D. Bignamini

activity

20202026

most citedRegularizing properties of (non-Gaussian) transition semigroups in Hilbert spaces

16 citations · 29 across the 13 of their papers we have counts for

collaborators

Showing 2021 · math.PRShow all

2 papers · 2 filters

math.PR2021

Logarithmic Harnack inequalities for transition semigroups in Hilbert spaces

L. Angiuli, D. A. Bignamini, S. Ferrari

We consider the stochastic differential equation ${d X (t) = [A X (t) + F (X (t))] d t + C^{1/2} d W (t), X (0) = x \in X; t > 0;$ where $\m…

math.PR2021★ 1 cited

$L^{2}$ -theory for transitions semigroups associated to dissipative systems

Davide A. Bignamini

Let $X$ be a real separable Hilbert space. Let $C$ be a linear, bounded and positive operator on $X$ and let $A$ be the infinitesimal generator of a strongly co…

Logarithmic Harnack inequalities for transition semigroups in Hilbert spaces

L2-theory for transitions semigroups associated to dissipative systems

$L^{2}$ -theory for transitions semigroups associated to dissipative systems