12690
Cites Work
- Orbital magnetic moment of the electron in the hydrogen atom in a deformed space with minimal length
- The non-commutative oscillator, symmetry and the Landau problem
- Quantum scattering in one-dimensional systems satisfying the minimal length uncertainty relation
- Minimal length scale scenarios for quantum gravity
- Noncommutative anisotropic oscillator in a homogeneous magnetic field
- Effect of coordinate noncommutativity on the mass of a particle in a uniform field and the equivalence principle
- Exactly solvable problems in the momentum space with a minimum uncertainty in position
- One-dimensional Coulomb-like problem in general case of deformed space with minimal length
- Can we measure structures to a precision better than the Planck length?
- Deformed Heisenberg algebra and minimal length
- One-dimensional Coulomb-like problem in deformed space with minimal length
- Noncommutative 3D harmonic oscillator
- Harmonic oscillator with nonzero minimal uncertainties in both position and momentum in a SUSYQM framework
- Exact solutions for two-body problems in 1D deformed space with minimal length
- Dirac oscillator with nonzero minimal uncertainty in position
- More on a SUSYQM approach to the harmonic oscillator with nonzero minimal uncertainties in position and/or momentum
- On the (2 + 1)-dimensional Dirac equation in a constant magnetic field with a minimal length uncertainty
- On Quantum Mechanics on Noncommutative Quantum Phase Space
- Relation of deformed nonlinear algebras with linear ones
- Lorentz-covariant deformed algebra with minimal length and application to the (1 + 1)-dimensional Dirac oscillator
- Quantized Space-Time
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