Analysis of PDEs

[1] A Nonlocal Stokes system with volume constraints

Qiang Du Columbia University, Zuoqiang Shi Tsinghua University

Analysis of PDEs Numerical Analysis and Scientific Computing mathscidoc:1711.03001

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[2] An Efficient Semi-Implicit Immersed Boundary Method for the Navier-Stokes Equations

Thomas Y. Hou Caltech Zuoqiang Shi Tsinghua University

Analysis of PDEs Numerical Analysis and Scientific Computing mathscidoc:1709.03002

Journal of Computational Physics, 227, 8968-8991, 2008
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[3] On Singularity Formation of a 3D Model for Incompressible Navier-Stokes Equations

Thomas Y. Hou Caltech Zuoqiang Shi Tsinghua University Shu Wang Beijing University of Technology

Analysis of PDEs Numerical Analysis and Scientific Computing mathscidoc:1709.03001

Advances in Mathematics, 230, 607-641, 2012
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[4] Transonic Shocks for the Full Compressible Euler Systems in a general two-dimensional de Laval nozzle

Jun Li Stanford University Zhouping Xin The Chinese University of Hong Kong Huicheng Yin Nanjing University

Analysis of PDEs mathscidoc:1705.03007

ARMA, 207, (2), 2013
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[5] Global Well-posedness of classical solutions with large oscillations and vacuum to the three-dimensional Compressible Navier-Stokes equations

XIANGDI HUANG University of Science and Technology of China JING LI Academy of Mathematics and Systems Science ZHOUPING XIN The Chinese University of Hong Kong

Analysis of PDEs Mathematical Physics mathscidoc:1705.03006

CPAM, 14, (4), 791-825, 2012
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[6] Classification of nondegeneracy of Toda system with singular sources

Chang-Shou Lin National Taiwan University Juncheng Wei Chinese University of Hong Kong Dong Ye Université de Metz

Analysis of PDEs Differential Geometry mathscidoc:1705.03005

Inventions , 169-207, 2012
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[7] Mean Field Equation of Liouville Type with Singular Data Topological Degree

CHIUN-CHUAN CHEN National Taiwan University Chang-Shou Lin National Taiwan University

Analysis of PDEs mathscidoc:1705.03004

CPAM, 887-947, 2015
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[8] On the Finite-time Blowup of a 1D Model for the 3D Axisymmetric Euler Equations

KYUDONG CHOI Ulsan National Institute of Science and Technology THOMAS Y. HOU California Institute of Technology ALEXANDER KISELEV Rice University GUO LUO City University of Hong Kong VLADIMIR SVERAK University of Minnesota YAO YAO Georgia Institute of Technology

Analysis of PDEs mathscidoc:1705.03003

CPAM, 2017
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[9] Spectral theory for the Weil–Petersson Laplacian on the Riemann moduli space

Lizhen Ji University of Michigan Rafe Mazzeo Stanford University Werner Müller Universität Bonn Andras Vasy Stanford University

Analysis of PDEs Differential Geometry mathscidoc:1705.03002

Comment. Math. Helv, 89, 867–894, 2014
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[10] Mean Field Equations, Hyperelliptic curves and modular forms II

Chang-Shou Lin National Taiwan University Chin-Lung Wang National Taiwan University

Analysis of PDEs Geometric Analysis and Geometric Topology mathscidoc:1705.03001

The Journal de Ecole polytechnique , 2017.3
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