M. Romito

1. Markov selections for the 3D stochastic Navier-Stokes equations
   2006/02/27 by Franco Flandoli, F. Flandoli, M. Romito +3 · 2 citations
   Economics, Econometrics and Finance · Engineering · Mathematics · Physics and Astronomy · #Fluid Dynamics and Turbulent Flows #Navier-Stokes equation solutions #Stochastic processes and financial applications #math-ph #math.AP #math.MP #math.PR #msc:35Q30 #msc:60H15 #msc:60H30 #msc:76D05 #msc:76M35
2. On the existence and uniqueness of weak solutions for a vorticity seeding model
   2004/08/03 by Luigi C. Berselli, L. C. Berselli, Berselli, L. C. +3 · 1 citation
   Engineering · Mathematics · #35Q30 #76B03 #76F75 #Analysis of PDEs (math.AP) #Computational Fluid Dynamics and Aerodynamics #FOS: Mathematics #Fluid Dynamics and Turbulent Flows #Navier-Stokes equation solutions #math.AP #msc:35Q30 #msc:76B03 #msc:76F75
3. Existence of martingale and stationary suitable weak solutions for a stochastic Navier-Stokes system
   2006/09/11 by M. Romito, Marco Romito, Romito, M. · 1 citation
   Economics, Econometrics and Finance · Engineering · Mathematics · #35R60 #76D05 #Analysis of PDEs (math.AP) #FOS: Mathematics #Navier-Stokes equation solutions #Probability (math.PR) #Stability and Controllability of Differential Equations #Stochastic processes and financial applications #math.AP #math.PR #msc:35R60 #msc:76D05
4. A probabilistic representation for the vorticity of a 3D viscous fluid and for general systems of parabolic equations
   2003/06/04 by B. Busnello, Barbara Busnello, Busnello, B. +6 · 1 citation
   Computer Science · Engineering · Mathematics · #35A20 #76D05 #Advanced Mathematical Modeling in Engineering #Analysis of PDEs (math.AP) #FOS: Mathematics #Fluid Dynamics and Turbulent Flows #Navier-Stokes equation solutions #Probability (math.PR) #math.AP #math.PR #msc:35A20 #msc:76D05