Analysis of PDEs

[406] 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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[407] 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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[408] 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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[409] 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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[410] 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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