seminars

2019.12.20 14:20:53

525

Date	Dec 23, 2019
Speaker	Karthik Adimurthi
Dept.	TIFR, India
Room	27-116
Time	15:00-16:00

List

Date	Time	Subject	Speaker	Room
Apr 06, 2021	16:00-16:30	Generalization of Synchronization models	박한솔	129-101
Apr 06, 2021	16:40-17:10	The Regularity Theory for the Double Obstacle Problem	박진완	129-101
Apr 02, 2021	10:30-12:00	Quantum affine analog of Kazhdan-Lusztig positivity for non-simply laced types via simply laced types.	오세진	선택
Apr 02, 2021	15:30-16:30	CM congruence and the derivatives of p-adic L-functions for imaginary quadratic fields	Ming-Lun Hsieh	선택
Mar 31, 2021	16:00-18:00	Concavity of certain trace functionals and applications to data processing inequalities	Haonan Zhang	129-406
Mar 24, 2021	16:00-18:00	Type semigroups of ample groupoids, and a purely-infinite/stably-finite dichotomy	Aidan Sims	129-406
Mar 22, 2021	16:30-17:30	On class groups of random number fields	Alex Bartel	선택
Mar 19, 2021	14:00-16:00	QKD 기반의 보안네트워크 구축	손일권	선택
Mar 16, 2021	16:00-16:30	Extensive networks would eliminate the demand for pricing formulas	전재기	129-101
Mar 16, 2021	16:40-17:10	Quantum BGK model of the Boltzmann equation near a global equilibrium	배기찬	129-101
Mar 16, 2021	11:00-12:00	Transfer operators and limit laws for typical cocycles	Kiho Park	선택
Mar 15, 2021	16:30-17:30	On class groups of random number fields	Alex Bartel	선택
Mar 09, 2021	16:40-17:10	When algebraic geometry meets infinity-category theory	조창연	129-101
Mar 09, 2021	16:00-16:30	Higman's PORC Conjecture and the zeta functions of groups and rings	이승재	129-101
Mar 08, 2021	16:30-17:30	On class groups of random number fields	Alex Bartel	선택
Mar 03, 2021	14:30-16:45	Zeta함수와 L함수에 대한 역사적 고찰 Ⅹ	신석우	선택
Feb 26, 2021	16:30-17:30	A note on the pricing of diverse options using mathematical techniques	윤지훈	27-116
Feb 25, 2021	14:30-17:00	Zeta함수와 L함수에 대한 역사적 고찰Ⅸ	신석우	선택
Feb 09, 2021	15:30-16:30	Data-Driven Methods for Artist-Directed Fluid Simulations	Byungsoo Kim	선택
Feb 09, 2021	11:00-12:00	Note on Solving FBSDE using BSDE	남기훈	선택

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RESEARCH

Uniform L^{infty}, Lipschitz and C^{1,alpha} estimates for quasilinear parabolic equations