Analysis of PDEs

[376] Stability of a relaxation model with a nonconvex flux

Hailiang Liu Jinghua Wang Tong Yang

Analysis of PDEs mathscidoc:1912.43956

SIAM journal on mathematical analysis, 29, (1), 18-29, 1998.1
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[377] Resolution and stability analysis in acousto-electric imaging

Habib Ammari Departement de Math ´ ematiques et Applications, Ecole Normale Sup ´ erieure, 45 Rue d’Ulm, ´ 75005 Paris, France Josselin Garnier Laboratoire de Probabilites et Mod ´ eles Al ` eatoires & Laboratoire Jacques-Louis Lions, ´ Universite Paris VII, 2 Place Jussieu, 75251 Paris Cedex 5, France Wenjia Jing Departement de Math ´ ematiques et Applications, Ecole Normale Sup ´ erieure, 45 Rue d’Ulm, ´ 75005 Paris, France

Analysis of PDEs mathscidoc:2206.03004

Inverse Problems, 28, (8), 084005, 2012.7
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[378] 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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[379] 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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[380] The Boltzmann equation with soft potentials near a local Maxwellian

Zhouping Xin Tong Yang Hongjun Yu

Analysis of PDEs mathscidoc:1912.43997

Archive for Rational Mechanics and Analysis, 206, (1), 239, 2012.10
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