강연 / 세미나
세미나
세미나
일정
PDE and Applied Analysis Seminar | Generalized inviscid damping via Fourier analytic control in some 2D fluid models
기간 : 2023-06-05 ~ 2023-06-05
시간 : 16:00 ~ 17:00
개최 장소 : Math bldg.301
개요
PDE and Applied Analysis Seminar | Generalized inviscid damping via Fourier analytic control in some 2D fluid models
분야Field | |||
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날짜Date | 2023-06-05 ~ 2023-06-05 | 시간Time | 16:00 ~ 17:00 |
장소Place | Math bldg.301 | 초청자Host | |
연사Speaker | 조민준 | 소속Affiliation | university of British Columbia |
TOPIC | PDE and Applied Analysis Seminar | Generalized inviscid damping via Fourier analytic control in some 2D fluid models | ||
소개 및 안내사항Content | 초록: Inviscid damping was named after Landau damping as its hydrodynamic analogue, originally referring to the nonlinear vorticity mixing effect by the shear flows in the 2D Euler equations. In this talk, we broaden the realm of inviscid damping by viewing it as the extra damping mechanism that emerges near certain stationary solutions to the inherently non-dissipative fluid systems. To make it applicable to the low-regularity settings, in contrast to the previous works necessitating high-regularity, we devise a specific kind of Fourier analytic energy estimates to obtain the various types of stability for the target fluid equations. This talk is based on the joint works with Junha Kim and Jihoon Lee. |
학회명Field | PDE and Applied Analysis Seminar | Generalized inviscid damping via Fourier analytic control in some 2D fluid models | ||
---|---|---|---|
날짜Date | 2023-06-05 ~ 2023-06-05 | 시간Time | 16:00 ~ 17:00 |
장소Place | Math bldg.301 | 초청자Host | |
소개 및 안내사항Content | 초록: Inviscid damping was named after Landau damping as its hydrodynamic analogue, originally referring to the nonlinear vorticity mixing effect by the shear flows in the 2D Euler equations. In this talk, we broaden the realm of inviscid damping by viewing it as the extra damping mechanism that emerges near certain stationary solutions to the inherently non-dissipative fluid systems. To make it applicable to the low-regularity settings, in contrast to the previous works necessitating high-regularity, we devise a specific kind of Fourier analytic energy estimates to obtain the various types of stability for the target fluid equations. This talk is based on the joint works with Junha Kim and Jihoon Lee. |
성명Field | PDE and Applied Analysis Seminar | Generalized inviscid damping via Fourier analytic control in some 2D fluid models | ||
---|---|---|---|
날짜Date | 2023-06-05 ~ 2023-06-05 | 시간Time | 16:00 ~ 17:00 |
소속Affiliation | university of British Columbia | 초청자Host | |
소개 및 안내사항Content | 초록: Inviscid damping was named after Landau damping as its hydrodynamic analogue, originally referring to the nonlinear vorticity mixing effect by the shear flows in the 2D Euler equations. In this talk, we broaden the realm of inviscid damping by viewing it as the extra damping mechanism that emerges near certain stationary solutions to the inherently non-dissipative fluid systems. To make it applicable to the low-regularity settings, in contrast to the previous works necessitating high-regularity, we devise a specific kind of Fourier analytic energy estimates to obtain the various types of stability for the target fluid equations. This talk is based on the joint works with Junha Kim and Jihoon Lee. |
성명Field | PDE and Applied Analysis Seminar | Generalized inviscid damping via Fourier analytic control in some 2D fluid models | ||
---|---|---|---|
날짜Date | 2023-06-05 ~ 2023-06-05 | 시간Time | 16:00 ~ 17:00 |
호실Host | 인원수Affiliation | 조민준 | |
사용목적Affiliation | 신청방식Host | university of British Columbia | |
소개 및 안내사항Content | 초록: Inviscid damping was named after Landau damping as its hydrodynamic analogue, originally referring to the nonlinear vorticity mixing effect by the shear flows in the 2D Euler equations. In this talk, we broaden the realm of inviscid damping by viewing it as the extra damping mechanism that emerges near certain stationary solutions to the inherently non-dissipative fluid systems. To make it applicable to the low-regularity settings, in contrast to the previous works necessitating high-regularity, we devise a specific kind of Fourier analytic energy estimates to obtain the various types of stability for the target fluid equations. This talk is based on the joint works with Junha Kim and Jihoon Lee. |
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2023-05-31 16:46 ·
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