Zero Rest Mass Soliton Solutions
arXiv:1901.10910 · doi:10.1088/1402-4896/ab2c7b
Abstract
In this paper, extended Klein-Gordon field systems will be introduced. Theoretically, it will be shown that for a special example of these systems, it is possible to have a single zero rest mass soliton solution, which is forced to move at the speed of light provided it is considered a non-deformed rigid object. This special soliton solution has the minimum energy among the other solutions, i.e. any arbitrary deformation in its internal structure leads to an increase in the total energy.
References in corpus (23)
- Kink-antikink collisions in the phi^6 model
- Kink interactions in the (1+1)-dimensional model
- Kink-antikink interactions in the double sine-Gordon equation and the problem of resonance frequencies
- Dynamics of Nontopological Solitons - Q Balls
- Scattering of kinks of the sinh-deformed model
- Scattering of the double sine-Gordon kinks
- Successive phase transitions and kink solutions in , , and field theories
- Resonant kink-antikink scattering through quasinormal modes
- Multi-kink collisions in the model
- Some stationary properties of a -ball in arbitrary space dimensions
- Large Gauged Q Balls
- Q-balls, Integrability and Duality
- Exact solutions, energy and charge of stable Q-balls
- Problem with classical stability of U(1) gauged Q-balls
- Compact Q-balls
- Perturbations against a Q-ball: Charge, energy, and additivity property
- Interaction Properties of the Periodic and Step-like Solutions of the Double-Sine-Gordon Equation
- Split Q-Balls
- Vibrational modes of Q-balls
- The Affective Factors on the Uncertainty in the Collisions of the Soliton Solutions of the Double Field sine-Gordon System
- Generation of Magnetic Field due to Excited Q-Balls
- Perturbation Analysis of Deformed Q-Balls and Primordial Magnetic Field
- Internal Modes of Solitons and Near-Integrable Highly-Dispersive Nonlinear Systems