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Topological edge states in two-gap unitary systems: a transfer matrix approach
by
Delplace, Pierre
, Tauber, Clément
in
Band structure of solids
/ chiral edge states
/ Condensed Matter
/ Construction
/ Cylinders
/ discrete-time quantum walks
/ Floquet systems
/ Formalism
/ Harper model
/ Invariants
/ Mathematical analysis
/ Mathematical Physics
/ Mesoscopic Systems and Quantum Hall Effect
/ photonic lattices
/ Physics
/ Riemann surfaces
/ Topology
/ Transfer matrices
/ transfer matrix method
2015
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Topological edge states in two-gap unitary systems: a transfer matrix approach
by
Delplace, Pierre
, Tauber, Clément
in
Band structure of solids
/ chiral edge states
/ Condensed Matter
/ Construction
/ Cylinders
/ discrete-time quantum walks
/ Floquet systems
/ Formalism
/ Harper model
/ Invariants
/ Mathematical analysis
/ Mathematical Physics
/ Mesoscopic Systems and Quantum Hall Effect
/ photonic lattices
/ Physics
/ Riemann surfaces
/ Topology
/ Transfer matrices
/ transfer matrix method
2015
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Topological edge states in two-gap unitary systems: a transfer matrix approach
by
Delplace, Pierre
, Tauber, Clément
in
Band structure of solids
/ chiral edge states
/ Condensed Matter
/ Construction
/ Cylinders
/ discrete-time quantum walks
/ Floquet systems
/ Formalism
/ Harper model
/ Invariants
/ Mathematical analysis
/ Mathematical Physics
/ Mesoscopic Systems and Quantum Hall Effect
/ photonic lattices
/ Physics
/ Riemann surfaces
/ Topology
/ Transfer matrices
/ transfer matrix method
2015
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Topological edge states in two-gap unitary systems: a transfer matrix approach
Journal Article
Topological edge states in two-gap unitary systems: a transfer matrix approach
2015
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Overview
We construct and investigate a family of two-band unitary systems living on a cylinder geometry and presenting localized edge states. Using the transfer matrix formalism, we solve and investigate in detail such states in the thermodynamic limit. Analytic considerations then suggest the construction of a family of Riemann surfaces associated to the band structure of the system. In this picture, the corresponding edge states naturally wind around non-contractile loops, defining a topological invariant associated to each gap of the system.
Publisher
IOP Publishing,Institute of Physics: Open Access Journals
Subject
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