Format:
Online-Ressource (XIX, 156 Seiten)
,
Illustrationen, Diagramme
Edition:
Springer eBook Collection. Physics and Astronomy
ISBN:
9783030018030
Series Statement:
Springer Theses
Content:
This thesis is a tour-de-force combination of analytic and computational results clarifying and resolving important questions about the nature of quantum phase transitions in one- and two-dimensional magnetic systems. The author presents a comprehensive study of a low-dimensional spin-half quantum antiferromagnet (the J-Q model) in the presence of a magnetic field in both one and two dimensions, demonstrating the causes of metamagnetism in such systems and providing direct evidence of fractionalized excitations near the deconfined quantum critical point. In addition to describing significant new research results, this thesis also provides the non-expert with a clear understanding of the nature and importance of computational physics and its role in condensed matter physics as well as the nature of phase transitions, both classical and quantum. It also contains an elegant and detailed but accessible summary of the methods used in the thesis-exact diagonalization, Monte Carlo, quantum Monte Carlo and the stochastic series expansion-that will serve as a valuable pedagogical introduction to students beginning in this field
Content:
Chapter1. Introduction -- Chapter2. Saturation Transition in the 1D J-Q Model -- Chapter3. Saturation Transition in the 2D J-Q Model -- Chapter4. Signatures of Deconned Quantum Criticality in the 2D J-Q-h Model -- Chapter5. Methods -- Chapter6. Conclusions
Note:
Dissertation Boston University
Additional Edition:
ISBN 9783030018023
Additional Edition:
ISBN 9783030018047
Additional Edition:
Erscheint auch als Druck-Ausgabe ISBN 978-3-030-01802-3
Language:
English
Keywords:
Magnetische Eigenschaft
;
Quantenmechanisches System
;
Niederdimensionales System
;
Metamagnetismus
;
Magnon
;
Kritisches Phänomen
;
Kosterlitz-Thouless-Übergang
;
Monte-Carlo-Simulation
;
Hochschulschrift
DOI:
10.1007/978-3-030-01803-0
