Asymptotic behavior for minimizers of a -energy functional associated with -harmonic maps.

Lei, Yutian

Displaying similar documents to “Asymptotic behavior for minimizers of a $p$ -energy functional associated with $p$ -harmonic maps.”

Existence and asymptotic behaviour of standing waves for quasilinear Schrödinger–Poisson systems in $R^{3}$

Khalid Benmlih, Otared Kavian (2008)

Annales de l'I.H.P. Analyse non linéaire

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Homogenization of evolution problems for a composite medium with very small and heavy inclusions

Michel Bellieud (2005)

ESAIM: Control, Optimisation and Calculus of Variations

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We study the homogenization of parabolic or hyperbolic equations like $ρ_{ε} \frac{\partial^{n} u_{ε}}{\partial t^{n}} - div (a_{ε} \nabla u_{ε}) = f in Ω \times (0, T) + boundary conditions, n \in {1, 2},$ when the coefficients $ρ_{ε}$ , $a_{ε}$ (defined in $Ø$ ) take possibly high values on a $ε$ -periodic set of grain-like inclusions of vanishing measure. Memory effects arise in the limit problem.

Homogenization of $p$ -laplacian in perforated domain

B. Amaziane, S. Antontsev, L. Pankratov, A. Piatnitski (2009)

Annales de l'I.H.P. Analyse non linéaire

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Junction of elastic plates and beams

Antonio Gaudiello, Régis Monneau, Jacqueline Mossino, François Murat, Ali Sili (2007)

ESAIM: Control, Optimisation and Calculus of Variations

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We consider the linearized elasticity system in a multidomain of $𝐑^{3}$ . This multidomain is the union of a horizontal plate with fixed cross section and small thickness , and of a vertical beam with fixed height and small cross section of radius $r^{ε}$ . The lateral boundary of the plate and the top of the beam are assumed to be clamped. When and $r^{ε}$ tend to zero simultaneously, with $r^{ε} ≫ ε^{2}$ , we identify the limit problem. This limit problem involves six junction conditions.

Displaying similar documents to “Asymptotic behavior for minimizers of a p -energy functional associated with p -harmonic maps.”

Existence and asymptotic behaviour of standing waves for quasilinear Schrödinger–Poisson systems in R 3

Homogenization of evolution problems for a composite medium with very small and heavy inclusions

Homogenization of p -laplacian in perforated domain

Junction of elastic plates and beams

Displaying similar documents to “Asymptotic behavior for minimizers of a $p$ -energy functional associated with $p$ -harmonic maps.”

Existence and asymptotic behaviour of standing waves for quasilinear Schrödinger–Poisson systems in $R^{3}$

Homogenization of $p$ -laplacian in perforated domain