%0 Journal Article
%T Gradient estimates for positive global solutions of heat equation under closed Finsler-Ricci flow
%J Journal of Finsler Geometry and its Applications
%I University of Mohaghegh Ardabili
%Z 2783-0500
%A Cheng, Xinyue
%A Wu, Pengsheng
%D 2022
%\ 07/01/2022
%V 3
%N 1
%P 1-15
%! Gradient estimates for positive global solutions of heat equation under closed Finsler-Ricci flow
%K Finsler-Ricci flow
%K gradient estimate
%K heat equation
%K weighted Ricci curvature
%K Ricci curvature tensor
%R 10.22098/jfga.2022.10956.1067
%X In this paper, we establish first order gradient estimates for positive global solutions of the heat equation under closed Finsler-Ricci flow with weighted Ricci curvature RicN bounded below, where Nā (n,ā). As an application, we derive the corresponding Harnack inequality. Our results are the generalizations and the supplements of the previous known related results.
%U https://jfga.uma.ac.ir/article_1676_eee2c73abbda75f3d9655e7c15233f1e.pdf