Modern classification theory of superconducting gap nodes /
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Author / Creator: | Sumita, Shuntaro. |
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Imprint: | Singapore : Springer, 2021. |
Description: | 1 online resource (118 p.). |
Language: | English |
Series: | Springer Theses Springer theses. |
Subject: | |
Format: | E-Resource Book |
URL for this record: | http://pi.lib.uchicago.edu/1001/cat/bib/12609529 |
Table of Contents:
- Intro
- Supervisor's Foreword
- Parts of this thesis have been published in the following journal articles:
- Acknowledgements
- Contents
- Acronyms
- 1 Introduction
- 1.1 Overview of the Sigrist-Ueda Classification Method
- 1.1.1 Classification Scheme
- 1.1.2 Inadequacies of the Sigrist-Ueda Method
- 1.2 Recent Progress in Superconductors with Multi-degrees of Freedom
- 1.2.1 Nonsymmorphic Multi-sublattice Superconductors
- 1.2.2 Multi-orbital Superconductors
- 1.3 Organization of This Thesis
- References
- 2 Method
- 2.1 Preparation
- 2.2 Group-Theoretical Classification of Superconducting Gap
- 2.3 Topological Classification of Superconducting Gap
- 2.4 Example: Space Group P21/m
- 2.4.1 Preparation
- 2.4.2 Group-Theoretical Gap Classification
- 2.4.3 Topological Gap Classification
- References
- 3 Superconducting Gap Classification on High-Symmetry Planes
- 3.1 Group-Theoretical Classification of Symmetry-Protected Line Nodes
- 3.1.1 Setup
- 3.1.2 Gap Classification
- 3.1.3 Application to 59 Space Groups
- 3.2 Topological Classification of Symmetry-Protected ...
- 3.2.1 Line Node at a General Position
- 3.2.2 Line Node on a High-Symmetry Plane
- 3.2.3 Possible Majorana Flat Bands
- 3.3 Example: Sr2IrO4 in -++- State
- 3.3.1 Background
- 3.3.2 Classification of -++- and -+-+ Orders Based on Magnetic Multipole
- 3.3.3 Superconducting Gap Classification
- 3.3.4 Numerical Calculation
- References
- 4 Superconducting Gap Classification on High-Symmetry Lines
- 4.1 Group-Theoretical Classification
- 4.2 Topological Classification
- 4.3 UPt3 (Space Group: P63/mmc)
- 4.3.1 Background
- 4.3.2 Gap Classification on K-H Line
- 4.3.3 Model and Normal Bloch State