Principles of quantum general relativity

著者

書誌事項

Principles of quantum general relativity

Eduard Prugovec̆ki

World Scientific, c1995

  • : pbk

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注記

Includes bibliographical references (p. [323]-340) and index

内容説明・目次

巻冊次

ISBN 9789810220778

内容説明

This monograph explains and analyzes the principles of a quantum-geometric framework for the unification of general relativity and quantum theory. By taking advantage of recent advances in areas like fibre and superfibre bundle theory, Krein spaces, gauge fields and groups, coherent states, etc., these principles can be consistently incorporated into a framework that can justifiably be said to provide the foundations for a quantum extrapolation of general relativity. This volume aims to present this approach in a way which places as much emphasis on fundamental physical ideas as on their precise mathematical implementation. References are also made to the ideas of Einstein, Bohr, Born, Dirac, Heisenberg and others, in order to set the work presented here in an appropriate historical context.

目次

  • Survey of principal historical developments
  • classical frame buddles in general relativity
  • quantum frames and spacetime localizability
  • quantum geometry over a classical base spacetime
  • massive quantum-geometic boson fields
  • massive quantum-geometric fermion fields
  • massless quantum-geometric gauge fields
  • quantum-geometric gravity.
巻冊次

: pbk ISBN 9789810221386

内容説明

This monograph explains and analyzes the principles of a quantum-geometric framework for the unification of general relativity and quantum theory. By taking advantage of recent advances in areas like fibre and superfibre bundle theory, Krein spaces, gauge fields and groups, coherent states, etc., these principles can be consistently incorporated into a framework that can justifiably be said to provide the foundations for a quantum extrapolation of general relativity. This volume aims to present this approach in a way which places as much emphasis on fundamental physical ideas as on their precise mathematical implementation. References are also made to the ideas of Einstein, Bohr, Born, Dirac, Heisenberg and others, in order to set the work presented here in an appropriate historical context.

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