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Titlebook: Quantum Ising Phases and Transitions in Transverse Ising Models; Bikas K. Chakrabarti,Amit Dutta,Parongama Sen Book 19961st edition Spring

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书目名称Quantum Ising Phases and Transitions in Transverse Ising Models
编辑Bikas K. Chakrabarti,Amit Dutta,Parongama Sen
视频video
丛书名称Lecture Notes in Physics Monographs
图书封面Titlebook: Quantum Ising Phases and Transitions in Transverse Ising Models;  Bikas K. Chakrabarti,Amit Dutta,Parongama Sen Book 19961st edition Spring
描述Investigations into the zero-temperature phases in various frustrated and random Ising models in a transverse or tunnelling field have caught attention very recently in the context of quantum magnetisation of glasses and other frustrated systems. This book gives a detailed discussion of the various theoretical techniques developed for the study of transverse Ising models and of the results of these studies with regular and random frustration, dilution, randomness, etc. Recent developments in the studies on their (quantum) relaxational dynamics, such as in quantum hysteresis, are also treated. The detailed presentation of original results and the reviews given here are expected to inspire further research in the exciting field of quantum many-body systems with randomness and frustration.
出版日期Book 19961st edition
关键词Quantum Ising Phases and Transitions; Quantum Monte Carolo Methods; Quantum Relaxational Dynamics and
版次1
doihttps://doi.org/10.1007/978-3-540-49865-0
isbn_ebook978-3-540-49865-0Series ISSN 0940-7677
issn_series 0940-7677
copyrightSpringer-Verlag Berlin Heidelberg 1996
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发表于 2025-3-21 22:45:43 | 显示全部楼层
Quantum Ising Phases and Transitions in Transverse Ising Models978-3-540-49865-0Series ISSN 0940-7677
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https://doi.org/10.1007/978-3-540-49865-0Quantum Ising Phases and Transitions; Quantum Monte Carolo Methods; Quantum Relaxational Dynamics and
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Related Models,ansition. This model also appears in the pseudo-spin representation of the BCS Hamiltonian and its mean field treatment yields exactly the BCS gap equation [.]. The spin-1/2 transverse XY chain can be diagonalised using the Jordan-Wigner transformation (see Sect. 2.2).
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Introduction, also studied on a chain and on a Bethe lattice [.] and its transverse susceptibility was perturbatively calculated, by employing high-temperature and low-temperature series expansions. In fact, the one-dimensional transverse Ising Hamiltonian appeared as a limit in the partition function of the two
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Transverse Ising Spin Glass and Random Field Systems,cally large energy barriers . which force the system to get trapped, depending on its history (initial configuration), in one of its degenerate (local) minima. The system thus becomes “nonergodic” and a spin glass may be described by a nontrivial order parameter distribution [.] in the thermodynamic
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