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Geometry, Topology and Emergence in Moiré Systems
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- Abouelkomsan, Ahmed, 1995- (author)
- Stockholms universitet,Fysikum
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- Johansson Bergholtz, Emil, Professor (thesis advisor)
- Stockholms universitet,Fysikum
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- von Oppen, Felix, Professor (opponent)
- Dahlem Center for Complex Quantum Systems, Free University of Berlin, Germany
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(creator_code:org_t)
- ISBN 9789180141161
- Stockholm : Department of Physics, Stockholm University, 2022
- English 85 s.
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Abstract
Subject headings
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- The experimental discovery of correlated insulators and superconductivity in highly tunable Van der Waals heterostructures, such as twisted bilayer graphene, has highlighted the role of moiré patterns, resulting from tiny relative twists or lattice constant mismatches, in realizing strongly correlated physics. A key ingredient is the existence of very narrow flat bands where interaction effects are dominant.In this thesis and the accompanying papers, we theoretically study a number of experimentally relevant moiré systems. We generally show that strong interactions combined with the geometry and the topology of the underlying flat bands can result in a plethora of distinct quantum many-body phases ranging from topological order to multiferroicity. Of particular importance are lattice analogues of the fractional quantum Hall effect known as fractional Chern insulators. They harbour peculiar phenomena such as fractional charge and statistics and provide a route towards realizing topologically ordered states at high temperature. A ubiquitous feature of the many-body physics is the emergence of unique particle-hole dualities driven by the geometry of band-projected interactions.
Subject headings
- NATURVETENSKAP -- Fysik -- Den kondenserade materiens fysik (hsv//swe)
- NATURAL SCIENCES -- Physical Sciences -- Condensed Matter Physics (hsv//eng)
Keyword
- Moiré materials
- Topological phases
- Fractional Chern insulators
- Quantum geometry
- Quantum Hall effects
- Theoretical Physics
- teoretisk fysik
Publication and Content Type
- vet (subject category)
- dok (subject category)
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