Mathematical and numerical modeling of on-threshold modes of 2-D microcavity lasers with piercing holes

DOI10.3390/axioms8030101zbMath1432.78011OpenAlexW2970692298WikidataQ127321657 ScholiaQ127321657MaRDI QIDQ2306639

A. O. Spiridonov, Alexander I. Nosich, E. M. Karchevskij

Publication date: 24 March 2020

Published in: Axioms (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.3390/axioms8030101

zbMATH Keywords

eigenvalue problemboundary integral equationNyström methodmicrocavity laseractive microcavity

Mathematics Subject Classification ID

Lasers, masers, optical bistability, nonlinear optics (78A60)

Related Items (5)

Numerical modeling of lattice modes of photonic-crystal lasers by Galerkin method with exact matrix elements ⋮ Characteristic equations for true and fictitious eigenvalues of Muller boundary integral equations ⋮ Muller boundary integral equations for solving generalized complex-frequency eigenvalue problem ⋮ Muller boundary integral equations in the microring lasers theory ⋮ Accurate simulation of on-threshold modes of microcavity lasers with active regions using Galerkin method

Cites Work

• Unnamed Item
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• Computation of scattering resonances for dielectric resonators
• Ausstrahlungsbedingungen für die Wellengleichung
• Linear integral equations.
• Inverse acoustic and electromagnetic scattering theory.
• Rigorous formulation of the lasing eigenvalue problem as a spectral problem for a Fredholm operator function
• Meromorphic families of compact operators
• STABILITY OF ACOUSTIC PROPAGATION IN 2D DUCT FLOWS: A LOW FREQUENCY APPROACH
• Approximation in eigenvalue problems for holomorphic fredholm operator functions I
• Mathematical Analysis of the Generalized Natural Modes of an Inhomogeneous Optical Fiber
• Integral Equation Methods in Scattering Theory

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