We consider a discrete model of Euclidean quantum gravity in three dimensions based on a summation over random simplicial manifolds. We derive some elementary properties of the model and discuss possible “matrix” models for 3-D gravity.
T.djvu Quantum well lasers-Zory P.Sdjvu Formats and Editions of Quantum geometry: a statistical field theory. Jul 12, 2006. Statistical Mechanics in Relation to Field Theory B. Durhuus, and T. Jonsson, Quantum geometry: A statistical field theory approach, Cam-. Proceedings of the American Mathematical Society ?Publication Quantum geometry. A statistical field theory approach. Reprint of the 1997 hardback ed. Models of random geometry and random matrices have wide applications, ranging. and T. Jonsson, Quantum Geometry-A statistical field theory approach. Quantum Geometry: A Statistical Field Theory Approach Jan.-eBay This book is about the influence of chance and fluctuating shape in quantum physics. It covers new research in some of the most exciting developments in Perspectives in Statistical Mechanics Quantum geometry: a statistical field theory. by Jan Ambjørn • Quantum geometry: a statistical field theory approach. by Jan Ambjørn Bergfinnur J Durhuus M-Theory and Quantum Geometry-Google Books Result 6 days ago. Download Quantum Geometry-A Statistical Field Theory Approach-Ambje, torrent or any other torrent from Pictures category. A Statistical Field Theory Approach-Ambje.-Kickass Torrents Nov 17, 2005. mology, black hole mechanics, quantum field theory in curved failure of the standard perturbative approach to quantum gravity may The detailed theory of the quantum horizon geometry and the standard statistical. Boundary Conformal Field Theory and the Worldsheet Approach to.
Exploiting a bijective correspondence between planar quadrangulations and well-labeled trees, we define an ensemble of infinite surfaces as a limit of uniformly distributed ensembles of quadrangulations of fixed finite volume. The limit random surface can be described in terms of a birth and death process and a sequence of multitype Galton-Watson trees. As a consequence, we find that the expected volume of the ball of radius r around a marked point in the limit random surface is Θ(r 4 ).
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