Strichartz estimates for the periodic non elliptic Schrodinger equation
Nicolas Godet, Nikolay Tzvetkov

TL;DR
This paper establishes sharp Strichartz estimates with derivative losses for the non-elliptic Schrödinger equation on a 2D torus, advancing understanding of dispersive PDEs in periodic non-elliptic settings.
Contribution
It provides the first sharp Strichartz estimates with derivative losses specifically for the non-elliptic Schrödinger equation on the 2D torus.
Findings
Proved sharp Strichartz estimates with derivative losses.
Extended dispersive PDE analysis to non-elliptic periodic settings.
Enhanced understanding of solution behavior for non-elliptic Schrödinger equations.
Abstract
The purpose of this note is to prove sharp Strichartz estimates with derivative losses for the non elliptic Schrodinger equation posed on the 2 dimensional torus.
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