Quantum Physics in One Dimension

Quantum Physics in One Dimension

 
Kiadó: OUP Oxford
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GBP 107.50
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51 922 Ft (49 450 Ft + 5% áfa)
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A termék adatai:

ISBN13:9780198525004
ISBN10:0198525001
Kötéstípus:Keménykötés
Terjedelem:442 oldal
Méret:241x162x24 mm
Súly:1 g
Nyelv:angol
Illusztrációk: numerous lline drawings
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Rövid leírás:

This book is a pedagogical yet complete introduction to the physics of one-dimensional systems, a topic of fundamental importance in the light of today's progress in nanotechnology and materials research. Written in a gentle, easy-going style it is accessible to graduate students and leads to the frontiers of current research.

Hosszú leírás:
This book presents in a pedagogical yet complete way correlated systems in one dimension. Recent progress in nanotechnology and material research have made one dimensional systems a crucial part of today's physics. After an introduction to the basic concepts of correlated systems, the book gives a step by step description of the techniques needed to treat one dimension, and discusses the resulting physics. Then specific experimental realizations of one dimensional systems such as spin chains, quantum wires, nanotubes, organic superconductors etc. are examined. Given its progressive and pedagogical approach, this book should satisfy both graduate students who want to learn the tools of the trade and become professionals in the field as well as more advanced researchers who want to know more about the physics of a specific one dimensional system without unnecessary technicalities.

The book is written in a clear style, most often trying to convey the main results without too many details of technicalities.
Tartalomjegyzék:
Peculiarities of d=1
Bosonization
Luttinger liquids
Refinements
Microscopic methods
Spin 1/2 chains
Interacting fermions on a lattice
Coupled fermionic chains
Disordered systems
Boundaries and isolated impurities
Significant others
Basics of many body
Not so important fine technical points
Correlation functions
Bosonization directory
Sine-Gordon
Numerical solution