On the precise asymptotics of the constant in Friedrich's inequality for functions vanishing on the part of the boundary with microinhomogeneous structure.

Chechkin, G.A.; Koroleva, Yu.O.; Persson, L.-E.

Displaying similar documents to “On the precise asymptotics of the constant in Friedrich's inequality for functions vanishing on the part of the boundary with microinhomogeneous structure.”

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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Suboptimal boundary controls for elliptic equation in critically perforated domain

Ciro D&amp;#039;Apice, Umberto De Maio, Peter I. Kogut (2008)

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

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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.

Displaying similar documents to “On the precise asymptotics of the constant in Friedrich's inequality for functions vanishing on the part of the boundary with microinhomogeneous structure.”

Homogenization of p -laplacian in perforated domain

Suboptimal boundary controls for elliptic equation in critically perforated domain

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

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