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Frustrated spin systems

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This book covers all principal aspects of currently investigated frustrated systems, from exactly solved frustrated models to real experimental frustrated systems, going through renormalization group treatment, Monte Carlo investigation of frustrated classical Ising and vector spin models, low-dimensional systems, spin ice and quantum spin glass. The reader can - within a single book - obtain a global view of the current research development in the field of frustrated systems.This new edition is updated with recent theoretical, numerical and experimental developments in the field of frustrated

Title Frustrated spin systems / H.T. Diep, University of Cergy-Pontoise, France, editor.
Edition 2nd ed.
Publisher New Jersey : World Scientific
Creation Date [2013]
Notes Description based upon print version of record.
Includes bibliographical references and index.
English
Content Preface of the First Edition
Preface of the Second Edition
CONTENTS
1. Frustration - Exactly Solved Frustrated Models H. T. Diep and H. Giacomini
1.1 Frustration: An Introduction
1.1.1 Definition
1.1.2 Non-collinear spin configurations
1.2 Frustrated Ising spin systems
1.3 Mapping between Ising models and vertex models
1.3.1 The 16-vertex model
1.3.2 The 32-vertex model
1.3.3 Disorder solutions for two-dimensional Ising models
1.4 Reentrance in exactly solved frustrated Ising spin systems
1.4.1 Centered square lattice
1.4.1.1 Phase diagram
1.4.1.2 Nature of ordering and disorder solutions1.4.2 Kagome lattice
1.4.2.1 Model with nn and nnn interactions
1.4.2.2 Generalized Kagome lattice
1.4.3 Centered honeycomb lattice
1.4.4 Periodically dilute centered square lattices
1.4.4.1 Model with three centers
1.4.4.2 Model with two adjacent centers
1.4.4.3 Model with one center
1.4.5 Random-field aspects of the models
1.5 Evidence of partial disorder and reentrance in other frustrated systems
1.6 Conclusion
Acknowledgements
References
2. Properties and Phase Transitions in Frustrated Ising Systems Ojiro Nagai, Tsuyoshi Horiguchi and Seiji Miyashita2.1 Introduction
2.2 Ising model on two-dimensional frustrated lattice and on stacked frustrated lattice
2.3 Ising model on antiferromagnetic triangular lattice
2.4 Ising model on stacked antiferromagnetic triangular lattice
2.5 Ising model with large S on antiferromagnetic triangular lattice
2.6 Ising model with infinite-spin on antiferromagnetic triangular lattice
2.7 Ising-like Heisenberg model on antiferromagnetic triangular lattice
2.8 Ising model with infinite-spin on stacked antiferromagnetic triangular lattice2.9 Phase diagram in spin-magnitude versus temperature for Ising models with spin S on stacked antiferromagnetic triangular lattice
2.10 Effect of antiferromagnetic interaction between next-nearest-neighbor spins in xy-plane
2.11 Three-dimensional Ising paramagnet
2.12 Concluding remarks
3. Renormalization Group Approaches to Frustrated Magnets in D=3 B. Delamotte, D. Mouhanna and M. Tissier
3.1 Introduction
3.2 The STA model and generalization
3.2.1 The lattice model, its continuum limit and symmetries3.2.2 The Heisenberg case
3.2.3 The XY case
3.2.4 Generalization
3.3 Experimental and numerical situations
3.3.1 The XY systems
3.3.1.1 The experimental situation
3.3.1.2 The numerical situation
3.3.1.3 Summary
3.3.2 The Heisenberg systems
3.3.2.1 The experimental situation
3.3.2.2 The numerical situation
3.3.2.3 Summary
3.3.3 The N =6 STA
3.3.4 Conclusion
3.4 A brief chronological survey of the theoretical approaches
3.5 The perturbative situation
3.5.1 The Nonlinear Sigma (NLσ) model approach
3.5.2 The Ginzburg-Landau-Wilson (GLW) model approach
Series Gale eBooks
Extent 1 online resource (xxv, 617 pages) : illustrations (some color)
Language English
Copyright Date �2013
National Library system number 997010708888805171
MARC RECORDS

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