CIAMPA, GENNARO

CIAMPA, GENNARO  

Dipartimento di Ingegneria e scienze dell'informazione e matematica  

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Risultati 1 - 13 di 13 (tempo di esecuzione: 0.008 secondi).
Titolo Data di pubblicazione Autore(i) File
On the Topology of the Magnetic Lines of Solutions of the MHD Equations 1-gen-2024 Ciampa, Gennaro
Propagation of logarithmic regularity and inviscid limit for the 2D Euler equations 1-gen-2024 Ciampa, Gennaro; Crippa, Gianluca; Spirito, Stefano
Viscoelasticity, logarithmic stresses, and tensorial transport equations 1-gen-2024 Ciampa, G.; Giusteri, G. G.; Soggiu, A. G.
Localization of Beltrami fields: Global smooth solutions and vortex reconnection for the Navier-Stokes equations 1-gen-2024 Ciampa, G.; Luca, R.
Weak and parabolic solutions of advection-diffusion equations with rough velocity field 1-gen-2024 Bonicatto, P; Ciampa, G; Crippa, G
Vanishing viscosity in mean-field optimal control 1-gen-2023 Ciampa, Gennaro; Rossi, Francesco
On the advection-diffusion equation with rough coefficients: Weak solutions and vanishing viscosity 1-gen-2022 Bonicatto, P; Ciampa, G; Crippa, G
ENERGY CONSERVATION FOR 2D EULER WITH VORTICITY IN L(logL)(alpha) 1-gen-2022 Ciampa, G
Strong Convergence of the Vorticity for the 2D Euler Equations in the Inviscid Limit 1-gen-2021 Ciampa, G.; Crippa, G.; Spirito, S.
Vanishing viscosity for linear-quadratic mean-field control problems 1-gen-2021 Ciampa, G; Rossi, F
Smooth approximations of rough vector fields and the selection of flows 1-gen-2020 Ciampa, G.; Crippa, G.; Spirito, S.
Weak Solutions Obtained by the Vortex Method for the 2D Euler Equations are Lagrangian and Conserve the Energy 1-gen-2020 Ciampa, G.; Crippa, G.; Spirito, S.
Smooth approximation is not a selection principle for the transport equation with rough vector field 1-gen-2020 Ciampa, G.; Crippa, G.; Spirito, S.