Quantum geometrodynamics: The path integral and the initial value problem for the wave function of the universe

Details Quantum geometrodynamics: The path integral and the initial value problem for the wave function of the universe Quantum geometrodynamics: The path integral and the initial value problem for the wave function of the universe

Feb 1986

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1986phlb..167..289b&link_type=abstract

Physics Letters B, Volume 167, Issue 3, p. 289-294.

Physics

37

Scientific paper

The wave function of the universe is obtained in the form of the functional integral over lorentzian four-geometries from the path-integral quantization of the true dynamical degrees of freedom. The algorithms for quantum averages and probability amplitudes in the Wheeler-DeWitt quantum geometrodynamics are derived and the initial value problem for the wave function in superspace of three-metrics is formulated.

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