Γ-convergence

Known as: Gamma-convergence, Gamma convergence, G-convergence

In the calculus of variations, Γ-convergence (Gamma-convergence) is a notion of convergence for functionals. It was introduced by Ennio de Giorgi.

Papers overview

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2019

In Classical Mechanics constraints describe forces restricting the motion of two systems when they are in contact. In Quantum…

2015

This paper is an analysis of a model for the structure in a liquid crystal medium that arises when the material is cooled from…

2014

We discuss the justification of the Ginzburg–Landau equation with real coefficients as an amplitude equation for the weakly…

2012

This is the second in a series of papers in which we derive a $\Gamma$-expansion for the two-dimensional non-local Ginzburg…

2010

Fourier analysis provides many elegant approaches to differential operators and related tools in PDE-based image processing. Our…

2010

We study integral functionals constrained to divergence-free vector fields in L on a thin domain, under standard p-growth and…

2009

We study, by means of -convergence, the asymptotic behavior of a variational model for dislocations moving on a slip plane. The…

2006

We study an energy functional that arises in a simplified two‐dimensional model for lipid bilayer membranes. We demonstrate that…

2000

We consider in this paper constrained Markov decision processes. This type of control model has many applications in…

2000