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.
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2013
2013
We present a Γ-convergence analysis of the quasicontinuum method focused on the behavior of the approximate energy functionals in… (More)
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2012
2012
We study Γ-convergence of graph-based Ginzburg–Landau functionals, both the limit for zero diffusive interface parameter ε → 0… (More)
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2012
2012
We discuss the Γ-convergence, under the appropriate scaling, of the energy functional ‖u‖Hs(Ω) + ∫ Ω W (u) dx, with s ∈ (0, 1… (More)
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2011
2011
This paper is devoted to dimension reduction for linearized elastoplasticity in the rate-independent case. The reference… (More)
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2010
2010
We study the limit of high activation energy of a special Fokker–Planck equation known as the Kramers–Smoluchowski equation (KS… (More)
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2010
2010
Γ-convergence results for power-law functionals with variable exponents are obtained. The main motivation comes from the study of… (More)
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2008
2008
Our starting point is a parameterized family of functionals (a ‘theory’) for which we are interested in approximating the global… (More)
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2006
2006
In this paper, we use Γ-convergence techniques to study the following variational problem S ε (Ω) := sup { ε−2 ∗ ∫ 
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2004
2004
We present a general framework to treat Γ-convergence of functionals through Young measures and through slicing decomposition… (More)
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2000
2000
This paper is an extended version of the lecture delivered at the Summer School on Differential Equations and Calculus of… (More)
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