L. Angiuli

activity

20102026

most citedGradient estimates for perturbed Ornstein-Uhlenbeck semigroups on infinite dimensional convex domains

15 citations · 27 across the 21 of their papers we have counts for

collaborators

Showing 2015Show all

3 papers · 1 filter

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 $(G (t, s))_{t \geq s \in I}$ can be associated, in the space of vector-valued bounded and continuous functions, to a…

math.AP2015

$L^{p}$ -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 $L^{p} (R^{d}; R^{m})$ , $(d, m \geq 1)$ with $p \in [1, + \infty)$ . Sufficie…

math.AP2015

Semilinear nonautonomous parabolic equations with unbounded coefficients in the linear part

Luciana Angiuli, Alessandra Lunardi

We study the Cauchy problem for the semilinear nonautonomous parabolic equation $u_{t} = A (t) u + ψ (t, u)$ in $[s, τ] \times R^{d}$ , $τ > s$ , in the spaces $C_b([s, τ]\ti…

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

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

Semilinear nonautonomous parabolic equations with unbounded coefficients in the linear part

$L^{p}$ -estimates for parabolic systems with unbounded coefficients coupled at zero and first order