글번호
74368358
일 자
23.08.28
조회수
191
글쓴이
ims
[2023.08.31] On well-posedness for the kinetic derivative NLS

-연사 : Nobu Kishimoto (RIMS, Kyoto University 

-제목 : On well-posedness for the kinetic derivative NLS

-일시 : 2023년 8월 31일 (목) 13:00-13:50

-장소 : 종합과학관 A317호

-초록 : The kinetic derivative NLS is a one-dimensional nonlinear Schr\"odinger equation with a cubic derivative nonlinear term containing the Hilbert transformation. This nonlocal nonlinear term has dissipative nature, and in the periodic setting it also shows parabolic-type smoothing effect. We give local/global well-posedness results in low regularity Sobolev spaces for both periodic and nonperiodic problems. This talk is based on a series of joint works with Yoshio Tsutsumi (Kyoto University).

■ 문의: (02)3277-6990/ims@ewha.ac.kr

다음글 [2023.08.31] Stability of nonlinear patterns in low dimensional Bose gases
이전글 [2023.08.31] Nonlinear Schroedinger equations with slowly decaying initial data