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9781402017452

Patterns of Symmetry Breaking

by ; ;
  • ISBN13:

    9781402017452

  • ISBN10:

    1402017456

  • Format: Paperback
  • Copyright: 2003-12-01
  • Publisher: Kluwer Academic Pub
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List Price: $179.00

Summary

The concept of spontaneous symmetry breaking plays a fundamental role in contemporary physics. It is essential to descriptions of such phenomena as the presence of degenerate ground states, massless modes, and topological defects. Examples are abundant in condensed matter physics, atomic and particle physics, as well as in astrophysics and cosmology. The book contains comprehensive, instructive reviews of significant aspects of the physics of spontaneous symmetry breaking. The emphasis is on topological defects: their appearance after phase transitions and the consequences of their presence. The most attractive feature of the book is that it embraces phenomena belonging to traditionally distinct branches of physics, such as the low temperature physics, liquid crystals, particle physics and cosmology. Both experimental and theoretical physics are represented. The unity and coherence of the underlying concepts is illustrated by an enormous variety of physical phenomena. As such, the book will interest any professional physicist working in modern physics.

Table of Contents

Preface 1(3)
Symmetry Breaking and Defects
3(34)
T.W.B. Kibble
Acknowledgments
33(1)
References
34(3)
Liquid 4He and Its Superfluidity
37(46)
O.J. Griffiths
P.C. Hendry
P.V.E. McClintock
H.A. Nichol
Acknowledgments
76(1)
References
76(7)
The Role of Topological Defects in Cosmology
83(28)
M. Sakellariadou
References
107(4)
Cosmic Defects and Partical Physics Constraints
111(28)
A.C. Davis
Theory-F
125(1)
Theory-D
125(4)
Scaling Cosmic Strings
129(1)
Friction Dominated Strings
130(1)
Vortons
130(4)
Constraints
134(3)
References
137(2)
Introduction to the Modern Theory of Phase Transitions
139(22)
Jozef Sznajd
Phase Transitions: From Early Universe to Ice Cube
139(2)
Spontaneous Symmetry Breaking
141(1)
Symmetry and Phase Transitions. Order Parameter
142(2)
Landau theory
143(1)
Fluctuations
144(2)
Power laws - Saint Graal of the complex system science
146(2)
Company size distribution
146(1)
Mortality evolution
146(1)
Lifespan
147(1)
Goal distribution
147(1)
Family name distribution
147(1)
Opinion evolution
147(1)
Scaling
148(2)
Renormalization Group
150(7)
Renormalization group transformation
150(1)
Fixed points
151(1)
Critical index
152(1)
Renormalization group techniques
152(1)
Real-space renormalization
153(2)
Upper critical dimension
155(1)
Momentum-space renormalization
156(1)
Final remarks
157(4)
References
158(3)
Defects in Liquid Crystals: Surface and Interfacial Anchoring Effects
161(36)
O.D. Lavrentovich
Introduction
161(2)
Experimental observations of LC structures
163(4)
Polarizing Microscopy of Liquid Crystals
163(4)
Defects in nematics
167(13)
Topological classification
167(4)
Disclination textures
171(1)
Elasticity
172(4)
Surface anchoring phenomena; Equilibrium point defects in nematic droplets
176(4)
Defects in SmA and other Lamellar Systems
180(13)
Elasticity
180(3)
Dislocations
183(6)
Focal Conic Domains: Surface facetting and Grain boundaries
189(4)
Summary
193(4)
Acknowledgments
193(1)
References
193(4)
Scaling Laws for Fluxon Formation in Annular Josephson Tunnel Junctions
197(12)
R. Monaco
R.J. Rivers
Scaling Laws for Fluxon Production
197(2)
Background
197(1)
The Scaling Predictions For Fluxons
198(1)
The Experiment
199(6)
Measuring Fluxons
199(1)
The experimental setup
200(3)
The measurements
203(2)
The results
205(1)
Comments, Future Experiments and Conclusions
206(3)
Acknowledgments
207(1)
References
207(2)
Nonholonomic Field Theory of Vortices and Defect and their Physe Transitions
209(64)
H. Kleinert
Summary
209(2)
Phase Transitions in Nambu-Goldstone Systems
211(3)
Superfluid 4He and Superconductors
214(22)
Gradient Energy
214(2)
Vortex Density
216(1)
The Partition Function
217(1)
Interaction Energy between Vortices
218(1)
Physical Jumping Surfaces
218(1)
Gauge Field of Superflow
219(3)
Disorder Field Theory
222(3)
Disorder Theory of Superconductor
225(3)
Order versus Disorder
228(4)
Order of Superconducting Phase Transition---Tricritical Point
232(1)
Vortex Lattices
233(3)
Abelian Quark Confinement
236(8)
References
239(5)
Superfluid 4He
244(16)
Gradient Energy
244(1)
Vortex Density
245(1)
The Partition Function
246(1)
Interaction Energy between Vortices
247(1)
Physical Jumping Surfaces
247(1)
Gauge Field of Superflow
248(2)
Disorder Field Theory
250(3)
Disorder Theory of Ginzburg-Superconductor
253(2)
Order versus Disorder
255(4)
Order of Superconducting Phase Transition---Tricritical Point
259(1)
Vortex Lattices
260(1)
Crystals
260(8)
Abelian Quark Confinement
268(5)
Acknowledgments
272(1)
References
272(1)
Vortices and Flat Directions: the Uses of Bogomolnyi Bounds
273(14)
A. Achucarro
Introduction
273(1)
Energy bounds for topological defects
274(2)
Bogomolnyi bounds for Abrikosov--Nielsen--Olesen vortices
276(2)
Semilocal strings
278(1)
D--term supersymmetric QED
279(2)
Bogomolnyi bounds, supersymmetry and fermion zero modes
281(3)
Summary
284(3)
References
284(3)
Evolution of Local Vortices and Interfaces
287(26)
Henryk Arodz
Introduction
287(1)
Simple example - kink in one spatial dimension
288(4)
Vortex in the Abelian Higgs model
292(9)
Evolution of interface in a dissipative system
301(8)
Remarks
309(4)
References
311(2)
Non-Equilibrium Mott Transition in a lattice of Bose-Einstein condensates
313(22)
J. Dziarmaga
A. Smerzi
W.H. Zurek
A.R. Bishop
Introduction
313(2)
Josephson junction arrays
315(2)
The quantum phase model
317(1)
Linear Quench
318(3)
Adiabatic transition: τQ → ∞
319(1)
Instanteneous transition: τQ → O
319(1)
Diabatic transition
319(2)
The gaussian regime
321(4)
Soft modes
323(2)
Commensurate versus non-commensurate
325(1)
The critical regime
325(2)
From superfluid to insulating phase
327(3)
Conclusion
330(5)
Acknowledgments
331(1)
Appendix
331(1)
References
332(3)
Spontaneous Breakdown of chiral symmetry in QCD
335(32)
Maciej A. Nowak
Introduction
335(2)
QCD in a nut-shell
337(4)
Diffusion and QCD Vacuum
341(6)
Instantons - defects of the vacuum
347(3)
Spectral universal fluctuations in the QCD
350(3)
Lattice as a quantum dot
353(4)
Prospects
357(10)
Acknowledgments
360(4)
References
364(3)
Domain Wall Solutions
367(14)
Tanmay Vachaspati
Introduction
367(1)
The kink
368(1)
SU (5) x Z2 walls
369(12)
Domain wall lattice
374(2)
Formation of domain walls
376(2)
Importance in cosmology
378(1)
References
378(3)
Phenomenology of Effective Gravity
381
G.E. Volvik
Introduction
381
Gravity as perturbation of quantum vacuum
382
Einstein theory in standard formulation
382
Cosmological constant as vacuum energy
383
Sakharov gravity as elasticity of quantum vacuum
384
Conservation of energy and momentum
384
Three components of `cosmic fluid'
385
Induced cosmological constant
385
Gibbs-Duhem relation and cosmological constant
386
Cosmological constant from vacuum perturbations
387
Robertson-Walker metric and its energy momentum tensor
388
Einstein action
388
Energy-momentum tensor for gravitational field
388
Einstein static Universe
389
Equation of state for gravitational field
389
Einstein solution from phenomenology
389
de Sitter solution as a thermodynamic equilibrium state
390
Phenomenology of Godel Universe
391
Rotating Universe
391
Spin susceptibility of the vacuum
392
Equation of state for the gravitational field and equilibrium state
393
Modification of Einstein equation and relaxation of the vacuum energy
394
Cosmological constant as evolving parameter
394
Dissipation in Einstein equation
395
Cosmological constant as integration constant
396
Flat Universe with two relaxation parameters
397
Relaxation after cosmological phase transition
397
Dark energy as dark matter
398
Analog of quintessence
399
On energy and momentum of gravitational waves
399
Discussion
402
Acknowledgments
403
References
403

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