Random Surfaces and Quantum Gravity. Questo articolo non è disponibile.Random Surfaces and Quantum Gravity

Methods on the random triangulations of surfaces provide a description of non-critical string theory or equivalently of the coupling of matter fields to quantum gravity in two dimensions. Among the papers presented at the Cargese meeting are detailed reviews that make the volume useful for the non-specialist. Three main themes are treated extensively: 2 D gravity and non perturbative effects, D equals 1 strings and string field theory, and Liouville theory and D is greater than 1. Annotation copyright Book News, Inc. Portland, Or.

2D Gravity and Non-Perturbative Effects: Diffusion Equation, Continuum Limit and Universality in 2D Quantum Gravity; O. Alvarez, et al. On Triangles and Squares; C. Bachas. Non-Perturbative Effects in 2D Gravity and Matrix Modles; F. David. Integrable Models of 2D Quantum Gravity; P. Di Francesco, et al. Topological Strings and Loop Equations; R. Dijkgraaf, et al. The Two Matrix Model; M.R. Douglas. Action Principle and Large Order Behavior of Non-Perturbative Gravity; P. Ginsparg, et al. D = 1 Strings and String Field Theory: Matrix Models, String Field Theory and Topology; T. Banks. Multipoint Correlation Functions in One-Dimensional String Theory; D. Boulativ. The Penner Model and D = 1 String Theory J. Distler, et al. Non-Perturbative String Theory; D.J. Gross. Bosonic Strings and String Field Theories in One-Dimensional Target Space; V. Kazakov. Liouville Theory andD 1: Random Surfaces in Dimensions Larger than One; J. Ambjorn. On Gauge Invariances in Stochastic Quantization; L. Baulieu. The Quantum Group Structure of Quantum Gravity in Two Dimensions; J.L. Gervais. Notes on Quantum Liouville Theory and Quantum Gravity; N. Seiberg. 8 additional articles. Index.