Analysis of PDEs

[1] Existence of Multi-dimensional Contact Discontinuities for the Ideal Compressible Magnetohydrodynamics

Yanjin Wang Xiamen University Zhouping Xin The Chinese University of Hong Kong

Analysis of PDEs Mathematical Physics arXiv subject: Analysis of PDEs (math.AP) arXiv subject: Mathematical Physics (math-ph) mathscidoc:2112.03001

2021.12
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[2] Geometric measures in the dual Brunn–Minkowski theory and their associated Minkowski problems

Yong Huang Hunan university Erwin Lutwak New York University Deane Yang New York University Gaoyong Zhang New York University

Analysis of PDEs Differential Geometry Convex and Discrete Geometry mathscidoc:1702.03003

Silver Award Paper in 2017

Acta Mathematica, 216, (2), 325–388, 2016.11
[ Download ] [ 2017-02-05 23:02:26 uploaded by YHuang ] [ 2138 downloads ] [ 0 comments ] [ Abstract ] [ Full ]
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[3] Trace theorems for some nonlocal energy spaces with heterogeneous localization

Xiaochuan Tian Columbia University Qiang Du Columbia University

Analysis of PDEs mathscidoc:1703.03009

SIAM J. Mathematical Analysis, 2017
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[4] Calabi-Yau manifolds with isolated conical singularities

Hans-Joachim Hein Fordham University Song Sun Stony Brook University

Analysis of PDEs Complex Variables and Complex Analysis Differential Geometry Geometric Analysis and Geometric Topology Mathematical Physics Symplectic Geometry mathscidoc:1806.01002

Distinguished Paper Award in 2018

Publications mathématiques de l'IHÉS, 126, (1), 73-130, 2017.11
[ Download ] [ 2018-06-27 17:39:48 uploaded by hhein ] [ 1648 downloads ] [ 0 comments ] [ Abstract ] [ Full ]
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[5] Optimal Sobolev norms and the Lp Minkowski problem

Erwin Lutwak New York University Deane Yang New York University Gaoyong Zhang New York University

Analysis of PDEs Convex and Discrete Geometry mathscidoc:1703.03002

International Mathematics Research Notices, 62987, 2006
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[6] Multiplication in Sobolev spaces, revisited

A. Behzadan Department of Mathematics and Statistics. California State University, Sacramento, Calif., U.S.A. M. Holst Department of Mathematics, University of California at San Diego, La Jolla, Calif., U.S.A.

Analysis of PDEs mathscidoc:2203.03007

Arkiv for Matematik, 59, (2), 275-306, 2021.11
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[7] Semiclassical measures on hyperbolic surfaces have full support

Semyon Dyatlov University of California, Berkeley and Massachusetts Institute of Technology Long Jin Yau Mathematical Science Center, Tsinghua University

Analysis of PDEs Dynamical Systems mathscidoc:1808.03001

Best Paper Award in 2018

Acta Mathematica, 220, (2), 297 – 339, 2018
[ Download ] [ 2018-08-06 16:02:33 uploaded by jinlong ] [ 1551 downloads ] [ 0 comments ] [ Abstract ] [ Full ]
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[8] On improved fractional Sobolev–Poincaré inequalities

Bartłomiej Dyda Faculty of Pure and Applied Mathematics, Wrocław University of Technology Lizaveta Ihnatsyeva Department of Mathematics, Kansas State University Antti V. Vähäkangas Department of Mathematics and Statistics, University of Jyvaskyla

Analysis of PDEs Functional Analysis mathscidoc:1701.03014

Arkiv for Matematik, 1-18, 2014.5
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[9] Wave propagation speed on fractals

Sze-Man Ngai Hunan Normal University and Georgia Southern University Wei Tang Hunan Normal University Yuanyuan Xie Hunan Normal University

Analysis of PDEs mathscidoc:1701.03001

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[10] Spectral analysis and computation of effective diffusivities in space-time periodic incompressible flows

N. Benjamin Murphy University of California at Irvine Elena Cherkaev University of Utah Jack Xin University of California at Irvine Jingyi Zhu University of Utah Kenneth M. Golden University of Utah

Analysis of PDEs mathscidoc:1608.03002

Annals of Mathematical Sciences and Applications, 0, (0), 2014.1
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