seminars

2019.11.04 10:33:50

421

Date	Nov 06, 2019
Speaker	이우영
Dept.	서울대
Room	129-301
Time	16:00-17:30

191106.pdf

191106.pdf (26.9KB)(72)

List

Date	Time	Subject	Speaker	Room
Sep 23, 2016	14:00-16:00	A NOTE ON THE SCHOTTKY PROBLEM $file$	양재현	129-301
Nov 26, 2021	14:30-15:30	On the emergent behaviors of relativistic Cucker-Smale flocks	안현진	27-220
Mar 22, 2022	16:40-17:10	Pattern formation of the Cucker-Smale ensemble with bonding feedback control on Riemannian manifolds	안현진	129-101
Jun 01, 2021	14:00 ~ 15:00	Topics in the singularities of plurisubharmonic functions	안종봉	27-220
Jun 05, 2019	11:00-12:00	A THERMOVISCOELASTIC ROD AND NONLINEAR TIMOSHENKO BEAM SYSTEM WITH DYNAMIC CONTACT AND THERMAL EXCHANGE CONDITIONS	안정호	27-325
Aug 13, 2018	10:00-12:30	Monte Carlo methods from the perspective of financial engineering	안신미	129-104
Nov 22, 2019	20:00-21:00	Optin Prince analysis with the Hansen-Scheinkman(HS) decompostion	안신미	27-325
Dec 23, 2020	16:00-19:00	Jump process의 산업적 응용	안신미	27-116
Feb 02, 2021	12:00-13:00	Measure changes for jump processes and derivative pricing	안신미	27-317
Feb 12, 2016	16:00-17:00	On the Chern numbers for pseudo-free circle actions	안병희	25-103
Mar 03, 2015	16:00-17:00	IMMERSED FINITE ELEMENT METHOD FOR EIGENVALUE PROBLEM	심임보	129-307
May 26, 2015	16:00-17:00	Multilevel Monte Carlo Finte Element for Stochastic Optimal Control Problem	심임보	선택
Nov 25, 2015	16:00-17:00	Pseudo-Anosov mapping classes not arising from Penner's construction	신현식	129-104
Mar 07, 2014	14:00-15:00	Fredholm Operators, Evolutionary Semigroups and Periodic Solutions of Nonlinear Periodic Systems $file$	신정선	129-307
Jun 08, 2016	17:00-18:00	Tropical Grassmannian and Dressian	신재호	129-310
Oct 23, 2018	17:00-18:00	Consumption and Portfolio Selection with Necessities and Luxuries	신용현	129-310
Nov 27, 2020	11:00-12:00	Zeta함수와 L함수에 대한 역사적 고찰	신석우	선택
Dec 23, 2020	14:30-15:30, 15:45-16:45	Zeta함수와 L함수에 대한 역사적 고찰ⅴ	신석우	선택
Dec 29, 2020	14:30-17:00	Zeta함수와 L함수에 대한 역사적 고찰ⅵ	신석우	선택
Nov 20, 2020	15:30-17:45	Zeta함수와 L함수에 대한 역사적 고찰	신석우	129-101

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RESEARCH

The Beurling-Lax-Halmos Theorem for infinite multiplicity (I)