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세미나
EXISTENCE AND REGULARITY FOR NONLINEAR PARABOLIC DOUBLE OBSTACLE PROBLEMS
http://web.math.snu.ac.kr/board/index.php?mid=seminars&document_srl=817681
2021.08.17
10:00:29
516
Date
2021-08-19
Speaker
유승진
Dept.
서울시립대학교
Room
27-325
Time
11:00-13:00
This talk concerns nonlinear parabolic equations of p-Laplacian type with irregular double obstacles to establish the existence and an optimal global
Calderon-Zygmund theory.
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Regularity results for the nonlinear thin obstacle problem with double phase in the borderline case
Jehan Oh
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Global Sobolev regularity for general type of elliptic equations with measure data
Pilsoo Shin
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Regularity estimates for nonlinear elliptic equations with Schrödinger type lower order terms
Mikyoung Lee
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Counting surfaces on Calabi-Yau 4-folds: Reduced virtual cycles
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The Coleman conjecture on circular distributions and the equivariant Tamagawa Number conjecture
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Discrete Double Hilbert transforms Along Polynomial Surfaces
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Complex Kuranishi spaces 1
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Overview of DeGiorgi-Nash-Moser theory
Karthik Adimurthi
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Approximation of the bitemperature Euler system in 2D
Stéphane Brull
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Dynamics of self-joinings of hyperbolic manifolds: 1
Dongryul Kim
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Height-moduli and lower order terms
박준용
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Department of Mathematical Sciences, Seoul National University GwanAkRo 1, Gwanak-Gu, Seoul 151-747, Korea
TEL 02-880-5857,6530,6531 / FAX 02-887-4694