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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[11] Well-posedness for the motion of physical vacuum of the three-dimensional compressible Euler equations with or without self-gravitation

Tao Luo Georgetown University Zhouping Xin Chinese University of Hong Kong Huihui Zeng Tsinghua University

Analysis of PDEs mathscidoc:1703.03013

Arch. Ration. Mech. Anal., 213
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[12] Nonlinear asymptotic stability of the Lane-Emden solutions for the viscous gaseous star problem with degenerate density dependent viscosities

Tao Luo City University of Hong Kong Zhouping Xin Chinese University of Hong Kong Huihui Zeng Tsinghua University, Harvard University CMSA

Analysis of PDEs mathscidoc:1703.03012

Comm. Math. Phy, 347
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[13] Global existence of smooth solutions and convergence to Barenblatt solutions for the physical vacuum free boundary problem of compressible Euler equations with damping

TAO LUO Georgetown University Huihui Zeng Tsinghua University

Analysis of PDEs mathscidoc:1703.03011

Comm. Pure Appl. Math. , 69
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[14] Heterogeneously localized nonlocal operators, boundary traces and variational problems

Qiang Du Columbia University Xiaochuan Tian Columbia University

Analysis of PDEs mathscidoc:1703.03010

Proceedings of ICCM 2016, 2017
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[15] 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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[16] Evolution of the two dimensional Boussinesq system

Tai-Man Tang Xiangtan University Ye Xie Xiangtan University

Analysis of PDEs mathscidoc:1703.03008

Dynamics of Partial Differential Equations, 13, (4), 333-350, 2016
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[17] An asymptotic propertiy of the Camassa-Holm equation

Jia Jia Tarim University Shun-Guang Kang Tarim University Tai-Man Tang Xiangtan University

Analysis of PDEs mathscidoc:1703.03007

Nonlinear Analysis: Theory, Methods and Applications, 97, 55-64, 2014
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[18] Evolutions of the momentum density, deformation tensor and the nonlocal term of the Camassa-Holm equation

Wei-Wei Guo Ningxia Institute of Science and Technology Tai-Man Tang Xiangtan University

Analysis of PDEs mathscidoc:1703.03006

Nonlinear Analysis: Theory, Methods and Applications, 88, 16-23, 2013
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[19] Regularity for a fractional $p$-Laplace equation

Daniel Spector National Chiao Tung University Armin Schikorra University of Frieberg Tien-Tsan Shieh National Central University

Analysis of PDEs mathscidoc:1703.03005

Communications in Contemporary Mathematics
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[20] On the role of Riesz potentials in Poisson's equation and Sobolev embeddings

Daniel Spector National Chiao Tung University Rahul Garg Technion

Analysis of PDEs mathscidoc:1703.03004

Indiana Univ. Math. J., 64, (6), 1697–1719., 2015
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[21] On a new class of partial differential equations

Daniel Spector National Chiao Tung University Tien-Tsan Shieh National Central University

Analysis of PDEs mathscidoc:1703.03003

Adv. Calc. Var. 8 , 8, (4), 321–336. , 2015
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[22] 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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[23] On the regularity of solutions to a generalization of the Minkowski problem

Erwin Lutwak New York University Vladimir Oliker Emory University

Analysis of PDEs mathscidoc:1703.03001

Journal of Differential Geometry, 41, (1), 227–246, 1995
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[24] The logarithmic Minkowski problem

Károly J. Böröczky Alfréd Rényi Institute of Mathematics 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:1702.03082

Journal of the American Mathematical Society, 26, (3), 831–852, 2013
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[25] Strong ill-posedness of the incompressible Euler equation in borderline Sobolev spaces

Jean Bourgain Dong Li

Analysis of PDEs mathscidoc:1702.03081

Inventiones Mathematicae, 201, (1), 97-157, 2015
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[26] Spectroscopic imaging of a dilute cell suspension

Habib Ammari ETH Zürich Josselin Garnier Université Paris VII Laure Giovangigli University of California at Irvine Wenjia Jing Tsinghua University Jin-Keun Seo Yonsei University

Analysis of PDEs mathscidoc:1702.03080

J. Math. Pures Appl., 105, (5), 603-661, 2016
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[27] Limiting distribution of elliptic homogenization error with periodic diffusion and random potential

Wenjia Jing Tsinghua University

Analysis of PDEs mathscidoc:1702.03079

Analysis & PDE, 9, (1), 193--228., 2016
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[28] Numerical methods for oscillatory solutions to hyperbolic problems

Bjorn Engquist University of California, Los Angeles Jian-Guo Liu Courant Institute

Analysis of PDEs mathscidoc:1702.03078

Communications on Pure and Applied Mathematics, 46, (10), 1327-1361, 1993.10
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[29] L1-stability of stationary discrete shocks

Jian-Guo Liu New York University Zhouping Xin New York University

Analysis of PDEs mathscidoc:1702.03077

Mathematics of Computation, 60, (201), 233-244, 1993.1
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[30] Nonlinear stability of discrete shocks for systems of conservation laws

Jian-Guo Liu Courant Institute of Mathematical Sciences Zhouping Xin Courant Institute of Mathematical Sciences

Analysis of PDEs mathscidoc:1702.03076

Archive for Rational Mechanics and Analysis, 125, (3), 217–256, 1993.9
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[31] Convergence of vortex methods for weak solutions to the 2-D Euler equations with vortex sheets data

Jian-Guo Liu Temple University Zhouping Xin Courant Institute

Analysis of PDEs mathscidoc:1702.03075

Communications on Pure & Applied Mathematics, 48, (6), 611-628, 1995.1
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[32] Relaxation and diffusion enhanced dispersive waves

Shi Jin Courant Institute of Mathematical Sciences Jian-Guo Liu Temple University

Analysis of PDEs mathscidoc:1702.03074

Mathematical and Physical Sciences, 446, (1928), 555-563, 1994.9
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[33] Oscillations induced by numerical viscosities

Shi Jin University of Wisconsin–Madison Jian-Guo Liu Temple University

Analysis of PDEs mathscidoc:1702.03073

Mat Contemp, 10, 169-180, 1996.1
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[34] Large oscillations arising from a dispersive numerical scheme

C.David Levermore University of Arizona Jian-Guo Liu New York University

Analysis of PDEs mathscidoc:1702.03072

Physica D: Nonlinear Phenomena, 99, (2), 191-216, 1996.11
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[35] Kinetic and viscous boundary layers for the Broadwell equations

Jian-Guo Liu Temple University Zhouping Xin Courant Institute

Analysis of PDEs mathscidoc:1702.03071

Transport Theory and Statistical Physics, 25, (3), 447-461, 1996.4
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[36] Boundary layer behavior in the fluid-dynamic limit for a nonlinear model Boltzmann equation

Jian-Guo Liu Temple University Zhouping Xin Courant Institute of Mathematical Sciences

Analysis of PDEs mathscidoc:1702.03070

Archive for Rational Mechanics and Analysis, 135, (1), 61–105, 1996.10
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[37] Connection between corner vortices and shear layer instability in flow past an ellipse

Z. Jane Wang New York University Jian-Guo Liu University of Maryland S. Childress New York University

Analysis of PDEs mathscidoc:1702.03069

Physics of Fluids , 11, (9), 1999.9
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[38] Convergence of point vortex method for 2-D vortex sheet

Jian-Guo Liu University of Maryland Zhouping Xin New York University and IMS and Dept

Analysis of PDEs mathscidoc:1702.03068

595 - 606 , 70, (234), 595-606 , 2001.1
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[39] Thin film epitaxy with or without slope selection

BO LI University of Maryland Jian-Guo Liu University of Maryland

Analysis of PDEs mathscidoc:1702.03067

European Journal of Applied Mathematics, 14, (6), 713–743, 2003.2
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[40] Effects of small viscosity and far field boundary conditions for hyperbolic systems

Huey-Er Lin Institute of Mathematics, Academia Sinica Jian-Guo Liu University of Maryland Wen-Qing Xu California State University

Analysis of PDEs mathscidoc:1702.03066

Communications on Pure and Applied Analysis , 3, (2), 267 - 290, 2004.6
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[41] Far field boundary condition for convection diffusion equation at zero viscosity limit

Jian-Guo Liu University of Maryland WEN-QING XU California State University

Analysis of PDEs mathscidoc:1702.03065

Quarterly of Applied Mathematics, 62, 27-52, 2004.1
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[42] Boundary-layer separation and adverse pressure gradient for 2-D viscous incompressible flow

Michael Ghil D´epartement Terre-Atmosph´ere-oc´ean, Erole Normale Sup´erieure Jian-Guo Liu University of Maryland Cheng Wang The University of Tennessee Shouhong Wang Indiana University

Analysis of PDEs mathscidoc:1702.03064

Physica D Nonlinear Phenomena, 197, (1), 149–173, 2004.10
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[43] Eptaxial growth without slope selection: energetics, coarsening, and dynamic scaling

Bo Li University of California at San Diego Jian-Guo Liu University of Maryland

Analysis of PDEs mathscidoc:1702.03063

Journal of Nonlinear Science, 14, (5), 429–451, 2004.10
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[44] Global weak solution of planetary geostrophic equations with inviscid geostrophic balance

Jian-Guo Liu University of Maryland Roger Samelson Oregon State University Cheng Wang University of Tennessee

Analysis of PDEs mathscidoc:1702.03062

Applicable Analysis,, 85, (6), 593-605, 2006.6
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[45] On incompressible Navier-Stokes dynamics: a new approach for analysis and computation

Jian-Guo Liu University of Maryland Jie Liu University of Maryland Robert L. Pego Carnegie Mellon University

Analysis of PDEs mathscidoc:1702.03061

2006.1
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[46] Macroscopic fluid modes with localized kinetic upscaling effects

PIERRE DEGOND Universit´e Paul Sabatier Jian-Guo Liu University of Maryland LUC MIEUSSENS Universit´e Paul Sabatier

Analysis of PDEs mathscidoc:1702.03060

MULTISCALE MODEL. SIMUL, 5, (3), 940–979, 2006.6
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[47] Estimates on the Stokes pressure by partitioning the energy of harmonic functions

Jian-Guo Liu University of Maryland Jie Liu University of Maryland Robert L. Pego Carnegie Mellon University

Analysis of PDEs mathscidoc:1702.03059

Rims Kokyuroku Bessatsu, 1, 251-270, 2007.3
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[48] Basic themes and pretty problems of nonlinear solid mechanics

Stuart S. Antman University of Maryland Jian-Guo Liu University of Maryland

Analysis of PDEs mathscidoc:1702.03058

Milan Journal of Mathematics , 75, (1), 135-176, 2007.12
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[49] Stability and convergence of efficient Navier-Stokes solvers via a commutator estimate

Jian-Guo Liu University of Maryland, College Park JIE LIU University of Maryland, College Park ROBERT L. PEGO Carnegie Mellon University

Analysis of PDEs mathscidoc:1702.03057

Communications on Pure and Applied Mathematics, 60, (10), 1443-1487, 2007.3
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[50] Structural stability and bifurcation for 2D incompressible flows with symmetry

Chun-Hsiung Hsia National Taiwan University Jian-Guo Liu Duke University Cheng Wang University of Massachusetts Dartmouth

Analysis of PDEs mathscidoc:1702.03056

Methods and Applications of Analysis, 15, (4), 495–512, 2008.4
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[51] Characterization and regularity for axisymmetric solenoidal vector elds with application to Navier-Stokes equation

Jian-Guo Liu Duke University Wei-Cheng Wang 11177. ‡Department of Mathematics, National Tsing Hua University

Analysis of PDEs mathscidoc:1702.03055

SIAM Journal on Mathematical Analysis , 41, (5), 1825-1850, 2009.1
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[52] A simple proof of the Cucker-Smale flocking dynamics and mean-field limit

Seung Yeal Ha Seoul National University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03054

Communications in Mathematical Sciences, 7, (2), 297-325, 2009.4
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[53] Stable discretization of magnetohydrodynamics in bounded domains

Jian-Guo Liu Duke University Pego, Robert L. Carnegie Mellon University

Analysis of PDEs mathscidoc:1702.03053

Communications in Mathematical Sciences, 8, (1), 234–251, 2010.1
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[54] A coupled chemotaxis-fluid model: Global existence

Jian-Guo Liu Duke University Alexander Lorz University of Cambridge

Analysis of PDEs mathscidoc:1702.03052

Annales de l'Institut Henri Poincare (C) Non Linear Analysis, 28, (5), 643–652, 2011.9
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[55] Convergence of a Particle Method and Global Weak Solutions of a Family of Evolutionary PDEs

Alina Chertock North Carolina State University Jian-Guo Liu Duke University Terrance Pendleton North Carolina State University

Analysis of PDEs mathscidoc:1702.03051

SIAM Journal on Numerical Analysis, 50, (1), 1-21, 2012.2
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[56] A note on the subcritical two dimensional Keller-Segel system

Jose A. Carrillo Universitat Autònoma de Barcelona Li Chen Tsinghua University Jian-Guo Liu Duke University Jinhuan Wang Liaoning University

Analysis of PDEs mathscidoc:1702.03050

Acta Applicandae Mathematicae, 119, (1), 43-55, 2012.6
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[57] Dynamics in a kinetic model of oriented particles with phase transition

Amic Frouvelle †Institut de Math´ematiques de Toulouse Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03049

SIAM Journal on Mathematical Analysis, 44, (2), 791-826, 2012.2
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[58] Multidimensional Degenerate Keller–Segel System with Critical Diffusion Exponent $2n/(n+2)$ Read More: http://epubs.siam.org/doi/abs/10.1137/110839102

Li Chen Tsinghua University Jian-Guo Liu Duke University Jinhuan Wang Liaoning University

Analysis of PDEs mathscidoc:1702.03048

Siam Journal on Mathematical Analysis, 44, (2), 1077–1102, 2012.2
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[59] Two nonlinear compactness theorems in L p (0,T;B) L p ( 0 , T ; B ) mathContainer Loading Mathjax

Xiuqing Chen Beijing University of Posts and Telecommunications Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03047

Applied Mathematics Letters, 25, (1), 2252–2257, 2012.2
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[60] Blow-up, zero $\alpha$ limit and the Liouville type theorem for the Euler-Poincar\'{e} equations

Dongho Chae Chung-Ang University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03046

Communications in Mathematical Physics, 314, (3), 671–687, 2012.3
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[61] A domain decomposition method for semilinear hyperbolic systems with two-scale relaxations

Shi Jin , University of Wisconsin-Madison Jian-Guo Liu Duke University Li Wang University of Wisconsin-Madison

Analysis of PDEs mathscidoc:1702.03045

MATHEMATICS OF COMPUTATION, 82, (282), 749–779, 2013.4
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[62] Global weak entropy solution to Doi-Saintillan-Shelley model for active and passive rod-like and ellipsoidal particle suspensions

Xiuqing Chen Beijing University of Posts and Telecommunications Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03044

Journal of Differential Equations, 254, (7), 2764–2802, 2013.4
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[63] Asymptotic-Preserving schemes for kinetic-fluid modeling of disperse two-phase flows

Thierry Goudon CNRS & Université Nice Sophia Antipolis, France Shi Jin Ministry of Education Key Laboratory of Scientific and Engineering Computing Jian-Guo Liu Duke University Bokai Yan University of California

Analysis of PDEs mathscidoc:1702.03043

Journal of Computational Physics, 246, (1), 145–164, 2013.8
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[64] Analysis of polymeric flow models and related compactness theorems in weighted spaces

XIUQING CHEN Beijing University of Posts and Telecommunications Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03042

Siam Journal on Mathematical Analysis, 45, (3), 1179–1215, 2013.5
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[65] Hydrodynamic models of self-organized dynamics: derivation and existence theory

Pierre Degond Institut de Math´ematiques de Toulouse Jian-Guo Liu Duke University Sébastien Motsch University of Maryland Vladislav Panferov California State University, Northridge

Analysis of PDEs mathscidoc:1702.03041

Methods & Applications of Analysis, 20, (2), 089–114, 2013.6
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[66] Dynamic and steady states for multi-dimensional Keller-Segel model with diffusion exponent m > 0

Shen Bian Tsinghua University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03040

Communications in Mathematical Physics, 323, (3), 1017–1070, 2013.11
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[67] Convergence analysis of the vortex blob method for the b-equation

Yong Duan University of Electronic Science and Technology of China Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03039

Discrete & Continuous Dynamical Systems, 34, (5), 1995 - 2011, 2014.5
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[68] Ultra-contractivity for Keller-Segel model with diffusion exponent m>1-2/d

Shen Bian Ocean University of China Jian-Guo Liu Duke University Chen Zou Duke University

Analysis of PDEs mathscidoc:1702.03038

Kinetic & Related Models, 7, (1), 9 - 28, 2014.3
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[69] Large-scale dynamics of Mean-Field Games driven by local Nash equilibria

Pierre Degond Institut de Mathématiques de Toulouse Jian-Guo Liu Duke University Christian Ringhofer School of Mathematics and Statistical Sciences

Analysis of PDEs mathscidoc:1702.03037

Journal of Nonlinear Science, 24, (1), 93-115, 2014.1
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[70] Asymptotic-Preserving schemes for kinetic-fluid modeling of disperse two-phase flows with variable fluid density

Thierry Goudon INRIA Sophia Antipolis Méditerranée and Labo. J. A. Dieudonné Shi Jin Institute of Natural Sciences, and Ministry of Education Key Laboratory of Scientific and Engineering Computing, Shanghai Jiao Tong University Jian-Guo Liu Duke University Bokai Yan University of California, Los Angeles

Analysis of PDEs mathscidoc:1702.03036

INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 75, (1), 81–102, 2014.2
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[71] Flow on sweeping networks

Pierre Degond Institut de Math´ematiques de Toulouse Michael Herty RWTH Aachen Universit Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03035

MULTISCALE MODEL. SIMUL, 12, (2), 538–565, 2014.2
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[72] Well-posedness for Hall-magnetohydrodynamics

Dongho Chae Chung-Ang University Pierre Degond Institut de Mathématiques de Toulouse Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03034

Annales De Linstitut Henri Poincare Non Linear Analysis, 31, (3), 555–565, 2014.5
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[73] Existence and uniqueness of global weak solution to a kinetic model for the sedimentation of rod-like particles

Xiuqing Chen Beijing University of Posts and Telecommunications Xiaolong Li Beijing University of Posts and Telecommunications Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03033

Communications in Mathematical Sciences, 12, (8), 1579–1601, 2014.1
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[74] Well-posedness and singular limit of a semilinear hyperbolic relaxation system with a two-scale discontinuous relaxation rate

Coquel, Frédéric 1, École Polytechnique, Route de Saclay Shi Jin University of Wisconsin-Madison Jian-Guo Liu Duke University Li Wang University of Michigan

Analysis of PDEs mathscidoc:1702.03032

Archive for Rational Mechanics and Analysis, 214, (3), 1051–1084, 2014.12
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[75] Phase transitions, hysteresis, and hyperbolicity for self-organized alignment dynamics

Pierre Degond Université de Toulouse Amic Frouvelle Université Paris-Dauphine Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03031

Archive for Rational Mechanics and Analysis, 216, (1), 63-115, 2015.1
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[76] Elastic collisions among peakon solutions for the Camassa-Holm equation

Alina Chertock North Carolina State University Jian-Guo Liu Duke University Terrance Pendleton Iowa State University

Analysis of PDEs mathscidoc:1702.03030

Applied Numerical Mathematics, 93, 30–46, 2015.7
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[77] An exact solution for Stokes flow in a channel with arbitrarily large wall permeability

Gregory J. Herschlag Duke University Jian-Guo Liu Duke University Anita T. Layton Duke University

Analysis of PDEs mathscidoc:1702.03029

Siam Journal on Applied Mathematics, 75, (5), 2015.12
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[78] Refined hyper-contractivity and uniqueness for the Keller-Segel equations

Jian-Guo Liu Duke University Jinhuan Wang Liaoning University

Analysis of PDEs mathscidoc:1702.03028

Applied Mathematics Letters, 52, 212–219, 2016.2
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[79] A note on $L^{\infty}$-bound and uniqueness to a degenerate Keller-Segel model

Jian-Guo Liu Duke University Jinhuan Wang Liaoning University

Analysis of PDEs mathscidoc:1702.03027

Acta Applicandae Mathematicae, 142, (1), 173–188, 2016.4
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[80] Fluid extraction across pumping and permeable walls in the viscous limit

G. Herschlag Duke University Jian-Guo Liu Duke University A. T. Layton Duke University

Analysis of PDEs mathscidoc:1702.03026

: Physics of Fluids, 28, (4), 2016.4
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[81] Error estimate of the particle method for the b-equation

Yong Duan University of Electronic Science and Technology of China Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03025

Methods & Applications of Analysis, 23, (2), 119–154, 2016.6
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[82] A note on Monge–Amp`ere Keller–Segel equation

Hui Huang Tsinghua University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03024

Applied Mathematics Letters, 11, 26–34, 2016.11
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[83] Well-posedness for the Keller-Segel equation with fractional Laplacian and the theory of propagation of chaos

Hui Huang Tsinghua University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03023

Kinetic and Related Models, 9, (4), 715 - 748, 2016.12
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[84] A degenerate p-Laplacian Keller-Segel model

Wenting Cong Jilin University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03022

Kinetic and Related Models , 9, (4), 687-714, 2016.12
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[85] On a Schrodinger-Landau-Lifshitz system: Variational structure and numerical methods

Jingrun Chen Soochow University Jian-Guo Liu Duke University Zhennan Zhou Duke University

Analysis of PDEs mathscidoc:1702.03021

Multiscale Modeling and Simulation, 14, (4), 1463-1487, 2016.2
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[86] Error estimates of the aggregation-diffusion splitting algorithms for the Keller-Segel equations

Hui Huang Tsinghua University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03020

DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS SERIES B, 21, (10), 3463 - 3478, 2016.11
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[87] Existence Theorems for a Multidimensional Crystal Surface Model

Jian-Guo Liu Duke University Xiangsheng Xu Mississippi State University

Analysis of PDEs mathscidoc:1702.03019

SIAM Journal on Mathematical Analysis, 48, (6), 3667-3687, 2016.6
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[88] A generalized Sz. Nagy inequality in higher dimensions and the critical thin film equation

Jian-Guo Liu Duke University Jinhuan Wang Liaoning University

Analysis of PDEs mathscidoc:1702.03018

IOPscience, 30, (1), 35–60, 2017.1
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[89] Uniform $L^{\infty}$ boundedness for a degenerate parabolic-parabolic Keller-Segel model

Wenting Cong Jilin University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03017

Discrete and Continuous Dynamical Systems - Series B, 22, (2), 307-338, 2017.2
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[90] A random particle blob method for the Keller-Segel equation and convergence analysis

Jian-Guo Liu Duke University Rong Yang Beijing University of Technology

Analysis of PDEs mathscidoc:1702.03016

MATHEMATICS OF COMPUTATION, 86, (304), 725–745, 2017.2
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[91] Stability of Traveling Waves of Nonlinear Schrödinger Equation with Nonzero Condition at Infinity

Zhiwu Lin Georgia Institute of Technology 王征平 Wuhan University of Technology Chongchun Zeng Georgia Institute of Technology

Analysis of PDEs mathscidoc:1702.03015

Arch. Rational Mech. Anal., 222, (1), 143-212, 2016.10
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[92] Continuum dynamics of the intention field under weakly cohesive social interaction

Pierre Degond South Kensington Campus, Jian-Guo Liu Department of Physics, Duke University Sara Merino-Aceituno South Kensington Campus Thomas Tardiveau Ecole Polytechnique, Route de Saclay

Analysis of PDEs mathscidoc:1702.03014

Mathematical Models and Methods in Applied Sciences, 27, (1), 159-182, 2017.1
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[93] Global existence for a thin film equation with subcritical mass

Jian-Guo Liu Duke University Jinhuan Wang Liaoning University

Analysis of PDEs mathscidoc:1702.03013

discrete and continuous dynamical systems, 22, (4), 1461-1492, 2017.1
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[94] Error estimate of a random particle blob method for the Keller-Segel equation

Hui Huang Tsinghua Universit Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03012

MATHEMATICS OF COMPUTATION, 2017.1
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[95] Stochastic homogenization of viscous superquadratic Hamilton–Jacobi equations in dynamic random environment

Wenjia Jing The University of Chicago Panagiotis E. Souganidis The University of Chicago Hung V. Tran University of Wisconsin at Madison

Analysis of PDEs mathscidoc:1702.03011

Research in the Mathematical Sciences, 4, 2017
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[96] Fluctuations in the Homogenization of Semilinear Equations with Random Potentials

Guillaume Bal Columbia University Wenjia Jing The University of Chicago

Analysis of PDEs mathscidoc:1702.03010

Communications in Partial Differential Equations, 42, (12), 1839--1859, 2016
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[97] Coagulation-fragmentation model for animal group-size statistics

Pierre Degond , Imperial College London Jian-Guo Liu Duke University Robert L. Pego Center for Nonlinear Analysis, Carnegie Mellon University

Analysis of PDEs mathscidoc:1702.03009

Journal of Nonlinear Science, 1-46, 2017.1
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[98] Continuum Limit of a Mesoscopic Model with Elasticity of Step Motion on Vicinal Surfaces

Yuan Gao Fudan University Jian-Guo Liu Duke University Jianfeng Lu Duke University

Analysis of PDEs mathscidoc:1702.03008

Journal of Nonlinear Science, 1-54, 2017.1
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[99] Weak solution of a continuum model for vicinal surface in the attachment-detachment-limited regime

Yuan Gao Fudan University Jian-Guo Liu Duke University Jianfeng Lu Duke University

Analysis of PDEs mathscidoc:1702.03007

2017.1
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[100] Least action principles for incompressible flows and optimal transport between shapes

Jian-Guo Liu Duke University Robert L. Pego Department of Mathematical Sciences and Center for Nonlinear Analysis Dejan Slepčev Department of Mathematical Sciences and Center for Nonlinear Analysis

Analysis of PDEs mathscidoc:1702.03006

2017.1
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[101] On convolution groups of completely monotone sequences/functions and fractional calculus

LEI LI Duke University Jian-Guo Liu Duke University

Analysis of PDEs mathscidoc:1702.03005

2017.1
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[102] On a Class of Functional Inequalities and their Applications to Fourth-Order Nonlinear Parabolic Equations

Jian-Guo Liu Department of Physics and Department of Mathematics, Duke University Xiangsheng Xu Department of Mathematics and Statistics, Mississippi State University

Analysis of PDEs mathscidoc:1702.03004

2017.1
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[103] 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

Acta Mathematica, 216, (2), 325–388, 2016.11
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[104] Analytical validation of a continuum model for the evolution of a crystal surface in multiple space dimensions

Jian-Guo Liu Duke University Xiangsheng Xu Mississippi State University

Analysis of PDEs mathscidoc:1702.03002

2017.2
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[105] Global existence of solutions to a tear film model with locally elevated evaporation rates

Yuan Gao Fudan University Hangjie Ji Duke University Jian-Guo Liu Duke University Thomas P. Witelski Duke University

Analysis of PDEs mathscidoc:1702.03001

2017.2
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[106] 2D Homogeneous Solutions to the Euler Equation

Xue Luo Beihang University Roman Shvydkoy University of Illinois at Chicago

Analysis of PDEs mathscidoc:1701.03037

Communications in Partial Differential Equations, 40, 1666-1687, 2015
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[107] Generalized characteristics and Lax-Oleinik operators: global theory

Piermarco Cannarsa Universit\`a di Roma ``Tor Vergata'', Italy Wei Cheng Nanjing University, China

Analysis of PDEs mathscidoc:1701.03036

2016
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[108] On the topology of the set of singularities of a solution of the Hamilton-Jacobi equation

Piermarco Cannarsa Universit\`a di Roma ``Tor Vergata'', Italy Wei Cheng Nanjing University, China Albert Fathi ENS de Lyon \& IUF, France

Analysis of PDEs mathscidoc:1701.03035

2016
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[109] $R$ -Boundedness versus $\gamma$ -boundedness

Stanislaw Kwapień Institute of Mathematics, Warsaw University Mark Veraar Delft Institute of Applied Mathematics, Delft University of Technology Lutz Weis Institut für Analysis, Karlsruhe Institute of Technology

Analysis of PDEs Functional Analysis mathscidoc:1701.03034

Arkiv for Matematik, 54, (1), 125-145, 2014.11
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[110] Higher integrability for vector-valued parabolic quasi-minimizers on metric measure spaces

Jens Habermann Department Mathematik, Universität Erlangen

Analysis of PDEs mathscidoc:1701.03033

Arkiv for Matematik, 54, (1), 85-123, 2015.1
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[111] A proof of Bondesson’s conjecture on stable densities

Pierre Bosch Laboratoire Paul Painlevé, Université Lille 1 Thomas Simon Laboratoire Paul Painlevé, Université Lille 1

Analysis of PDEs mathscidoc:1701.03032

Arkiv for Matematik, 54, (1), 31-38, 2014.11
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[112] Uniform exponential stability of the Ekman spiral

Yoshikazu Giga Graduate School of Mathematical Sciences, University of Tokyo Jürgen Saal Mathematisches Institut, Heinrich-Heine-Universität Düsseldorf

Analysis of PDEs mathscidoc:1701.03031

Arkiv for Matematik, 53, (1), 105-126, 2013.5
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[113] An improved Combes–Thomas estimate of magnetic Schrödinger operators

Zhongwei Shen Department of Mathematics and Statistics, Auburn University

Analysis of PDEs mathscidoc:1701.03030

Arkiv for Matematik, 52, (2), 383-414, 2013.1
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[114] Resonance-free region in scattering by a strictly convex obstacle

Long Jin Department of Mathematics, University of California, Berkeley

Analysis of PDEs Functional Analysis mathscidoc:1701.03029

Arkiv for Matematik, 52, (2), 257-289, 2012.12
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[115] Global integral gradient bounds for quasilinear equations below or near the natural exponent

Nguyen Cong Phuc Department of Mathematics, Louisiana State University

Analysis of PDEs mathscidoc:1701.03028

Arkiv for Matematik, 52, (2), 329-354, 2012.6
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[116] Extrapolation from $A_{\infty}^{\rho,\infty}$ , vector-valued inequalities and applications in the Schrödinger settings

Lin Tang LMAM, School of Mathematical Science, Peking University

Analysis of PDEs mathscidoc:1701.03027

Arkiv for Matematik, 52, (1), 175-202, 2012.4
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[117] Maximal Marcinkiewicz multipliers

Petr Honzík Faculty of Mathematics and Physics, Charles University

Analysis of PDEs Functional Analysis mathscidoc:1701.03026

Arkiv for Matematik, 52, (1), 135-147, 2012.5
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[118] On the Carleson duality

Tuomas Hytönen Department of Mathematics and Statistics, P.O. Box 68 (Gustaf Hällströms gata 2b), Helsingfors universitet, Finland Andreas Rosén Department of Mathematics, Linköpings universitet

Analysis of PDEs mathscidoc:1701.03025

Arkiv for Matematik, 51, (2), 293-313, 2011.4
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[119] A normality criterion involving rotations and dilations in the argument

Jürgen Grahl Department of Mathematics, University of Würzburg

Analysis of PDEs mathscidoc:1701.03024

Arkiv for Matematik, 50, (1), 89-110, 2010.1
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[120] Polynomial hulls and proper analytic disks

Armen Edigarian Institute of Mathematics, Jagiellonian University

Analysis of PDEs mathscidoc:1701.03023

Arkiv for Matematik, 50, (1), 59-67, 2009.12
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[121] Quasiconformality, homeomorphisms between metric measure spaces preserving quasiminimizers, and uniform density property

Riikka Korte Department of Mathematics and Statistics, University of Helsinki Niko Marola Department of Mathematics and Statistics, University of Helsinki Nageswari Shanmugalingam Department of Mathematical Sciences, University of Cincinnati

Analysis of PDEs mathscidoc:1701.03022

Arkiv for Matematik, 50, (1), 111-134, 2010.1
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[122] Perturbation theorems for Hele-Shaw flows and their applications

Yu-Lin Lin Institute of Mathematics, Academia Sinica

Analysis of PDEs Differential Geometry mathscidoc:1701.03021

Arkiv for Matematik, 49, (2), 357-382, 2009.8
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[123] Boundary integral operators and boundary value problems for Laplace’s equation

TongKeun Chang Department of Mathematics, Korea Institute of Advanced Studies John L. Lewis Mathematics Department, University of Kentucky

Analysis of PDEs mathscidoc:1701.03020

Arkiv for Matematik, 49, (2), 239-276, 2009.9
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[124] Regularity of the Schrödinger equation for the harmonic oscillator

Bruno Bongioanni Instituto de Matemática Aplicada del Litoral, CONICET Keith M. Rogers Instituto de Ciencias Matemáticas CSIC-UAM-UC3M-UCM, Consejo Superior de Investigaciones Científicas

Analysis of PDEs mathscidoc:1701.03019

Arkiv for Matematik, 49, (2), 217-238, 2009.8
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[125] Time regularity of the solutions to second order hyperbolic equations

Tamotu Kinoshita Institute of Mathematics, University of Tsukuba Giovanni Taglialatela Dipartimento di Scienze Economiche e Metodi Matematici, University of Bari

Analysis of PDEs mathscidoc:1701.03018

Arkiv for Matematik, 49, (1), 109-127, 2009.5
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[126] Directional Poincaré inequalities along mixing flows

Stefan Steinerberger Department of Mathematics, Yale University

Analysis of PDEs Differential Geometry mathscidoc:1701.03017

Arkiv for Matematik, 1-15, 2015.11
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[127] Stable hypersurfaces with zero scalar curvature in Euclidean space

Hilário Alencar Instituto de Matemática, Universidade Federal de Alagoas Manfredo do Carmo Instituto Nacional de Matemática Pura e Aplicada, Rio de Janeiro, RJ, Brazil Gregório Silva Neto Instituto de Matemática, Universidade Federal de Alagoas

Analysis of PDEs Differential Geometry mathscidoc:1701.03016

Arkiv for Matematik, 1-9, 2015.9
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[128] The explicit formulae for scaling limits in the ergodic decomposition of infinite Pickrell measures

Alexander I. Bufetov Aix-Marseille Université, Centrale Marseille, CNRS, I2M, UMR7373, 39 Rue F. Joliot Curie, Marseille Cedex 13, France Yanqi Qiu Aix-Marseille Université, Centrale Marseille, CNRS, I2M, UMR7373, 39 Rue F. Joliot Curie, Marseille Cedex 13, France

Analysis of PDEs Functional Analysis mathscidoc:1701.03015

Arkiv for Matematik, 1-33, 2015.1
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[129] 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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[130] The convergence Newton polygon of a$p$-adic differential equation II: Continuity and finiteness on Berkovich curves

Jérôme Poineau Laboratoire de mathématiques Nicolas Oresme, Université de Caen Andrea Pulita Département de mathématiques, Université de Montpellier II, CC051

Analysis of PDEs mathscidoc:1701.03013

Acta Mathematica, 214, (2), 357-393, 2014.6
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[131] Blow up for the critical generalized Korteweg–de Vries equation. I: Dynamics near the soliton

Yvan Martel Université de Versailles St-Quentin and Institut Universitaire de France, LMV CNRS UMR8100, Versailles Cedex, France Frank Merle Université de Cergy Pontoise and Institut des Hautes Études Scientifiques, AGM CNRS UMR8088, Paris, France Pierre Raphaël Université Paul Sabatier and Institut Universitaire de France, IMT CNRS UMR 5219, Toulouse, France

Analysis of PDEs mathscidoc:1701.03012

Acta Mathematica, 212, (1), 59-140, 2012.2
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[132] A sharp lower bound for the log canonical threshold

Jean-Pierre Demailly Université de Grenoble I, Département de Mathématiques, Institut Fourier, Saint-Martin d’Hères, France Hoàng Hiệp Phạm Department of Mathematics, Hanoi National University of Education

Analysis of PDEs mathscidoc:1701.03011

Acta Mathematica, 212, (1), 1-9, 2012.1
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[133] Embedded minimal tori in$S$^{3}and the Lawson conjecture

Simon Brendle Department of Mathematics, Stanford University

Analysis of PDEs Differential Geometry mathscidoc:1701.03010

Acta Mathematica, 211, (2), 177-190, 2012.4
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[134] Homogenization and boundary layers

David Gérard-Varet Université Denis Diderot Paris 7, Institut de Mathématiques de Jussieu, 175 rue du Chevaleret, Paris, France Nader Masmoudi New York University, Courant Institute of Mathematical Sciences, 251 Mercer Street, New York, NY, U.S.A.

Analysis of PDEs mathscidoc:1701.03009

Acta Mathematica, 209, (1), 133-178, 2010.6
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[135] On the formation of trapped surfaces

Sergiu Klainerman Department of Mathematics, Princeton University Igor Rodnianski Department of Mathematics, Princeton University

Analysis of PDEs Mathematical Physics mathscidoc:1701.03008

Acta Mathematica, 208, (2), 211-333, 2010.2
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[136] Operator-Lipschitz functions in Schatten–von Neumann classes

Denis Potapov School of Mathematics & Statistics, University of New South Wales Fedor Sukochev School of Mathematics & Statistics, University of New South Wales

Analysis of PDEs Spectral Theory and Operator Algebra mathscidoc:1701.03007

Acta Mathematica, 207, (2), 375-389, 2009.5
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[137] Compression bounds for Lipschitz maps from the Heisenberg group to$L$_{1}

Jeff Cheeger Courant Institute, New York University Bruce Kleiner Courant Institute, New York University Assaf Naor Courant Institute, New York University

Analysis of PDEs Differential Geometry Geometric Analysis and Geometric Topology mathscidoc:1701.03006

Acta Mathematica, 207, (2), 291-373, 2009.11
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[138] Generalization of Selberg’s $$ \frac{3}{{16}} $$ theorem and affine sieve

Jean Bourgain School of Mathematics, Institute for Advanced Study Alex Gamburd Department of Mathematics, University of California at Santa Cruz Peter Sarnak School of Mathematics, Institute for Advanced Study

Analysis of PDEs Combinatorics Functional Analysis mathscidoc:1701.03005

Acta Mathematica, 207, (2), 255-290, 2009.12
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[139] Random conformal weldings

Kari Astala Department of Mathematics and Statistics, University of Helsinki Antti Kupiainen Department of Mathematics and Statistics, University of Helsinki Eero Saksman Department of Mathematics and Statistics, University of Helsinki Peter Jones Department of Mathematics, Yale University

Analysis of PDEs Functional Analysis Probability mathscidoc:1701.03004

Acta Mathematica, 207, (2), 203-254, 2009.9
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[140] A geometric approach to generalized Stokes conjectures

Eugen Varvaruca Department of Mathematics and Statistics, University of Reading Georg S. Weiss Mathematical Institute, Heinrich Heine University

Analysis of PDEs Geometric Modeling and Processing mathscidoc:1701.03003

Acta Mathematica, 206, (2), 363-403, 2009.8
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[141] Monge–Ampère equations in big cohomology classes

Sébastien Boucksom Institut de Mathématiques de Jussieu, CNRS–Université Pierre et Marie Curie Philippe Eyssidieux Institut Fourier, Université Grenoble 1 Vincent Guedj Institut de Mathématiques de Toulouse, Université Paul Sabatier Ahmed Zeriahi Institut de Mathématiques de Toulouse, Université Paul Sabatier

Analysis of PDEs Differential Geometry mathscidoc:1701.03002

Acta Mathematica, 205, (2), 199-262, 2009.1
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[142] 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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[143] Estimates of the gaps between consecutive eigenvalues of Laplacian

Daguang Chen Tsinghua University Hongcang Yang Hua Loo-Keng Key Laboratory of Mathematics, Chinese Academy of Sciences, Tao Zheng School of Mathematics and Statistics, Beijing Institute of Technology,

Analysis of PDEs mathscidoc:1612.03002

Pacific J. Math. , 2016
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[144] Asymptotic analysis for time harmonic wave problems with small wave number

Houde Han Tsinghua University

Analysis of PDEs mathscidoc:1612.03001

2016.6
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[145] On a doubly critical Schrodinger system in R4 with steep potential wells

Yuanze Wu China University of Mining and Technology Wenming Zou Tsinghua University

Analysis of PDEs mathscidoc:1611.03004

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[146] On a two-component Bose-Einstein condensate with steep potential wells

Yuanze Wu China University of Mining and Technology Tsung-fang Wu National University of Kaohsiung Wenming Zou Tsinghua University

Analysis of PDEs mathscidoc:1611.03003

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[147] Uncertain Multilevel Programming: Algorithm and Applications

Baoding Liu Tsinghua University Kai Yao University of Chinese Academy of Sciences

Analysis of PDEs mathscidoc:1611.03002

Computers & Industrial Engineering, 89, 235-240, 2015
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[148] On the quenching behavior of the MEMS with fringing field

Xue Luo Beihang University Stephen S.-T. Yau Tsinghua University

Analysis of PDEs mathscidoc:1611.03001

Quarterly of Applied Mathematics, 73, (4), 629-659, 2015.12
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[149] Mean field equations and premodular forms, I: at critical parameter $16\pi$

Zhijie Chen Tsinghua University Ting-Jung Kuo Taiwan University Chang-Shou Lin Taiwan University

Analysis of PDEs mathscidoc:1610.03002

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[150] Mean field equations, hyperelliptic curves and modular forms: I

Ching-Li Chai U. Pennsylvania Chang-Shou Lin National Taiwan U. Chin-Lung Wang National Taiwan U.

Analysis of PDEs mathscidoc:1610.03001

Cambridge J. Math., 3, 127-274, 2015
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[151] Pointwise estimate for elliptic equations in periodic perforated domains

Li-Ming Yeh National Chiao Tung University

Analysis of PDEs mathscidoc:1609.03017

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[152] Holder estimate for non-uniform parabolic equations in highly heterogeneous media

Li-Ming Yeh National Chiao Tung University

Analysis of PDEs mathscidoc:1609.03016

[ Download ] [ 2016-09-21 23:01:21 uploaded by liming ] [ 194 downloads ] [ 0 comments ] [ Cited by 3 ] [ Abstract ] [ Full ]
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[153] Uniform bound and convergence for elliptic homogenization problems

Li-Ming Yeh National Chiao Tung University

Analysis of PDEs mathscidoc:1609.03015

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[154] Convergence for elliptic equations in periodic perforated domains

Li-Ming Yeh National Chiao Tung University

Analysis of PDEs mathscidoc:1609.03014

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[155] Non-uniform elliptic equations in convex Lipschitz domains

Li-Ming Yeh National Chiao Tung University

Analysis of PDEs mathscidoc:1609.03013

[ Download ] [ 2016-09-21 22:47:26 uploaded by liming ] [ 161 downloads ] [ 0 comments ] [ Abstract ] [ Full ]
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[156] Elliptic and parabolic equations in fractured media

Li-Ming Yeh National Chiao Tung University

Analysis of PDEs mathscidoc:1609.03012

[ Download ] [ 2016-09-21 22:45:10 uploaded by liming ] [ 219 downloads ] [ 0 comments ] [ Cited by 1 ] [ Abstract ] [ Full ]
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[157] L^p gradient estimate for elliptic equations with high-contrast conductivities in R^n

Li-Ming Yeh National Chiao Tung University

Analysis of PDEs mathscidoc:1609.03011

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[158] A Holder estimate for non-uniform elliptic equations in a random medium

Li-Ming Yeh National Chiao Tung University Shiah-Sen Wang National Chiao Tung University

Analysis of PDEs mathscidoc:1609.03010

[ Download ] [ 2016-09-21 22:30:23 uploaded by liming ] [ 259 downloads ] [ 0 comments ] [ Abstract ] [ Full ]
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[159] Asymptotic behavior of solutions to a class of diffusive predator-prey systems

Arnaud Ducrot University of Bordeaux Jong-Shenq Guo Tamkang University

Analysis of PDEs mathscidoc:1609.03009

2016.6
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[160] The quenching rate for a nonlocal problem arising in the micro-electro mechanical system

Jong-Shenq Guo Tamkang University Bei Hu University of Notre Dame

Analysis of PDEs mathscidoc:1609.03008

2016.8
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[161] Entire solutions with merging three fronts to the Allen-Cahn equation

Yan-Yu Chen Tamkang University Jong-Shenq Guo Tamkang University Hirokazu Ninomiya Meiji University Chih-Hong Yao Tamkang University

Analysis of PDEs mathscidoc:1609.03007

2016.8
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[162] On the solutions to a Liouville-type system involving singularity

Jann-Long Chern National Central University Zhi-You Chen National Changhua University of Education Yong-Li Tang National Central University

Analysis of PDEs mathscidoc:1609.03006

Calc. Var. Partial Differential Equations, 43, (2), 57–81, 2012
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[163] Evaluating solutions on an elliptic problem in a gravitational gauge field theory

Jann-Long Chern National Central Universiy Sze-Guang Yang National Central University

Analysis of PDEs mathscidoc:1609.03005

J. Funct. Anal. , 265, (7), 1240–1263, 2010
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[164] Uniqueness of topological solutions and the structure of solutions for the Chern-Simons system with two Higgs particles

Jann-Long Chern National central University Zhi-You Chen National Changhua University of Education Chang-Shou Lin National Taiwan University

Analysis of PDEs mathscidoc:1609.03004

Comm. Math. Phys. , 296, (2), 323–351. , 2010
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[165] Minimizers of Caffarelli-Kohn-Nirenberg inequalities with the singularity on the boundary.

Jann-Long Chern National Central University Chang-Shou Lin National Taiwn University

Analysis of PDEs mathscidoc:1609.03003

Arch. Ration. Mech. Anal., 197, (2), 401–432, 2010
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[166] Uniqueness of topological multivortex solutions in the Maxwell-Chern-Simons model

Zhi-You Chen National Changhua University of Education Jann-Long Chern National Central University

Analysis of PDEs mathscidoc:1609.03002

J. Funct. Anal. , 270, (6), 2073–2125, 2016.2
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[167] Topological multivortex solutions for the Chern-Simons system with two Higgs particles

Zhi-You Chen National Changhua University of Education Jann-Long Chern National Central University

Analysis of PDEs mathscidoc:1609.03001

Comm. Partial Differential Equations, 41, (4), 705–731, 2016.4
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[168] Front Quenching in G-equation Model Induced by Straining of Cellular Flow

Jack Xin University of California at Irvine Yifeng Yu University of California at Irvine

Analysis of PDEs mathscidoc:1608.03003

Archive for Rational Mechanics and Analysis, 214, (1), 2014
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[169] 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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[170] On the formation of shocks for quasilinear wave equations

Shuang Miao University of Michigan Pin Yu Tsinghua University

Analysis of PDEs mathscidoc:1608.03001

[ Download ] [ 2016-08-17 22:17:13 uploaded by pinyu ] [ 83 downloads ] [ 0 comments ] [ Cited by 1 ] [ Abstract ] [ Full ]
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