This book presents the statistical theory of complex wave scattering and quantum transport in physical systems which have chaotic classical dynamics, as in the case of microwave cavities and quantum dots, or which possess quenched randomness, as in the case of disordered conductors - with an emphasis on mesoscopic fluctuations. The statistical regularity of the phenomena is revealed in a natural way by adopting a novel maximum-entropy approach. Shannon's information entropy is maximised, subject to the symmetries and constraints which are physically relevant, within the powerful and non-perturbative theory of random matrices; this is a most distinctive feature of the book.
Aiming for a self-contained presentation, the quantum theory of scattering, set in the context of quasi-one-dimensional, multichannel systems, and related directly to scattering problems in mesoscopic physics, is introduced in chapters two and three. The linear-response theory of quantum electronic transport, adapted to the context of mesoscopic systems, is discussed in chapter four. These chapters, together with chapter five on the maximum-entropy approach and chapter eight on weak localization, have been written in a most pedagogical style, suitable for use on graduate courses. In chapters six and seven, the problem of electronic transport through classically chaotic cavities and quasi-one-dimensional disordered systems is discussed. Many exercises are included, most of which are worked through in detail, aiding graduate students, teachers, and research scholars interested in the subject of quantum transport through disordered and chaotic systems.
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Pier A. Mello, Instituto de Fisica, U.N.A.M., Apartado Postal 20-364, Delegacion A. Obregon, 01000 Mexico D.F., Mexico. Tel: +52 55 5622 5142, Fax: +52 55 5622 5015, Email: mello@fisica.unam.mx
Present position: Distinguished Professor of Physics at Instituto de Fisica, U.N.A.M., Mexico
Narendra Kumar, Raman Research Institute, C.V. Raman Avenue, Bangalore 560080, Karnataka State, India. Tel: +91 80 361 1012, Fax: +91 80 361 0492, Email: nkumar@rri.res.in
Present position: Director, Raman Research Institute, Bangalore
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Condizione: New. Presents the statistical theory of complex wave scattering and quantum transport in classically chaotic and disordered systems. The pedagogical presentation of quantum scattering theory, linear response theory, and information theory make the related chapters suitable for graduate courses on the subject. Series: Mesoscopic Physics & Nanotechnology. Num Pages: 416 pages, numerous line drawings. BIC Classification: PHFC; PHM; PHQ; PHS; TGM; THR; TJFD. Category: (P) Professional & Vocational. Dimension: 242 x 165 x 21. Weight in Grams: 840. . 2004. Hardback. . . . . Codice articolo V9780198525820
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Hardcover. Condizione: new. Hardcover. This book presents the statistical theory of complex wave scattering and quantum transport in physical systems which have chaotic classical dynamics, as in the case of microwave cavities and quantum dots, or which possess quenched randomness, as in the case of disordered conductors - with an emphasis on mesoscopic fluctuations. The statistical regularity of the phenomena is revealed in a natural way by adopting a novel maximum-entropy approach. Shannon's informationentropy is maximised, subject to the symmetries and constraints which are physically relevant, within the powerful and non-perturbative theory of random matrices; this is a most distinctive feature ofthe book.Aiming for a self-contained presentation, the quantum theory of scattering, set in the context of quasi-one-dimensional, multichannel systems, and related directly to scattering problems in mesoscopic physics, is introduced in chapters two and three. The linear-response theory of quantum electronic transport, adapted to the context of mesoscopic systems, is discussed in chapter four. These chapters, together with chapter five on the maximum-entropy approach and chaptereight on weak localization, have been written in a most pedagogical style, suitable for use on graduate courses. In chapters six and seven, the problem of electronic transport through classically chaoticcavities and quasi-one-dimensional disordered systems is discussed. Many exercises are included, most of which are worked through in detail, aiding graduate students, teachers, and research scholars interested in the subject of quantum transport through disordered and chaotic systems. Presents the statistical theory of complex wave scattering and quantum transport in classically chaotic and disordered systems. The pedagogical presentation of quantum scattering theory, linear response theory, and information theory make the related chapters suitable for graduate courses on the subject. This item is printed on demand. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability. Codice articolo 9780198525820
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Da: Buchpark, Trebbin, Germania
Condizione: Hervorragend. Zustand: Hervorragend | Seiten: 416 | Sprache: Englisch | Produktart: Bücher | This book presents the statistical theory of complex wave scattering and quantum transport in physical systems which have chaotic classical dynamics, as in the case of microwave cavities and quantum dots, or which possess quenched randomness, as in the case of disordered conductors - with anemphasis on mesoscopic fluctuations. The statistical regularity of the phenomena is revealed in a natural way by adopting a novel maximum-entropy approach. Shannon's information entropy is maximised, subject to the symmetries and constraints which are physically relevant, within the powerful andnon-perturbative theory of random matrices; this is a most distinctive feature of the book. Aiming for a self-contained presentation, the quantum theory of scattering, set in the context of quasi-one-dimensional, multichannel systems, and related directly to scattering problems in mesoscopicphysics, is introduced in chapters two and three. The linear-response theory of quantum electronic transport, adapted to the context of mesoscopic systems, is discussed in chapter four. These chapters, together with chapter five on the maximum-entropy approach and chapter eight on weak localization, have been written in a most pedagogical style, suitable for use on graduate courses. In chapters six and seven, the problem of electronic transport through classically chaotic cavities and quasi-one-dimensional disordered systems is discussed. Many exercises are included, most of which are workedthrough in detail, aiding graduate students, teachers, and research scholars interested in the subject of quantum transport through disordered and chaotic systems. Codice articolo 2199485/1
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