A note on the Chern-Yamabe flow on compact Hermitian manifolds with negative Gauduchon degree
Weike Yu
Abstract
In this note, we prove that on a compact Hermitian manifold with negative Gauduchon degree, the Chern-Yamabe flow introduced in our recent work [13] converges to the solution of prescribed Chern scalar curvature problem, provided that the candidate curvature function is nonpositive and not identically zero.
Create a lesson
Related papers
Ricci pinching on complete Kahler manifolds
Gang Liu, Lei Ni
The triangular metric on projective surfaces
León Carvajales, Xian Dai, Beatrice Pozzetti et al.
On the Weyl tube formula for nonlocal perimeters
Serena Dipierro, Jack Thompson, Enrico Valdinoci
Biconservative hypersurfaces in Euclidean Spaces
Hiba Bibi, Marc Soret, Marina Ville
Four-dimensional almost-Einstein manifolds with circulant structures
Iva Dokuzova, Georgi Dzhelepov, Dimitar Razpopov
Optimal Synthesis on the Special Linear Group
Marcus T. C. Lau, Alejandro Bravo-Doddoli