Bibliographic Information

Nonperturbative quantum field theory

edited by G. 't Hooft ... [et al.]

(NATO ASI series, ser. B . Physics ; v. 185)

Plenum Press, c1988

Available at  / 38 libraries

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Note

"Proceedings of a NATO Advanced Study Institute on Nonperturbative Quantum Field Theory, held July 16-30, 1987, in Cargèse, France"--T.p. verso

"Published in cooperation with NATO Scientific Affairs Division."

Includes bibliographical references and index

Description and Table of Contents

Table of Contents

Lectures Operator Methods in String Theory.- On the Fixed Point Formula and the Rigidity Theorem of Witten.- Non-Commutative Geometry.- Statistics of Fields,the Yang Baxter Equation And the Theory of Knots and Links.- Topological Actions in Two-Dimensional Quantum Field Theories.- Issues in Superstring Theory.- Lectures on Heterotic Strings and Orbifold Compactifications.- Quantum Gravity and Black Holes.- Supersymmetric quantum Fields and Infinite Dimensional Analysis.- Solution of the Lattice ?4Theory in 4 Dimensions.- Multigrid Methods in Quantum Field Theory.- to Conformal Invariant Quantum Field Theory in Two or More Dimensions.- Continuous Wilson Renormalization Group And the 2-D 0(n) Non-linear a-Model.- Numerical Simulations:Old and New Problems.- The Role of Locality in String Quantization.- SEMINARS On the BRST Structure of the Closed String And Superstring Theory.- The A-D-E Classification of Conformal Invariant Field Theories in Two Dimensions.- The Break down of Dimensional Reduction.- Vanishing Vacuum Energies for Nonsupersymmetric Strings.- Torsion Constraints and Super RiemannS urfaces.- Renormalization Theory for Use in Convergent Expansions of Euclidean Quantum Field Theory.- Power Counting and Renormalization in Lattice Field Theory.- Open Strings and their Symmetry Groups.- New Methods and Results in Conformal QFT2 and the String Idea.- On V. Pasquier A-D-E Models.- Generalization of the Sugawara Construction.- Conformal Field Theory at c=1.- Geometric realization of Conformal Field Theory on Riemann Surfaces.

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