Configurational entropy of generalized sine-Gordon-type models
arXiv:2207.06367 · doi:10.1016/j.aop.2022.169142
Abstract
A family of deformed models of the sine-Gordon-type can be generated by twisting the sine-Gordon model. As a particular case, the 3-sine-Gordon model is here addressed, whose differential configurational entropy and the differential configurational complexity of three topological sectors are discussed, using two complementary approaches. Stability aspects are also discussed.
30 pages, 23 figs
References in corpus (17)
- Self-consistent crystalline condensate in chiral Gross-Neveu and Bogoliubov-de Gennes systems
- First-order formalism for bent brane
- Information Content of Spontaneous Symmetry Breaking
- AdS/QCD duality and the quarkonia holographic information entropy
- Extended quantum portrait of MGD black holes and information entropy
- Kinks in a non-linear massive sigma model
- The nuclear configurational entropy impact parameter dependence in the Color-Glass Condensate
- Fine-tuning the Color-Glass Condensate with the nuclear configurational entropy
- Classical behavior of deformed sine-Gordon models
- New family of sine-Gordon models
- Configuration entropy in the soft wall AdS/QCD model and the Wien law
- Differential configurational entropy and the gravitational collapse of a kink
- Deforming tachyon kinks and tachyon potentials
- Configurational Entropy of Optical Bright Similariton in Tapered Graded-Index Waveguide
- Configuration entropy and confinement-deconfinement transition in higher-dimensional hard wall model
- First-order framework for flat brane with auxiliary fields
- Topological origin of quantum mechanical vacuum transitions and tunneling