3 edition of **Physics and geometry of disorder** found in the catalog.

Physics and geometry of disorder

A. L. EМ‡fros

- 226 Want to read
- 26 Currently reading

Published
**1986**
by Mir Publishers in Moskva
.

Written in

- Percolation (Statistical physics)

**Edition Notes**

Translation of: Fizika i geometrii͡a︡ bespori͡a︡dka.

Other titles | Geometry of disorder. |

Statement | A.L. Efros ; translated from the Russian by V.I. Kisin. |

Series | Science for everyone |

Classifications | |
---|---|

LC Classifications | QC174.85.P45 E3713 1986 |

The Physical Object | |

Pagination | 259 p. : |

Number of Pages | 259 |

ID Numbers | |

Open Library | OL2774645M |

LC Control Number | 86136580 |

This principle applies also to gauge transformations themselves, and thus leads to gauge-of-gauge transformations. and so on to ever higher gauge transformations. mathematically reflected by higher homotopies in higher homotopy types.. Ever since the existence of gauge fields was understood in the s, it is thus an experimental fact that fundamental physics is described by higher geometry. Dictionary of Pure and Applied Physics Dipak Basu Dictionary of Material Science and High Energy Physics Dipak Basu Dictionary of Geophysics, Astrophysics, and Astronomy Richard A. Matzner This book contains information obtained from authentic and highly regarded sources. Reprinted material is quoted with permission, and sources are File Size: 5MB.

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Random disorder can render a two-dimensional system of noninteracting electrons into an insulating state known as the Anderson insulator [1]. Another well-known manifestation of two-dimensional physics—the integer quantum Hall effect—is the formation of dissipationless current-carrying edge states in the presence of a magnetic field. Books of Physics Book News Most Table of contents: Classical spin systems, order and disorder, introducing the Ising model and solving the 1d case, the transfer matrix, the Peierls argument; The quantum/classical correspondence, th Electronic Structure Theory.

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Buy Physics and Geometry of Disorder: Percolation Theory (Science for Everyone) on FREE SHIPPING on qualified orders Physics and Geometry of Disorder: Percolation Theory (Science for Everyone): Efros, A. L.: : BooksCited by: This book is about percolation theory and its various applications, which occur mostly in physics and chemistry.

The book is self-sufficient in that it contains chapters on elementary probability theory and Monte Carlo simulation.

Physics and Geometry of Disorder - The Percolation TheorybyA. Efros. We now come to another gem in the Science For Everyone series, Physics and Geometry of Disorder - Percolation Theory by A. Efros. From the back cover: This book is about percolation theory and its various applications, which occur mostly in physics and chemistry.

The book is self-sufficient in that it contains chapters on elementary. Additional Physical Format: Online version: Ėfros, A. (Alekseĭ Lʹvovich), Physics and geometry of disorder. Moskva: Mir Publishers, Originally published inthis book discusses how the physical and chemical properties of disordered systems such as liquids, glasses, alloys, amorphous semiconductors, polymer solutions and magnetic materials can be explained by theories based on a variety of mathematical models, including random assemblies of hard spheres, tetrahedrally-bonded Cited by: e-books in Geometry & Physics category.

From the table of contents: Introduction; Early discoveries; Berry-ology (geometry in nonrelativistic quantum mechanics); Manifestations of the Berry phase; Modern theory of polarization; Quantum metric and the theory of.

Whether you are giving gifts to others or to yourself this holiday season, this list of the best popular science books of in the physical sciences is Author: Grrlscientist. This book provides a working knowledge of those parts of exterior differential forms, differential geometry, algebraic and differential topology, Lie groups, vector bundles, and Chern forms that are helpful for a deeper understanding of both classical and modern physics and s: Download The book is devoted to the study of the geometrical and topological structure of gauge theories.

It consists of the following three building blocks: Geometry and topology of fibre bundles,- Clifford algebras, spin structures and Dirac operators,- Gauge n in the style of a mathematical textbook, it combines a comprehensive presentation of the mathematical.

Printed intheUnitedStates of America by Sheridan Books, Inc. A catalog record for this publication is available from the British Library Library of Congress Cataloging in Publication data Frankel, Theodore, – The geometry of physics: an introduction / Theodore Frankel.

– 3rd ed. Includes bibliographical references and index. Partial Differential Equations of Mathematical Physics (PDF p) This note aims to make students aware of the physical origins of the main partial differential equations of classical mathematical physics, including the fundamental equations of fluid and solid mechanics, thermodynamics, and classical electrodynamics.

Search the world's most comprehensive index of full-text books. My library. About the author () David Nelson is Mallinckrodt Professor of Physics and Professor of Applied Physics at Harvard University. He received his Ph.D. in from Cornell University.

His research focuses on collective effects in the physics of condensed matter, particularly on the interplay between fluctuations, geometry and statistical mechanics.5/5(1). This book provides a working info of these parts of exterior differential varieties, differential geometry, algebraic and differential topology, Lie groups, vector bundles and Chern varieties which is perhaps essential for a deeper understanding of every classical and stylish physics.

It is a fantastic book for getting to grips with differential geometry with lots of examples, pictures and exercises. It is written in a really nice format to. What also is nice and quite surprising about the book, is that despite the word "physics" being in the title, there is actually a lot of physics in it, which I wasn't expecting (but was /5.

The emphasis of the book is thus on that geometry, the algebraic geometry associated with taxonomical issues and the differential geometry that determines the physics as well as on simplifying the results.

In itself, however, the process of assembling and developing what eventually went into the book has been a singularly rewarding journey. In this book I present diﬀerential geometry and related mathematical topics with the help of examples from physics.

It is well known that there is something strikingly mathematical about the physical universe as it is conceived of in the physical sciences. The convergence of physics with mathematics, especiallyFile Size: 9MB.

This paper has about references. In I published a book for students "Physics and Geometry of Disorder" which explains the main ideas of the percolation theory and their physical applications.

This book has been translated from Russian into English, Spanish, and Estonian. on methods of differential geometry and their meaning and use in physics, especially gravity and gauge theory. Among the nice aspects of the book are it discusses pseudoforms on top of ordinary differential forms, instead of just assuming that all manifolds are oriented as often done — and what's more, it explains the physical meaning of this!.

This book provides a working knowledge of those parts of exterior differential forms, differential geometry, algebraic and differential topology, Lie groups, vector bundles and Chern forms that are essential for a deeper understanding of both classical and modern physics and engineering/5(46).The Geometry of Physics is written in a very modern style and with a great choice of topics.

A mathematician can enjoy this book even though it is mathematical physics. The mathematics is presented in very nice form.4/5(17).Frankel - The Geometry of Physics: An Introduction. This is a big book that covers a lot of group mathematically, but does not really focus on physical applications.

The topics include differential forms, Riemannian geometry, bundles, spinors, gauge theory and homotopy groups. Gilmore - Lie groups, physics and geometry.