Constructions of self-dual (2,2)-metrics

スポンサーリンク

概要

• 論文の詳細を見る

• We discuss (anti-) self-dual (2,2)-metrics on four-dimensional manifolds. Comparing with (4,0)-metrics of Bianchi type IX, we globally construct such (2,2)-metrics of Bianchi type VIII: (1) Fubini-Study type, (2) Eguchi-Hanson type, (3) Taub-NUT type and (4) LeBrun type.

• 沼津工業高等専門学校の論文
• 1995-01-31

著者

• Kamada Hiroyuki

  Numazu College Of Technology

• MACHIDA Yoshinori

  Numazu College of Technology

• 鎌田 博行

  Numazu College of Technology

• 待田 芳徳

  Numazu College of Technology

関連論文

• Self-dual Kahler metrics of neutral signature on complex surfaces
• Constructions of self-dual (2,2)-metrics
• Self-duality of metrics of type (2,2) on four-dimensional manifolds
• Twistor spaces for real four-dimensional Lorentzian manifolds
• Twistor theory of manifolds with Grassmannian structures
• On the Relation Between Some Properties of Geodesics and the Integrability of Geodesic Flows
• ON FOUR-DIMENSIONAL SPACE-TIMES AND TWISTOR THEORY
• The Integrability of Geodesic Flows on Some Non-Compact Manifolds

スポンサーリンク