Modified Strichartz Estimate of the Periodic Fourth Order NLS

Brian Choi

Type: Preprint

Publication Date: 2019-09-26

Citations: 0

Locations

arXiv (Cornell University) - View

Similar Works

Action	Title	Year	Authors
+	Modified Strichartz Estimate of the Periodic Fourth Order NLS	2019	Brian Choi
+	Refined energy inequality with application to well-posedness for the fourth order nonlinear Schrodinger type equation on torus	2012	Jun‐ichi Segata
+	Refined energy inequality with application to well-posedness for the fourth order nonlinear Schrödinger type equation on torus	2012	Jun-ichi Segata
+	Refined energy inequality with application to well-posedness for the fourth order nonlinear Schrodinger type equation on torus	2012	Jun‐ichi Segata
+	Existence and Uniqueness theory for the fractional Schrödinger equation on the torus	2013	Seckin Demirbas M. Burak Erdou gan Nikolaos Tzirakis
+ PDF Chat	Unconditional well-posendness for the fourth order nonlinear Schrodinger type equations on the torus	2025	Takamori Kato
+	On the lifespan of solutions and control of High Sobolev norms for the completely resonant NLS on tori	2024	Roberto Feola Jessica Elisa Massetti
+	Strichartz estimates for higher-order Schrödinger equations and their applications	2021	Younghun Hong Chulkwang Kwak Changhun Yang
+	On the lifespan of solutions and control of high Sobolev norms for the completely resonant NLS on tori	2023	Roberto Feola Jessica Elisa Massetti
+ PDF Chat	Strichartz estimates for higher-order Schrödinger equations and their applications	2022	Younghun Hong Chulkwang Kwak Changhun Yang
+	Smoothing for the fractional Schrodinger equation on the torus and the real line	2017	M. Burak Erdoğan T.B. Gürel Nikolaos Tzirakis
+	A Nekhoroshev-type theorem for the nonlinear Schrödinger equations on the <i>d</i> -dimensional torus	2024	Yang Xue
+ PDF Chat	A blowup result for the periodic NLS without gauge invariance	2012	Tadahiro Oh
+	Almost global existence for some nonlinear Schrödinger equations on <mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML"><mml:msup><mml:mi>𝕋</mml:mi> <mml:mi>d</mml:mi> </mml:msup></mml:math> in low regularity	2025	Joackim Bernier Benoît Grébert
+ PDF Chat	Reducibility and nonlinear stability for a quasi-periodically forced NLS	2024	Emanuele Haus Beatrice Langella Alberto Maspero Michela Procesi
+ PDF Chat	On global-in-time Strichartz estimates for the semiperiodic Schrödinger equation	2021	Alex Barron
+ PDF Chat	Asymptically full measure sets of almost-periodic solutions for the NLS equation	2024	Luca Biasco Livia Corsi Guido Gentile Michela Procesi
+	Global Well-posedness and scattering for fourth-order Schrödinger equations on waveguide manifolds	2021	Xueying Yu Haitian Yue Zehua Zhao
+ PDF Chat	Scale-invariant Strichartz estimates on tori and applications	2016	Rowan Killip Monica Vişan
+	Strichartz estimates for Schrödinger equations on irrational tori	2013	Zihua Guo Tadahiro Oh Yuzhao Wang

Works That Cite This (0)

Action	Title	Year	Authors

Works Cited by This (24)

Action	Title	Year	Authors
+	Ill-posedness for nonlinear Schrodinger and wave equations	2003	Michael Christ J. Colliander Terence Tao
+	Nonlinear Dispersive Equations	2006	Terence Tao
+	On one dimensional Quantum Zakharov system	2014	Jin-Cheng Jiang Chi-Kun Lin Shuanglin Shao
+	The number of integral points on arcs and ovals	1989	Enrico Bombieri Jonathan Pila
+	On the ill-posedness of some canonical dispersive equations	2001	Carlos E. Kenig Gustavo Ponce Luis Vega
+ PDF Chat	Poincaré-Dulac Normal Form Reduction for Unconditional Well-Posedness of the Periodic Cubic NLS	2013	Zihua Guo Soonsik Kwon Tadahiro Oh
+	The nonlinear Schr�dinger limit of the Zakharov equations governing Langmuir turbulence	1986	Steven Schochet Michael I. Weinstein
+ PDF Chat	An instability property of the nonlinear Schrödinger equation on $S^{d}$	2002	Nicolas Burq Patrick Gérard N. Tzvetkov
+	Sharp well-posedness and ill-posedness results for a quadratic non-linear Schrödinger equation	2005	Ioan Bejenaru Terence Tao
+ PDF Chat	Existence and Smoothing Effect of Solutions for the Zakharov Equations	1992	Tohru Ozawa Yoshio Tsutsumi