Homogenization of Attractors to Ginzburg-Landau Equations in Media with Locally Periodic Obstacles: Critical Case

In this paper the Ginzburg-Landau equation is considered in locally periodic porous medium, with rapidly oscillating terms in the equation and boundary conditions. It is proved that the trajectory attractors of this equation converge in a weak sense to the trajectory attractors of the limit Ginzbur...

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Hlavní autoři:	K.A. Bekmaganbetov, G.A. Chechkin, V.V. Chepyzhov, A.A. Tolemis
Médium:	Článek
Jazyk:	English
Vydáno:	Academician Ye.A. Buketov Karaganda University 2023-09-01
Edice:	Қарағанды университетінің хабаршысы. Математика сериясы
Témata:	attractors homogenization Ginzburg-Landau equations nonlinear equations weak convergence perforated domain
On-line přístup:	http://mathematics-vestnik.ksu.kz/index.php/mathematics-vestnik/article/view/579

Homogenization of Attractors to Ginzburg-Landau Equations in Media with Locally Periodic Obstacles: Critical Case Autor K.A. Bekmaganbetov, G.A. Chechkin, V.V. Chepyzhov, A.A. Tolemis

Vydáno 2023-09-01

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Homogenization of Attractors to Ginzburg-Landau Equations in Media with Locally Periodic Obstacles: Critical Case

Homogenization of Attractors to Ginzburg-Landau Equations in Media with Locally Periodic Obstacles: Critical Case Autor K.A. Bekmaganbetov, G.A. Chechkin, V.V. Chepyzhov, A.A. Tolemis

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