On the chern-yamabe flow
WebThe Gauss-Bonnet-Chern mass under geometric flows - NASA/ADS. The Gauss-Bonnet-Chern mass was defined and studied by Ge, Wang, and Wu [Adv. Math. 266, 84-119 … WebIn §4, we first study the Chern–Yamabe flow defined in [1], when the fundamental constant is negative. We prove that the flow converges to a solution of the Chern– …
On the chern-yamabe flow
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Web3 de fev. de 2024 · We study an analogue of the Calabi flow in the non-Kähler setting for compact Hermitian manifolds with vanishing first Bott–Chern class. We prove a priori … WebAbstract On a closed balanced manifold, we show that if the Chern scalar curvature is small enough in a certain Sobolev norm, then a slightly modified version of the …
Web15 de jun. de 2024 · On a closed balanced manifold, we show that if the Chern scalar curvature is small enough in a certain Sobolev norm, then a slightly modified version of … WebPreview of Spotify. Sign up to get unlimited songs and podcasts with occasional ads. No credit card needed.
WebThe paper is an attempt to resolve the prescribed Chern scalar curvature problem. We look for solutions within the conformal class of a fixed Hermitian metric. We divide the problem in three cases, according to the sign of the Gauduchon degree, that we analyse separately. In the case where the Gauduchon degree is negative, we prove that every non-identically … Web3 de jun. de 2015 · Key words and phrases: Chern-Yamabe problem, constant Chern scalar curva-ture,Chernconnection,Gauduchonmetric. 645. 646 D.Angella,etal. References 675 Introduction In this note, as an attempt to study special metrics on complex (possibly non-K¨ahler) manifolds, we investigate the existence of Hermitian metrics
Web4 de abr. de 2024 · Chen H J, Chen L L, Nie X L. Chern-Ricci curvatures, holomorphic sectional curvature and Hermitian metrics. Sci China Math, 2024, 64: 763–780. Article MathSciNet MATH Google Scholar del Rio H, Simanca S R. The Yamabe problem for almost Hermitian manifolds. J Geom Anal, 2003, 13: 185–203
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