Half conformally flat structures and the deformation obstruction space
スポンサーリンク
概要
- 論文の詳細を見る
1. A compact connected oriented Riemannian 4-manifold (M, g) is called half conformally flat, or a Riemannian metric g on M is called self-dual or anti-self-dual, when W-=0 or W+=o where W[?] os the self-dual (anti-self-dual) part of the Weyl conformal ...
- 筑波大学の論文
著者
関連論文
- Geometry of anti-self-dual connections and Kuranishi map
- On the Moduli Space of Anti-Self-Dual Yang-Mills Connections on Kahler Surfaces
- A Kummer type construction of self-dual metrics on the connected sum of four complex projective planes
- The Weitzenbock formula for the Bach operator
- SASAKIAN MANIFOLDES, HODGE DECOMPOSITION AND MILNOR ALGEBRAS
- HOROSPHERES AND HYPERBOLIC SPACES
- Half conformally flat structures and the deformation obstruction space