Giovanni Scilla | Ricerc@Sapienza

Pubblicazioni

Titolo	Pubblicato in	Anno
Lower semicontinuity in GSBD for nonautonomous surface integrals	ESAIM-CONTROL OPTIMISATION AND CALCULUS OF VARIATIONS	2023
The notions of inertial balanced viscosity and inertial virtual viscosity solution for rate-independent systems	ADVANCES IN CALCULUS OF VARIATIONS	2022
Boundary partial regularity for minimizers of discontinuous quasiconvex integrals with general growth	COMMUNICATIONS ON PURE AND APPLIED ANALYSIS	2022
Invertibility of Orlicz–Sobolev Maps	Association for Women in Mathematics Series	2022
Non-local approximation of the Griffith functional	NODEA-NONLINEAR DIFFERENTIAL EQUATIONS AND APPLICATIONS	2021
Nucleation and growth of lattice crystals	JOURNAL OF NONLINEAR SCIENCE	2021
On some non-local approximation of nonisotropic Griffith-type functionals	MATHEMATICS IN ENGINEERING	2021
Partial regularity for minimizers of discontinuous quasiconvex integrals with general growth	PROCEEDINGS OF THE ROYAL SOCIETY OF EDINBURGH. SECTION A. MATHEMATICS	2021
A derivation of Griffith functionals from discrete finite-difference models	CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS	2020
Relaxation of nonlinear elastic energies related to Orlicz-Sobolev nematic elastomers	ATTI DELLA ACCADEMIA NAZIONALE DEI LINCEI. RENDICONTI LINCEI. MATEMATICA E APPLICAZIONI	2020
Motion of discrete interfaces on the triangular lattice	MILAN JOURNAL OF MATHEMATICS	2020
A variational approach to the quasistatic limit of viscous dynamic evolutions in finite dimension	JOURNAL OF DIFFERENTIAL EQUATIONS	2019
Multiscale analysis of singularly perturbed finite dimensional gradient flows: the minimizing movement approach	NONLINEARITY	2018
Stochastic weighted variational inequalities in non-pivot Hilbert spaces with applications to a transportation model	JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS	2018
Delayed loss of stability in singularly perturbed finite-dimensional gradient flows	ASYMPTOTIC ANALYSIS	2018
Chirality transitions in frustrated ferromagnetic spin chains: a link with the gradient theory of phase transitions	JOURNAL OF ELASTICITY	2018