Elvira Zappale

most cited3D-2D dimensional reduction for a nonlinear optimal design problem with perimeter penalization

11 citations · 12 across the 5 of their papers we have counts for

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math.AP2012★ 1 cited

Relaxation of certain integral functionals depending on strain and chemical composition

Ana Margarida Ribeiro, Elvira Zappale

We provide a relaxation result in $B V \times L^{q}$ , $1 \leq q < + \infty$ as a first step towards the analysis of thermochemical equilibria.

math.AP2012

Lower semicontinuous envelopes in $w^{1, 1} \times l^{p}$

Ana Margarida Ribeiro, Elvira Zappale

It is studied the lower semicontinuity of functionals of the type $\int_{Ω} f (x, u, v, \nabla u) d x$ with respect to the $(W^{1, 1} \times L^{p})$ -weak \ast topology. Moreover in absence of…

math.AP2012★ 11 cited

3D-2D dimensional reduction for a nonlinear optimal design problem with perimeter penalization

Graça Carita, Elvira Zappale

A 3D-2D dimension reduction for a nonlinear optimal design problem with a perimeter penalization is performed in the realm of $Γ$ -convergence, providing an integral representation…

math.AP2012

A remark about dimension reduction for supremal functionals: the case with convex domains

Elvira Zappale

An application of dimensional reduction results for gradient constrained problems is provided for 3D-2D dimension reduction for supremal functionals, in the case when the domain is…

math.AP2012

Dimension reduction for $- Δ_{1}$

Maria Emilia Amendola, Giuliano Gargiulo, Elvira Zappale

A 3D-2D dimension reduction for $- Δ_{1}$ is obtained. A power law approximation from $- Δ_{p}$ as $p \to 1$ in terms of $Γ$ - convergence, duality and asymptotics for least gradient func…

Relaxation of certain integral functionals depending on strain and chemical composition

Lower semicontinuous envelopes in w1,1×lp

3D-2D dimensional reduction for a nonlinear optimal design problem with perimeter penalization

A remark about dimension reduction for supremal functionals: the case with convex domains

Dimension reduction for −Δ1​

Lower semicontinuous envelopes in $w^{1, 1} \times l^{p}$

Dimension reduction for $- Δ_{1}$