Steepest-descent contours in the path-integral approach to quantum cosmology. Part 3. A general method with applications to anisotropic minisuperspace models.

Details Steepest-descent contours in the path-integral approach to quantum cosmology. Part 3. A general method with applications to anisotropic minisuperspace models. Steepest-descent contours in the path-integral approach to quantum cosmology. Part 3. A general method with applications to anisotropic minisuperspace models.

Mar 1990

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1990scpa.book.....h&link_type=abstract

Steepest-descent contours in the path-integral approach to quantum cosmology. Part 3. A general method with applications to anis

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This paper is the third of a series concerned with the contour of integration in the path-integral approach to quantum cosmology. The authors describe a general method for the approximate evaluation of the path integral for spatially homogeneous minisuperspace models. The method also proves to be useful for finding and studying the complex solutions to the Einstein equations that inevitably arise as saddle-points. The method is applied to a class of anisotropic minisuperspace models, namely Bianchi type I and III, and the Kantowski-Sachs model.

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