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  3. Journal of Nonlinear Waves

Journal of Nonlinear Waves

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This journal utilises an Online Peer Review Service (OPRS) for submissions. By clicking "Continue" you will be taken to our partner sitehttps://mc.manuscriptcentral.com/jnw. Please be aware that your Cambridge account is not valid for this OPRS and registration is required. We strongly advise you to read all "Author instructions" in the "Journal information" area prior to submitting.

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JNW Call for papers
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Journal of Nonlinear Waves
  • ISSN:3033-4268 (Online)
  • Editors: Panos Kevrekidis|, and Catherine Sulem|
  • Editorial board
Journal of Nonlinear Waves is the home for the field of nonlinear wave phenomena, broadly defined. It is a gold open access journal that publishes continuously throughout the year. It publishes authoritative articles on theoretical and computational aspects of nonlinear waves grounded in applications, as well as on experimental investigations that have direct connection to the mathematics of nonlinear waves. The journal invites papers on fundamental contributions to nonlinear waves and applications in many physical settings including optics, condensed matter, fluid dynamics, geophysics, material science, plasma physics, and biological systems.
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Topics include: 

  • Nonlinear waves in the physical and applied sciences (optics, condensed matter, fluid dynamics, solid state and materials science, and geophysics/atmospheric/plasma physics, and biology)
  • Applied integrable and non-integrable systems
  • Dispersive hydrodynamics
  • Solitary waves and soliton theory
  • Deterministic and random nonlinear wave phenomena (e.g., wave or soliton turbulence)
  • Nonlinear waves in lattices
  • Numerical methods (including ML/AI-based ones) for nonlinear waves models
  • Scientific computation and data-driven methods for nonlinear waves
  • Asymptotic and variational methods for nonlinear waves problems
  • Modelling and experiments related to nonlinear waves
  • Dynamical systems approaches to nonlinear waves problems
  • Nonlinear wave modulation theory
  • Nonlinear waves in dissipative systems
  • Stability of nonlinear waves
  • Lagrangian and Hamiltonian nonlinear wave mechanics

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