Symmetry in Nonlinear Partial Differential Equations and Rogue Waves
This special issue belongs to the section "B: Mathematics".
Special Issue Information
Dear Colleagues,
Study of rogue waves has assisted many people not only to better understand natural phenomena but also to progress in the knowledge of nonlinear waves in general. The nonlinear Schrödinger (NLS) equation and its exact analytical solutions have been used as a mathematical model and for prototypes of rogue waves, also known as freak or extreme waves. Although the family of solitons on nonvanishing backgrounds was discovered in the 1970s and 1980s, it was not until the 2010s that experimental observations confirmed those theoretical predictions. In this Special Issue of Symmetry, we seek contributions from researchers on the topic of Symmetry in Rogue Waves. All types of contribution are welcome, including modeling, mathematical, physical, numerical, statistical, and experimental.
Dr. Natanael Karjanto
Guest Editor
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Keywords
- nonlinear waves
- coherent structures
- the nonlinear Schrödinger (NLS) equation
- soliton on constant background
- breathers
- freak waves
- rogue waves
- extreme waves
- wave packets
- modulational instability
- phase singularity
- wavefront dislocation
- variational formulation
- maximum temporal amplitude
- amplification factor
- dissipation
- surface gravity waves
- nonlinear optics
- superconductivity
- plasma physics
- Bose–Einstein condensates
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Published Papers
Symmetry - ISSN 2073-8994