Bound states in the continuum in a single-level Fano-Anderson model

Abstract

Bound states in the continuum (BIC) are shown to exist in a single-level Fano-Anderson model with a colored interaction between the discrete state and a tight-binding continuum, which may describe mesoscopic electron or photon transport in a semi-infinite one-dimensional lattice. The existence of BIC is explained in the lattice realization as a boundary effect induced by lattice truncation.

5 figures (submitted for publication)

References in corpus (4)

• Non-exponential decay via tunneling in tight-binding lattices and the optical Zeno effect
• Engineering Fano resonances in discrete networks
• Nonanalytic enhancement of the charge transfer from adatom to one-dimensional semiconductor superlattice and optical absorption spectrum
• Localized states in the continuum in low-dimensional systems

Cited by in corpus (2)

• Kondo-Dicke resonances in electronic transport through triple quantum dots
• Friedel phase discontinuity and bound states in the continuum in quantum dot systems