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- W2557193132 abstract "In this paper we continue some investigations on the periodic NLSE ίut + uxx + uup~2 = 0 (p ^ 6) started in (LRS). We prove that the equation is globally wellposed for a set of data φ of full normalized Gibbs measure e-βff(Φ)Hdφ(x)9H (φ) = / φ'2 - ± / φp (after suitable L2-truncation). The set and the measure are invariant under the flow. The proof of a similar result for the KdV and modified KdV equations is outlined. The main ingredients used are some estimates from (Bl) on periodic NLS and KdV type equations." @default.
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- W2557193132 date "1994-01-01" @default.
- W2557193132 modified "2023-09-26" @default.
- W2557193132 title "Periodic Nonlinear Schrδdinger Equation" @default.
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