activity
20122018
most citedOn the gradient estimates for evolution operators associated to Kolmogorov operators

1 citations · 1 across the 8 of their papers we have counts for

collaborators

9 papers

math.AP2018

On coupled systems of PDEs with unbounded coefficients

Luciana Angiuli, Luca Lorenzi

We study the Cauchy problem associated to parabolic systems of the form in , the space o…

math.AP2017

Invariant measures for systems of Kolmogorov equations

Davide Addona, Luciana Angiuli, Luca Lorenzi

In this paper we provide sufficient conditions which guarantee the existence of a system of invariant measures for semigroups associated to systems of parabolic differential equati…

math.AP2017

On invariant measures associated to weakly coupled systems of Kolmogorov equations

Davide Addona, Luciana Angiuli, Luca Lorenzi

In this paper, we deal with weakly coupled elliptic systems with unbounded coefficients. We prove the existence and characterize all the systems of invari…

math.AP2017

On the estimates of the derivatives of solutions to nonautonomous Kolmogorov equations and their consequences

Luciana Angiuli, Luca Lorenzi

We consider evolution operators associated to a class of nonautonomous elliptic operators with unbounded coefficients, in the space of bounded and continuous functions ove…

math.AP2015

On coupled systems of Kolmogorov equations with applications to stochastic differential games

D. Addona, L. Angiuli, L. Lorenzi +1

We prove that a family of linear bounded evolution operators can be associated, in the space of vector-valued bounded and continuous functions, to a…

math.AP2015

-estimates for parabolic systems with unbounded coefficients coupled at zero and first order

Luciana Angiuli, Luca Lorenzi, Diego Pallara

We consider a class of nonautonomous parabolic first-order coupled systems in the Lebesgue space , with . Sufficie…