Cong, Hongzi; Mi, Lufang; Shi, Yunfeng Super-exponential stability estimate for the nonlinear Schrödinger equation. (English) Zbl 1501.35369 J. Funct. Anal. 283, No. 12, Article ID 109682, 24 p. (2022). MSC: 35Q55 35Q41 35B35 PDFBibTeX XMLCite \textit{H. Cong} et al., J. Funct. Anal. 283, No. 12, Article ID 109682, 24 p. (2022; Zbl 1501.35369) Full Text: DOI
Mi, Lufang; Sun, Yingte; Wang, Peizhen Long time stability of plane wave solutions to Schrödinger equation on torus. (English) Zbl 1521.37086 Appl. Anal. 101, No. 8, 2825-2859 (2022). MSC: 37K55 37K40 37K45 35B35 35Q55 35C07 PDFBibTeX XMLCite \textit{L. Mi} et al., Appl. Anal. 101, No. 8, 2825--2859 (2022; Zbl 1521.37086) Full Text: DOI
Cong, Hongzi; Mi, Lufang; Wu, Xiaoqing; Zhang, Qidi Exponential stability estimate for the derivative nonlinear Schrödinger equation. (English) Zbl 1504.37081 Nonlinearity 35, No. 5, 2385-2423 (2022). MSC: 37K45 37K55 35B35 35Q55 PDFBibTeX XMLCite \textit{H. Cong} et al., Nonlinearity 35, No. 5, 2385--2423 (2022; Zbl 1504.37081) Full Text: DOI
Mi, Lufang; Cong, Hongzi Almost global existence for the fractional Schrödinger equations. (English) Zbl 1448.35556 J. Dyn. Differ. Equations 32, No. 3, 1553-1575 (2020). MSC: 35R11 35B35 35Q55 PDFBibTeX XMLCite \textit{L. Mi} and \textit{H. Cong}, J. Dyn. Differ. Equations 32, No. 3, 1553--1575 (2020; Zbl 1448.35556) Full Text: DOI
Cong, Hongzi; Mi, Lufang; Wang, Peizhen A Nekhoroshev type theorem for the derivative nonlinear Schrödinger equation. (English) Zbl 1437.37099 J. Differ. Equations 268, No. 9, 5207-5256 (2020). MSC: 37K55 35Q55 PDFBibTeX XMLCite \textit{H. Cong} et al., J. Differ. Equations 268, No. 9, 5207--5256 (2020; Zbl 1437.37099) Full Text: DOI