Published Papers
 

 
[17]
Kim Dang Phung , Decay of solutions of the wave equation with localized nonlinear damping and trapped rays, Mathematical control and related fields 2 (1) (2011) 251-265.
[16]
Kim Dang Phung , Waves, damped wave and observation, in "Some Problems on Nonlinear Hyperbolic Equations and Applications", Li Tatsien (ed.) et al., Series in Contemporary Applied Mathematics CAM 15, 386-412 (2010).
[15]
Kim Dang Phung , Gengsheng Wang , Quantitative unique continuation for the semilinear heat equation in a convex domain, Journal of Functional Analysis 259 (5) (2010) 1230-1247.
[14]
Kim Dang Phung , Xu Zhang , Time reversal focusing of the initial state for Kirchhoff plate, SIAM J. Appl. Math. 68 (6) (2008) 1535-1556.
[13]
Kim Dang Phung , Boundary stabilization for the wave equation in a bounded cylindrical domain, Discrete and Continuous Dynamical Systems 20 (4) (2008) 1057-1093.
[12]
Kim Dang Phung , Polynomial decay rate for the dissipative wave equation, Journal of Differential Equations 240 (1) (2007) 92-124.
[11]
Kim Dang Phung , Gengsheng Wang , Xu Zhang , On the existence of time optimal controls for linear evolution equations, Discrete and Continuous Dynamical Systems Series B 8 (4) (2007) 925-941.
[10]
Kim Dang Phung , Gengsheng Wang , Quantitative uniqueness for time-periodic heat equation with potential and its applications, Differential Integral Equations 19 (6) (2006) 627-668.
[9]
Kim Dang Phung , Note on the cost of the approximate controllability for the heat equation with potential, Journal of Mathematical Analysis and Applications 295 (2) (2004) 527-538.
[8]
Kim Dang Phung , Stabilization of the incompressible 2D Euler equations in a simply connected domain utilizing the Lorentz force, Journal of Mathematical Analysis and Applications 293 (2) (2004) 389-404.
[7]
Kim Dang Phung , Remarques sur l'observabilité de l'équation de Laplace, ESAIM: Control, Optimisation and Calculus of Variations 9 (2003) 621-635.
[6]
[5]
Kim Dang Phung , Observability and control for Schrödinger equations, SIAM J. Control Optim. 40 (1) (2001) 211-230.
[4]
Kim Dang Phung , Observability of the Schrödinger equation, Actes de colloque: Carleman estimates and applications to uniqueness and control theory à Cortona, 1999, publié dans Progr. Nonlinear Differential Equations Appl., 46, Birkhäuser Boston, pp.165-177, (2001).
[3]
Kim Dang Phung , Contrôle et stabilisation d'ondes électromagnétiques, ESAIM: Control, Optimisation and Calculus of Variations 5 (2000) 87-137.
[2]
Kim Dang Phung , Contrôlabilité exacte et stabilisation interne des équations de Maxwell, C.R. Acad. Sci. Paris Sér. I Math. 323 (2) (1996) 169-174.
[1]
Kim Dang Phung , Stabilisation frontière du système de Maxwell avec la condition aux limites absorbante de Silver-Müller, C.R. Acad. Sci. Paris Sér. I Math. 320 (2) (1995) 187-192.




Papers by K.-D. Phung which are not submitted to Journals
 

 
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Dirichlet stabilization for the wave equation, (1998, from a paper of Lebeau).
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Controllability and stabilization of electromagnetic waves, (english version of [3]).
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La propriété de doubling, (2002, from a paper of Garofalo-Lin).
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Presentation of the internal stabilization problem for the wave equation (2004, talk at Chengdu).
{.pdf} Quantification of unique continuation for an elliptic equation with Dirichlet boundary condition (2004, from a paper of Escauriaza).
{.pdf} Quantification of unique continuation for the wave equation with Dirichlet boundary condition (2004, from a paper of Robbiano).
{.pdf} Logarithmic L^2 decay rate for the damped wave equation (2004, talk at Chengdu).
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Asymptotic control of chaos for a partial differential equation (2005, from a paper of Myjak-Rudnicki).
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Lecture notes (2006, Wuhan).
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Doubling property for the Laplacian and its applications (2007, Chengdu).
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Mémoire présenté pour l'habilitation à diriger des recherches (2007, Paris).
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Waves, damped wave and observation (2008, talk at Shanghai).
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Polynomial decay for the Maxwell's equations with Ohm's law (2010, talk at Paris).
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Energy decay for Maxwell's equations with Ohm's law on partially cubic domain, preprint submitted.
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Lecture notes (2011, Chanchun).
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Observability for parabolic equations from a measurable set in time (2011, talk at Orléans).

Comments, criticisms, corrections are all welcome.