PHYSICAL REVIEW E VOLUME 57, NUMBER 2 FEBRUARY 1998

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Date: 1998-12-10 12:48:48 Solitons Partial differential equations Wave mechanics Stability theory Wave equation Calculus of variations Differential equation Electromagnetic wave equation Korteweg–de Vries equation Calculus Physics Multivariable calculus		PHYSICAL REVIEW E VOLUME 57, NUMBER 2 FEBRUARY 1998 Add to Reading List Source URL: www.physics.utoronto.ca Download Document from Source Website File Size: 777,79 KB Share Document on Facebook

	Korteweg-de Vries equation with a forcing term Solitary waves of the Kawahara equation Conclusion Fr´ed´eric CHARDARDa DocID: 1o83u - View Document
	Transverse stability issues in Hamiltonian partial differential equations Nikolay Tzvetkov (University Cergy-Pontoise) The famous Korteweg- de Vries (KdV) equation ∂t u + u∂x u + ∂x3 u = 0 is a one dimensional asym DocID: 1mZ8f - View Document
	Lattice supersymmetric Korteweg de Vries equation, Bilinear formalism, solutions and reductions to super-QRT mappings Adrian Stefan Carstea Geometry and Physics group (GAP), DFT-IFIN, Bucharest DocID: 1mWJk - View Document
	Convergence of a semi-discrete scheme for the stochastic Korteweg–de Vries equation. Arnaud Debussche∗ Jacques Printems† DocID: 1mtJn - View Document
	Control and Stabilization of the Korteweg-de Vries Equation on a Periodic Domain Camille Laurent Laboratoire de Math´ematiques Universit´e Paris-Sud Bˆ DocID: 1lss0 - View Document