seminars

2019.12.02 09:14:27

382

Date	2019-12-04
Speaker	이우영
Dept.	서울대
Room	129-301
Time	16:00-18:00

abstract.pdf

abstract.pdf (26.9KB)(92)

Date	Time	제목	Speaker	Room
2016-08-02	16:00-18:00	Toward a structure theorem for double Burnside algebras	Sejong Park	129-301
2016-10-04	16:00-18:00	Small data scattering for fractional Hartree equations	조용근	27-116
2016-02-23	16:00-18:00	Using Random Matrices in Quantum Information Theory	Ion Nechita	129-301
2016-02-24	16:00-18:00	Using Random Matrices in Quantum Information Theory	Ion Nechita	129-301
2016-02-22	16:00-18:00	Using Random Matrices in Quantum Information Theory	Ion Nechita	129-301
2016-03-16	16:00-18:00	Machine Learning for Music	하길찬	129-301
2017-01-05	16:00-18:00	Regularity theory for parabolic equations	Lihe Wang	27-325
2016-04-29	16:00-18:00	Strichartz estimates for kinetic and Schrödinger equations	Neal Bez	129-406
2016-05-24	16:00-18:00	Decay estimates for Fourier transform of measures on fractal sets	함세헌	27-116
2016-05-31	16:00-18:00	Unique continuation for the Schrodinger equation with gradient terms	서이혁	27-116
2017-04-18	16:00-18:00	Adapted spaces and their applications to fractional Schrödinger equations	조용근	27-116
2017-04-20	16:00-18:00	편미분방정식 초청강연	Lihe Wang	129-301
2016-07-20	16:00-18:00	Metastable behavior of the dynamics perturbed by a small random noise	Insuk Seo	129-301
2017-04-28	16:00-18:00	Specht modules for quiver Hecke algebras of type C $file$	박의용	27-220
2017-05-30	16:00-18:00	Discrete Hilbert transforms along parabolas $file$	김준일	27-116
2016-10-11	16:00-18:00	Quasi-neutral limit for the Euler-Poisson system	권봉석	27-116
2016-10-21	16:00-18:00	Volumes of knots, links and polyhedra in the hyperbolic, spherical and Euclidean spaces	Alexander Mednykh	27-325
2016-11-01	16:00-18:00	An extremizer for the kinetic energy inequality	홍영훈	27-116
2016-11-08	16:00-18:00	Global well-posedness of abelian gauge theories for small critical Sobolev data	오성진	27-116
2016-11-22	16:00-18:00	Finite index subgroups of right-angled Artin groups	박효원	129-104

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연구

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