seminars

2016.05.12 10:49:16

1231

Date	2016-05-18
Speaker	Lihe Wang
Dept.	University of Iowa
Room	129-406
Time	14:00-17:00

We discuss about a general regualarity theory for elliptic and parabolic equations.

Date	Time	제목	Speaker	Room
2016-05-25	09:00-10:00	On quantum hydrodynamics	Paolo Antonelli	129-406
2016-05-25	17:00-18:00	Quantum Heisenberg manifolds as twisted groupoid C^*-algebras $file$	강수란	129-301
2016-05-25	16:00-17:00	Sofic mean length	Hanfeng Li	129-301
2016-05-25	17:00-19:00	Random flight processes in external fields	Douglas Rizzolo	129-104
2016-05-24	16:00-18:00	Decay estimates for Fourier transform of measures on fractal sets	함세헌	27-116
2016-05-20	11:00-12:00	CONGRUENCES OF HARDER TYPE AND AN EXAMPLE IN HILBERT MODULAR FORMS $file$	이동건	25-103
2016-05-20	16:00-18:00	ON COAMOEBAS OF ALGEBRAIC HYPERSURFACES	Mounir Nisse	25-103
2016-05-20	11:00-12:00	Fluctuation-Dissipation Theorem and Detailed Balance in Langevin Systems	이현근	27-116
2016-05-20	14:00-16:00	Non-commutative quantum field theory and Chen’s iterated path integrals	박재석	25-103
2016-05-19	16:00-18:00	AMOEBAS AND COAMOEBAS	Mounir Nisse	25-103
2016-05-18	16:00-17:30	Schrodinger Operators and Spectral Theory	허인조	129-301
2016-05-18	14:00-17:00	Regualarity Theory for Elliptic and Parabolic Equations	Lihe Wang	129-406
2016-05-17	11:00-12:00	Birational geometry of moduli spaces of parabolic bundles	Han-Bom Moon	129-406
2016-05-17	17:00-18:00	Some remark on rational curves in the Del Pezzo threefold $file$	정기룡	129-406
2016-05-17	14:00-17:00	Fully Nonlinear Elliptic Equations	Lihe Wang	129-406
2016-05-17	16:00-18:00	Oscillatory Integrals over Global Domains $file$	김준일	27-116
2016-05-16	16:00-17:00	DYNAMIC CONTACT OF NONLINEAR BEAMS	Jeongho Ahn	27-325
2016-05-12	16:00-17:00	CALDER ON-ZYGMUND ESTIMATE FOR HOMOGENIZATION OF STEADY STATE STOKES SYSTEMS $file$	장윤수	129-307
2016-05-11	17:00-18:30	Handle body subgroups in mapping class groups	Koji Fujiwara	선택
2016-05-11	16:00-17:30	Frequent Hypercyclicity and ergodic theorems	허재성	129-301

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연구

Regualarity Theory for Elliptic and Parabolic Equations