Pages that link to "Item:Q1634326"
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The following pages link to On the effects of the Lorentz symmetry violation yielded by a tensor field on the interaction of a scalar particle and a Coulomb-type field (Q1634326):
Displaying 15 items.
- Relativistic symmetries in Yukawa-type interactions with Coulomb-like tensor (Q275851) (← links)
- On a relativistic scalar particle subject to a Coulomb-type potential given by Lorentz symmetry breaking effects (Q527756) (← links)
- On the effective Lagrangian in spinor electrodynamics with added violation of Lorentz and CPT-symmetries (Q1810394) (← links)
- A most misunderstood conditionally-solvable quantum-mechanical model (Q2058659) (← links)
- TFD formalism: applications to the scalar field in a Lorentz-violating theory (Q2063258) (← links)
- Semi-transparent boundaries in CPT-even Lorentz violating electrodynamics (Q2144926) (← links)
- A massive scalar field under the effects of the Lorentz symmetry violation by a CPT-odd nonminimal coupling (Q2176882) (← links)
- Effects of a Landau-type quantization induced by the Lorentz symmetry violation on a Dirac field (Q2176894) (← links)
- Semiclassical approach of Lorentz symmetry breaking effects at a low energy scenario (Q2208058) (← links)
- Quantum dynamics of scalar particles in the space-time of a cosmic string in the context of gravity's rainbow (Q2213652) (← links)
- Mirrors and field sources in a Lorentz-violating scalar field theory (Q2230262) (← links)
- On the effects of the Lorentz symmetry violation in a magnetic medium at a low energy scenario (Q4611713) (← links)
- Effects of the Kaluza–Klein theory on a Klein–Gordon particle with position-dependent mass (Q5210409) (← links)
- Effects of the Lorentz symmetry violation caused by the coupling between the vector field \(f^\mu\gamma^5\) and the derivative of the fermionic field on the modified Pöschl-Teller, Woods-Saxon and harmonic oscillator potentials (Q6164191) (← links)
- Klein-Gordon oscillator under the effects of violation of Lorentz symmetry (Q6492654) (← links)
