Cloaking via anomalous localized resonance for doubly complementary media in the quasistatic regime

Hoai-Minh Nguyen

Displaying similar documents to “Cloaking via anomalous localized resonance for doubly complementary media in the quasistatic regime”

The problems of blow-up for nonlinear heat equations. Complete blow-up and avalanche formation

Juan Luis Vázquez (2004)

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

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We review the main mathematical questions posed in blow-up problems for reaction-diffusion equations and discuss results of the author and collaborators on the subjects of continuation of solutions after blow-up, existence of transient blow-up solutions (so-called peaking solutions) and avalanche formation as a mechanism of complete blow-up.

Remarks on a moment problem and a problem of perfection of power methods of limitation

Andrzej Birkholc (1971)

Colloquium Mathematicae

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On the number of antichains of finite power sets

M. S. Popadić (1970)

Matematički Vesnik

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The Number Of Antichains Of Finite Power Sets

Dragoš M. Cvetković (1972)

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Some gap power series in multidimensional setting

Józef Siciak (2011)

Annales Universitatis Mariae Curie-Sklodowska, sectio A – Mathematica

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We study extensions of classical theorems on gap power series of a complex variable to the multidimensional case.

Some gap power series in multidimensional setting

Józef Siciak (2011)

Annales UMCS, Mathematica

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We study extensions of classical theorems on gap power series of a complex variable to the multidimensional case.

Recent progress on the blow-up problem of Zakharov equations

Frank Merle (1995)

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A generalization of the method of global relation.

Chirskiĭ, V.G. (2005)

Journal of Mathematical Sciences (New York)

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Blow up of mechanical systems with a homogeneous energy.

Ernesto A. Lacomba, John Bryant, Luis Alberto Ibort (1991)

Publicacions Matemàtiques

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By using the ideas introduced by McGehee in the study of the singularities in some problems of Celestial Mechanics, we study the singularities at the origin and at the infinity for some classical mechanical systems with homogeneous kinetic and potential energy functions. For these systems the origin and the infinity of the configuration coordinates is usually a singularity or a nullity of the Hamiltonian function and the verctor field. This work generalizes a previous one by the first...

Integrability theorems for power series

Babu Ram (1974)

Colloquium Mathematicae

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On higher-power moments of Δ(x)

Wenguang Zhai (2004)

Acta Arithmetica

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Blow up and near soliton dynamics for the $L^{2}$ critical gKdV equation

Yvan Martel, Frank Merle, Pierre Raphaël (2011-2012)

Séminaire Laurent Schwartz — EDP et applications

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These notes present the main results of [, , ] concerning the mass critical (gKdV) equation $u_{t} + {(u_{x x} + u^{5})}_{x} = 0$ for initial data in $H^{1}$ close to the soliton. These works revisit the blow up phenomenon close to the family of solitons in several directions: definition of the stable blow up and classification of all possible behaviors in a suitable functional setting, description of the minimal mass blow up in $H^{1}$ , construction of various exotic blow up rates in $H^{1}$ , including grow up in infinite time. ...