Bang-Xian Han

most citedIndependence on

p

of weak upper gradients on RCD spaces

45 citations · 45 across the 1 of their papers we have counts for

collaborators

3 papers

math.MG2014

Ricci tensor on $RCD^{*} (K, N)$ spaces

Bang-Xian Han

We obtain an improved Bochner inequality based on the curvature-dimension condition $RCD^{*} (K, N)$ and propose a definition of $N$ -dimensional Ricci tensor on metric measure sp…

math.MG2014★ 45 cited

Independence on $p$ of weak upper gradients on RCD spaces

Nicola Gigli, Bangxian Han

We study $p$ -weak gradients on RCD(K, $\infty$ ) metric measure spaces and prove that they all coincide for $p > 1$ . On proper spaces, our arguments also cover the extremal situation o…

math.AP2014

The continuity equation on metric measure spaces

Nicola Gigli, Bangxian Han

Aim of this paper is to show that it makes sense to write the continuity equation on a metric measure space $(X, d, m)$ and that absolutely continuous curves $μ_{t}$ w.r.t. the distanc…

Ricci tensor on RCD∗(K,N) spaces

Independence on p of weak upper gradients on RCD spaces

The continuity equation on metric measure spaces

Ricci tensor on $RCD^{*} (K, N)$ spaces

Independence on $p$ of weak upper gradients on RCD spaces