PERROTTA, Stefania

PERROTTA, Stefania

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Dettaglio

Nome completo

PERROTTA, Stefania

Afferenza

Dipartimento di Scienze Fisiche, Informatiche e Matematiche

Pubblicazioni

Risultati 1 - 17 di 17 (tempo di esecuzione: 0.001 secondi).

	Titolo	Data di pubblicazione	Autore(i)
1	A correction of the paper "On minima of radially symmetric functionals of the gradient"	2008	A., Cellina; Perrotta, Stefania
2	Exact controllability of infinite dimensional systems with controls of minimal norm	2019	Malaguti, Luisa; Perrotta, Stefania; Taddei, Valentina
3	Existence of minimizers for nonconvex, noncoercive simple integrals.	2002	P., Celada; Perrotta, Stefania
4	Existence of solutions for a class of non convex minimum problems	1998	P., Celada; Perrotta, Stefania; G., Treu
5	Functions with prescribed singular values of the gradient.	1998	P., Celada; Perrotta, Stefania
6	Local Lipschitz continuity for energy integrals with slow growth	2021	Eleuteri, M.; Marcellini, P.; Mascolo, E.; Perrotta, S.
7	Minimizing non-convex multiple integrals: a density result.	2000	P., Celada; Perrotta, Stefania
8	Minimizing nonconvex, simple integrals of product type	2001	P., Celada; Perrotta, Stefania
9	Nonconvex variational problems related to a hyperbolic equation	1999	F., FLORES BAZAN; Perrotta, Stefania
10	On a class of nonconvex Bolza problems related to Blatz-Ko elastic materials.	2007	P., Celada; Perrotta, Stefania
11	On a problem of potential wells.	1995	A., Cellina; Perrotta, Stefania
12	On minima of radially symmetric functionals of the gradient.	1994	A., Cellina; Perrotta, Stefania
13	On the closure of reachable sets for control systems.	1994	Perrotta, Stefania
14	On the minimum problem for nonconvex, multiple integrals of product type	2001	P., Celada; Perrotta, Stefania
15	On the validity of the maximum principle and of the Euler-Lagrange equation for a minimum problem depending on the gradient	1998	A., Cellina; Perrotta, Stefania
16	Polyconvex energies and cavitation	2013	P., Celada; Perrotta, Stefania
17	Vectorial Hamilton-Jacobi equations with rank one affine dependence on the gradient.	2000	P., Celada; Perrotta, Stefania