Songzi Li

activity

20132026

most cited

W

-entropy formula for the Witten Laplacian on manifolds with time dependent metrics and potentials

40 citations · 90 across the 18 of their papers we have counts for

collaborators

Showing 2023Show all

1 paper · 1 filter

math.DG2023

Liouville theorem for $V$ -harmonic maps under non-negative $(m, V)$ -Ricci curvature for non-positive $m$

Kazuhiro Kuwae, Songzi Li, Xiangdong Li +1

Let $V$ be a $C^{1}$ -vector field on an $n$ -dimensional complete Riemannian manifold $(M, g)$ . We prove a Liouville theorem for $V$ -harmonic maps satisfying various growth conditions…

Liouville theorem for V-harmonic maps under non-negative (m,V)-Ricci curvature for non-positive m

Liouville theorem for $V$ -harmonic maps under non-negative $(m, V)$ -Ricci curvature for non-positive $m$