Here a straightforward procedure to characterize electronic resonances in arbitrary coupled open or closed nano and micro structures – formed by cavities (or billiards) connected by waveguides – is presented. Based on the boundary wall method, it identifies families of states arising from continuous changes in the system geometric parameters without the necessity to explicit calculate the eigenfunctions. Nevertheless, if desired they also can be obtained with good numerical accuracy. As a case study, two rectangular cavities coupled to waveguides is considered. It is exemplified how the bound states, bound states in the continuum and truly transmission states respond to c...
We present a versatile numerical algorithm for computing resonances of open dielectric cavities. The...
This book presents an analytical theory of the electronic states in ideal low dimensional systems an...
Subject of inquiry is electrodynamic properties of axial-symmetric open waveguide resonators. The ai...
The poles of the S-matrix and the wave functions of open 2D quantum billiards with convex boundary o...
International audienceThe concept of bound states in the continuum (BICs) in a simple cavity attract...
In a recent work the resonance widths in a microwave billiard with attached waveguide were studied i...
We provide here a quantum mechanical investigation of the resonance states found in a study of conic...
The resonant-state expansion, a recently developed method in electrodynamics, is generalized here to...
A classical optics waveguide structure is proposed to simulate resonances of short range one-dimensi...
peer reviewedaudience: researcher, professional, studentDielectric resonators are open systems parti...
Whispering gallery modes supported by open circular dielectric cavities are embedded into a nonparam...
We analyze coupled optical defect cavities realized in finite one-dimensional photonic crystals (PC)...
Bound states that can occur in coupled quantum wires are investigated. We consider a two-dimensional...
It is well known that transmission resonances exist in double-barrier resonant tunneling structures....
Single-mode quantum transmission properties of a quantum waveguide system with attached stubs are st...
We present a versatile numerical algorithm for computing resonances of open dielectric cavities. The...
This book presents an analytical theory of the electronic states in ideal low dimensional systems an...
Subject of inquiry is electrodynamic properties of axial-symmetric open waveguide resonators. The ai...
The poles of the S-matrix and the wave functions of open 2D quantum billiards with convex boundary o...
International audienceThe concept of bound states in the continuum (BICs) in a simple cavity attract...
In a recent work the resonance widths in a microwave billiard with attached waveguide were studied i...
We provide here a quantum mechanical investigation of the resonance states found in a study of conic...
The resonant-state expansion, a recently developed method in electrodynamics, is generalized here to...
A classical optics waveguide structure is proposed to simulate resonances of short range one-dimensi...
peer reviewedaudience: researcher, professional, studentDielectric resonators are open systems parti...
Whispering gallery modes supported by open circular dielectric cavities are embedded into a nonparam...
We analyze coupled optical defect cavities realized in finite one-dimensional photonic crystals (PC)...
Bound states that can occur in coupled quantum wires are investigated. We consider a two-dimensional...
It is well known that transmission resonances exist in double-barrier resonant tunneling structures....
Single-mode quantum transmission properties of a quantum waveguide system with attached stubs are st...
We present a versatile numerical algorithm for computing resonances of open dielectric cavities. The...
This book presents an analytical theory of the electronic states in ideal low dimensional systems an...
Subject of inquiry is electrodynamic properties of axial-symmetric open waveguide resonators. The ai...