Ludovico Marini

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20202022

most citedThe

L^{\infty}

-positivity preserving property and stochastic completeness

8 citations · 12 across the 5 of their papers we have counts for

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math.AP2021★ 8 cited

The $L^{\infty}$ -positivity preserving property and stochastic completeness

Andrea Bisterzo, Ludovico Marini

We say that a Riemannian manifold satisfies the $L^{p}$ -positivity preserving property if $(- Δ + 1) u \geq 0$ in a distributional sense implies $u \geq 0$ for all $u \in L^{p}$ .While geode…

math.AP2021

Some functional properties on Cartan-Hadamard manifolds of very negative curvature

Ludovico Marini, Giona Veronelli

In this paper we consider Cartan-Hadamard manifolds (i.e. simply connected of non-positive sectional curvature) whose negative Ricci curvature grows polynomially at infinity. We sh…

The L∞-positivity preserving property and stochastic completeness

Some functional properties on Cartan-Hadamard manifolds of very negative curvature

The $L^{\infty}$ -positivity preserving property and stochastic completeness