Progress in Gauge Field Theory [electronic resource] /

Progress in Gauge Field Theory [electronic resource] /

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The importance of gauge theory for elementary particle physics is by now firmly established. Recent experiments have yielded convincing evidence for the existence of intermediate bosons, the carriers of the electroweak gauge force, as well as for the presence of gluons, the carriers of the strong gauge force, in hadronic inter­actions. For the gauge theory of strong interactions, however, a number of important theoretical problems remain to be definitely resolved. They include the quark confinement problem, the quantita­tive study of the hadron mass spectrum as well as the role of topology in quantum gauge field theory. These problems require for their solution the development and application of non-perturbative methods in quantum gauge field theory. These problems, and their non-perturbative analysis, formed the central interest of the 1983 Cargese summer institute on "Progress in Gauge Field Theory. " In this sense it was a natural sequel to the 1919 Cargese summer institute on "Recent Developments in Gauge Theories. " Lattice gauge theory provides a systematic framework for the investigation of non-perturbative quantum effects. Accordingly, a large number of lectures dealt with lattice gauge theory. Following a systematic introduction to the subject, the renormalization group method was developed both as a rigorous tool for fundamental questions, and in the block-spin formulation, the computations by Monte Carlo programs. A detailed analysis was presented of the problems encountered in computer simulations. Results obtained by this method on the mass spectrum were reviewed.

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Main Authors: ’t Hooft, G. editor., Jaffe, A. editor., Lehmann, H. editor., Mitter, P. K. editor., Singer, I. M. editor., Stora, R. editor., SpringerLink (Online service)
Format: Texto biblioteca
Language:eng
Published: Boston, MA : Springer US, 1984
Subjects:Physics., Mathematical physics., Theoretical, Mathematical and Computational Physics., Mathematical Physics.,
Online Access:http://dx.doi.org/10.1007/978-1-4757-0280-4
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institution COLPOS
collection Koha
country México
countrycode MX
component Bibliográfico
access En linea
En linea
databasecode cat-colpos
tag biblioteca
region America del Norte
libraryname Departamento de documentación y biblioteca de COLPOS
language eng
topic Physics.
Mathematical physics.
Physics.
Theoretical, Mathematical and Computational Physics.
Mathematical Physics.
Physics.
Mathematical physics.
Physics.
Theoretical, Mathematical and Computational Physics.
Mathematical Physics.
spellingShingle Physics.
Mathematical physics.
Physics.
Theoretical, Mathematical and Computational Physics.
Mathematical Physics.
Physics.
Mathematical physics.
Physics.
Theoretical, Mathematical and Computational Physics.
Mathematical Physics.
’t Hooft, G. editor.
Jaffe, A. editor.
Lehmann, H. editor.
Mitter, P. K. editor.
Singer, I. M. editor.
Stora, R. editor.
SpringerLink (Online service)
Progress in Gauge Field Theory [electronic resource] /
description The importance of gauge theory for elementary particle physics is by now firmly established. Recent experiments have yielded convincing evidence for the existence of intermediate bosons, the carriers of the electroweak gauge force, as well as for the presence of gluons, the carriers of the strong gauge force, in hadronic inter­actions. For the gauge theory of strong interactions, however, a number of important theoretical problems remain to be definitely resolved. They include the quark confinement problem, the quantita­tive study of the hadron mass spectrum as well as the role of topology in quantum gauge field theory. These problems require for their solution the development and application of non-perturbative methods in quantum gauge field theory. These problems, and their non-perturbative analysis, formed the central interest of the 1983 Cargese summer institute on "Progress in Gauge Field Theory. " In this sense it was a natural sequel to the 1919 Cargese summer institute on "Recent Developments in Gauge Theories. " Lattice gauge theory provides a systematic framework for the investigation of non-perturbative quantum effects. Accordingly, a large number of lectures dealt with lattice gauge theory. Following a systematic introduction to the subject, the renormalization group method was developed both as a rigorous tool for fundamental questions, and in the block-spin formulation, the computations by Monte Carlo programs. A detailed analysis was presented of the problems encountered in computer simulations. Results obtained by this method on the mass spectrum were reviewed.
format Texto
topic_facet Physics.
Mathematical physics.
Physics.
Theoretical, Mathematical and Computational Physics.
Mathematical Physics.
author ’t Hooft, G. editor.
Jaffe, A. editor.
Lehmann, H. editor.
Mitter, P. K. editor.
Singer, I. M. editor.
Stora, R. editor.
SpringerLink (Online service)
author_facet ’t Hooft, G. editor.
Jaffe, A. editor.
Lehmann, H. editor.
Mitter, P. K. editor.
Singer, I. M. editor.
Stora, R. editor.
SpringerLink (Online service)
author_sort ’t Hooft, G. editor.
title Progress in Gauge Field Theory [electronic resource] /
title_short Progress in Gauge Field Theory [electronic resource] /
title_full Progress in Gauge Field Theory [electronic resource] /
title_fullStr Progress in Gauge Field Theory [electronic resource] /
title_full_unstemmed Progress in Gauge Field Theory [electronic resource] /
title_sort progress in gauge field theory [electronic resource] /
publisher Boston, MA : Springer US,
publishDate 1984
url http://dx.doi.org/10.1007/978-1-4757-0280-4
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spelling KOHA-OAI-TEST:2249342018-07-31T00:04:39ZProgress in Gauge Field Theory [electronic resource] / ’t Hooft, G. editor. Jaffe, A. editor. Lehmann, H. editor. Mitter, P. K. editor. Singer, I. M. editor. Stora, R. editor. SpringerLink (Online service) textBoston, MA : Springer US,1984.engThe importance of gauge theory for elementary particle physics is by now firmly established. Recent experiments have yielded convincing evidence for the existence of intermediate bosons, the carriers of the electroweak gauge force, as well as for the presence of gluons, the carriers of the strong gauge force, in hadronic inter­actions. For the gauge theory of strong interactions, however, a number of important theoretical problems remain to be definitely resolved. They include the quark confinement problem, the quantita­tive study of the hadron mass spectrum as well as the role of topology in quantum gauge field theory. These problems require for their solution the development and application of non-perturbative methods in quantum gauge field theory. These problems, and their non-perturbative analysis, formed the central interest of the 1983 Cargese summer institute on "Progress in Gauge Field Theory. " In this sense it was a natural sequel to the 1919 Cargese summer institute on "Recent Developments in Gauge Theories. " Lattice gauge theory provides a systematic framework for the investigation of non-perturbative quantum effects. Accordingly, a large number of lectures dealt with lattice gauge theory. Following a systematic introduction to the subject, the renormalization group method was developed both as a rigorous tool for fundamental questions, and in the block-spin formulation, the computations by Monte Carlo programs. A detailed analysis was presented of the problems encountered in computer simulations. Results obtained by this method on the mass spectrum were reviewed.An Introduction to Gravitational Anomalies -- Dirac Monopoles, from d = 2 to d = 5, Lecture I -- Charge-Pole Dynamics, Lecture II -- Exact Renormalization Group for Gauge Theories -- The Spectrum in Lattice Gauge Theories -- Lattices, Demons and the Microcanonical Ensemble -- Quantum Field Theory in Terms of Random Walks and Random Surfaces -- Rigorous Renormalization Group and Large N -- On Kähler’s Geometric Description of Dirac Fields -- Planar Diagram Field Theories -- Fields on a Random Lattice -- Defect Mediated Phase Transitions in Superfluids, Solids, and their Relation to Lattice Gauge Theories -- Lattice Gauge Theory -- Constructive Theory of Critical Phenomena -- On a Relation Between Finite Size Effects and Elastic Scattering Processes -- Renormalization Group and Mayer Expansions -- Gauge Invariant Frequency Splitting in Non Abelian Lattice Gauge Theory -- Prolegomena to any Future Computer Evaluation of the QCD Mass Spectrum -- Algebraic Structure and Topological Origin of Anomalies -- Morse Theory and Monopoles: Topology in Long Range Forces -- Monte Carlo Renormalization Group and the Three Dimensional Ising Model.The importance of gauge theory for elementary particle physics is by now firmly established. Recent experiments have yielded convincing evidence for the existence of intermediate bosons, the carriers of the electroweak gauge force, as well as for the presence of gluons, the carriers of the strong gauge force, in hadronic inter­actions. For the gauge theory of strong interactions, however, a number of important theoretical problems remain to be definitely resolved. They include the quark confinement problem, the quantita­tive study of the hadron mass spectrum as well as the role of topology in quantum gauge field theory. These problems require for their solution the development and application of non-perturbative methods in quantum gauge field theory. These problems, and their non-perturbative analysis, formed the central interest of the 1983 Cargese summer institute on "Progress in Gauge Field Theory. " In this sense it was a natural sequel to the 1919 Cargese summer institute on "Recent Developments in Gauge Theories. " Lattice gauge theory provides a systematic framework for the investigation of non-perturbative quantum effects. Accordingly, a large number of lectures dealt with lattice gauge theory. Following a systematic introduction to the subject, the renormalization group method was developed both as a rigorous tool for fundamental questions, and in the block-spin formulation, the computations by Monte Carlo programs. A detailed analysis was presented of the problems encountered in computer simulations. Results obtained by this method on the mass spectrum were reviewed.Physics.Mathematical physics.Physics.Theoretical, Mathematical and Computational Physics.Mathematical Physics.Springer eBookshttp://dx.doi.org/10.1007/978-1-4757-0280-4URN:ISBN:9781475702804

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