activity
20002009
most citedUniqueness for a Stochastic Inviscid Dyadic Model

3 citations · 7 across the 6 of their papers we have counts for

collaborators

7 papers

math.AP2009

Well Posedness for Positive Dyadic Model

David Barbato, Franco Flandoli, Francesco Morandin

We consider the solutions of the Cauchy problem for a dyadic model of Euler equations. We prove global existence and uniqueness of Leray-Hopf solutions in a rather large class K th…

math.PR20093 cited

Uniqueness for a Stochastic Inviscid Dyadic Model

David Barbato, Franco Flandoli, Francesco Morandin

For the deterministic dyadic model of turbulence, there are examples of initial conditions in which have more than one solution. The aim of this paper is to prove that unique…

math.PR2007

On the regularity of stochastic currents, fractional Brownian motion and applications to a turbulence model

Franco Flandoli, Massimiliano Gubinelli, Francesco Russo

We study the pathwise regularity of the map where is a vector function on belonging to some Banach space , is a stoc…

math-ph20052 cited

Remarks on the K41 scaling law in turbulent fluids

F. Flandoli, M. Gubinelli, M. Hairer +1

A definition of K41 scaling law for suitable families of measures is given and investigated. First, a number of necessary conditions are proved. They imply the absence of scaling l…

math.PR2004

Statistics of a vortex filament model

Franco Flandoli, Massimiliano Gubinelli

A random field composed by Poisson distributed Brownian vortex filaments is constructed. The filament have a random thickness, length and intensity, governed by a measure . Unde…

math.PR20022 cited

On a relation between stochastic integration and geometric measure theory

Franco Flandoli, Mariano Giaquinta, Massimiliano Gubinelli +1

Two problems are addressed for the path of certain stochastic processes: a) do they define currents? b) are these currents of a classical type? A general answer to question a) is g…