An Introduction to the Confinement Problem

This book addresses the confinement problem, which concerns the behavior of non-abelian gauge theories, and the force which is mediated by gauge fields, at large distances. The word “confinement” in the context of hadronic physics originally referred to the fact that quarks and gluons appear to be t...

Full description

Bibliographic Details
Main Author: Greensite, Jeff
Format: eBook
Language:English
Published: Cham Springer International Publishing 2020, 2020
Edition:2nd ed. 2020
Series:Lecture Notes in Physics
Subjects:
Online Access:
Collection: Springer eBooks 2005- - Collection details see MPG.ReNa
LEADER 03732nmm a2200361 u 4500
001 EB001901029
003 EBX01000000000000001063938
005 00000000000000.0
007 cr|||||||||||||||||||||
008 200911 ||| eng
020 |a 9783030515638 
100 1 |a Greensite, Jeff 
245 0 0 |a An Introduction to the Confinement Problem  |h Elektronische Ressource  |c by Jeff Greensite 
250 |a 2nd ed. 2020 
260 |a Cham  |b Springer International Publishing  |c 2020, 2020 
300 |a XIII, 271 p. 110 illus., 53 illus. in color  |b online resource 
505 0 |a Introduction -- Global Symmetry, Local Symmetry, and the Lattice -- What is Confinement? -- Order Parameters for Confinement -- Properties of the Confining Force -- Confinement From Center Vortices I -- Confinement from Center Vortices II -- Confinement from Center Vortices III -- Monopoles, Calorons, and Dual Superconductivity -- Coulomb Confinement -- Ghosts, Gluons, and Dyson-Schwinger Equations -- Large-N, Planar Diagrams, and the Gluon-Chain Model -- The Vacuum Wavefunctional -- Anti-de Sitter Space and Confinement -- Symmetry, Confinement, and the Higgs Phase -- Concluding Remarks 
653 |a String theory 
653 |a Nuclear Physics, Heavy Ions, Hadrons 
653 |a Mathematical Methods in Physics 
653 |a Nuclear physics 
653 |a Quantum field theory 
653 |a Elementary particles (Physics) 
653 |a Heavy ions 
653 |a Physics 
653 |a Elementary Particles, Quantum Field Theory 
653 |a Quantum Field Theories, String Theory 
041 0 7 |a eng  |2 ISO 639-2 
989 |b Springer  |a Springer eBooks 2005- 
490 0 |a Lecture Notes in Physics 
856 4 0 |u https://doi.org/10.1007/978-3-030-51563-8?nosfx=y  |x Verlag  |3 Volltext 
082 0 |a 539.7092 
520 |a This book addresses the confinement problem, which concerns the behavior of non-abelian gauge theories, and the force which is mediated by gauge fields, at large distances. The word “confinement” in the context of hadronic physics originally referred to the fact that quarks and gluons appear to be trapped inside mesons and baryons, from which they cannot escape. There are other, and possibly deeper meanings that can be attached to the term, and these will be explored in this book. Although the confinement problem is far from solved, much is now known about the general features of the confining force, and there are a number of very well motivated theories of confinement which are under active investigation. This volume gives a both pedagogical and concise introduction and overview of the main ideas in this field, their attractive features, and, as appropriate, their shortcomings. This second edition summarizes some of the developments in this area which have occurred since the first edition of this book appeared in 2011. These include new results in the caloron/dyon picture of confinement, in functional approaches, and in studies of the Yang-Mills vacuum wave functional. Special attention, in two new chapters, is given to recent numerical investigations of the center vortex theory, and to the varieties of confinement which may exist in gauge-Higgs theories. Reviews of the first edition: “This is indeed a very good book. I enjoyed reading it and … I learned a lot from it .… It is definitely a research book that provides readers with a guide to the most updated confinement models.” (Giuseppe Nardelli, Mathematical Reviews, Issue 2012 d) “The book is beautifully produced with special emphasis on the relevance of center symmetry and lattice formulation as well as an introduction to current research on confinement.” (Paninjukunnath Achuthan, Zentralblatt MATH, Vol. 1217, 2011)