On the linear stability of nearly Kähler 6-manifolds Journal Articles

abstract

• AbstractWe show that a strict, nearly Kähler 6-manifold with either second or third Betti number nonzero is linearly unstable with respect to the$$\nu $$ν-entropy of Perelman and hence is dynamically unstable for the Ricci flow.

authors

• Semmelmann, Uwe
• Wang, Changliang
• Wang, Mckenzie

status

• published 

publication date

• February 2020

has subject area

• 0101 Pure Mathematics (FoR)
• General Mathematics (Science Metrix)

published in

• Annals of Global Analysis and Geometry  Journal

keywords

• Linear stability
• Mathematics
• Nearly Kahler 6-manifolds
• Physical Sciences
• RIEMANNIAN MANIFOLD
• Real Killing spinors
• Science & Technology
• nu-Entropy

Digital Object Identifier (DOI)

• 10.1007/s10455-019-09686-5

start page

• 15

end page

• 22

volume

• 57

issue

• 1