Bulk and Boundary Invariants for Complex Topological Insulators: From K-Theory to Physics

By E. Prodan, Hermann Schulz-Baldes. 2015

422 citations recorded by the source corpus.

Illustration of key concepts in dimension d = 1.- Topological solid state systems: conjectures, experiments and models.- Observables algebras for solid state systems.- K-theory for topological solid state systems.- The topological invariants and their interrelations.- Index theorems for solid state systems.- Invariants as measurable quantities.

Subfields: Atomic and Molecular Physics, and Optics, Computational Theory and Mathematics, Condensed Matter Physics

View Paper: https://www.semanticscholar.org/paper/12071bad0420f4256cb6ec407aec576db87487a5

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In Atomic and Molecular Physics, and Optics

1. Masahito Ueda
2. Z. Gong
3. Yuto Ashida
4. Y. Kawaguchi

In Computational Theory and Mathematics

1. Masahito Ueda
2. Z. Gong
3. Yuto Ashida

In Condensed Matter Physics

1. Masahito Ueda
2. Z. Gong
3. Yuto Ashida

Citations in the corpus

• Non-Hermitian physics (2020, methodology): “This statement is usually called bulk-edge correspondence [928], which has been rigorously proved for Hermitian systems respecting various symmetries with the help of index theorems [929].”