Integrability and Scheme Independence of Even-Dimensional Quantum Geometry Effective Action

スポンサーリンク

概要

• 論文の詳細を見る

• We investigate how the integrability conditions for conformal anomalies constrain the form of the effective action in even-dimensional quantum geometry. We show that the effective action of four-dimensional quantum geometry (4DQG) satisfying integrability has a manifestly diffeomorphism invariant and regularization scheme-independent form. We then generalize the arguments to six dimensions and propose a model of 6DQG. A hypothesized form of the 6DQG effective action is given.

• 理論物理学刊行会の論文
• 2001-04-25

著者

• Hamada Ken-ji

  High Energy Accelerator Research Organization (kek)

• Hamada Ken-ji

  Institute Of Particle And Nuclear Studies High Energy Accelerator Research Organization (kek)

• Hamada Ken-ji

  Institute of Particle and Nuclear Studies, High Energy Accelerator Research Organization (KEK)

関連論文

• Analyzing WMAP Observation by Quantum Gravity(Particles and Fields)
• Integrability and Scheme Independence of Even-Dimensional Quantum Geometry Effective Action
• Conformal Algebra and Physical States in a Non-Critical 3-Brane on R × S^3(Particles and Fields)
• The Blume-Emery-Griffiths Model On Random Surfaces
• A Candidate for a Renormalizable and Diffeomorphism-Invariant 4D Quantum Theory of Gravity
• Resummation and Higher Order Renormalization in 4D Quantum Gravity
• Ward Identities of Liouville Gravity coupled to Minimal Conformal Matter
• Conformal Algebra and Physical States in a Non-Critical 3-Brane on R × S^3
• Ward Identities of Liouville Gravity Coupled to Minimal Conformal Matter
• Analyzing WMAP Observation by Quantum Gravity

スポンサーリンク