Nonlinear evolution of lower hybrid waves

DOI10.1063/1.862688zbMath0396.76014OpenAlexW2093811810MaRDI QIDQ4180000

Abhijit Sen, Flora Y. F. Chu, Charles F. F. Karney

Publication date: 1979

Published in: The Physics of Fluids (Search for Journal in Brave)

Full work available at URL: https://digital.library.unt.edu/ark:/67531/metadc1187190/

zbMATH Keywords

TokamakSolitary WavesBoundary Value ProblemKorteweg-De Vries EquationNumericallyHybrid Waves

Mathematics Subject Classification ID

Solitary waves for incompressible inviscid fluids (76B25) Partial differential equations of mathematical physics and other areas of application (35Q99) Ionized gas flow in electromagnetic fields; plasmic flow (76X05)

Related Items (15)

Helical solitons in vector modified Korteweg-de Vries equations ⋮ The tanh and the sine-cosine methods for the complex modified KdV and the generalized KdV equations ⋮ Conservative finite volume element schemes for the complex modified Korteweg-de Vries equation ⋮ Poisson structure and action-angle variables for the Hirota equation ⋮ Dynamics of the smooth positons of the complex modified KdV equation ⋮ Numerical solutions and stability analysis for solitary waves of complex modified Korteweg–de Vries equation using Chebyshev pseudospectral methods ⋮ A split-step Fourier method for the complex modified Korteweg-de Vries equation. ⋮ Cauchy matrix solutions to some local and nonlocal complex equations ⋮ Deformed solitons of a typical set of (2+1)-dimensional complex modified Korteweg-de Vries equations ⋮ New exact travelling wave solutions to the complex coupled KdV equations and modified KdV equation ⋮ Nonlinear Structures of Lower Hybrid Wave in Collision Plasmas ⋮ LINEARLY IMPLICIT ENERGY-PRESERVING FOURIER PSEUDOSPECTRAL SCHEMES FOR THE COMPLEX MODIFIED KORTEWEG–DE VRIES EQUATION ⋮ Explicit solutions to a nonlocal 2-component complex modified Korteweg-de Vries equation ⋮ Lagrangian and Hamiltonian structures in an integrable hierarchy and space-time duality ⋮ A class of general systems of KdV type. I: Weak solutions with derivative \(u_{x^ p}\)

Cites Work

• The Inverse Scattering Transform‐Fourier Analysis for Nonlinear Problems

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