C. Kenig and F. Merle, “Global Well-Posedness, Scattering, and Blowup for the Energy-Critical, Focusing, Non-Linear Schrodinger Equation in the Radial Case,” preprint.
has been cited by the following article:
TITLE: Stability Solution of the Nonlinear Schrödinger Equation
AUTHORS: Mujahid Abd Elmjed M-Ali
KEYWORDS: NLS; Wellposed
JOURNAL NAME: International Journal of Modern Nonlinear Theory and Application, Vol.2 No.2, June 13, 2013
ABSTRACT: In this paper we discuss stability theory of the mass critical, mass-supercritical and energy-subcritical of solution to the nonlinear Schrodinger equation. In general, we take care in developing a stability theory for nonlinear Schrodinger equation. By stability, we discuss the property: the approximate solution to nonlinear Schrodinger equation obeying with e small in a suitable space and small in and then there exists a veritable solution u to nonlinear Schrodinger equation which remains very close to in critical norms.