Characteristic equations for the lasing Modes of infinite periodic chain of quantum wires

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Characteristic_equations_for_the_lasing_Modes_of_infinite_periodic_chain_of_quantum_wires.pdf (182.71 KB)

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2008-06

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Abstract

In this paper, we study the lasing modes of a periodic open optical resonator. The resonator is an infinite chain of active circular cylindrical quantum wires standing in tree space. Characteristic equations for the frequencies and associated linear thresholds of lasing are derived. These quantities are considered as eigenvalues of specific electromagnetic-field problem with "active" imaginary part of the cylinder material's refractive index - Lasing Eigenvalue Problem (LEP). ©2008 IEEE.

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Proceedings of 10th Anniversary International Conference on Transparent Optical Networks, ICTON 2008

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IEEE

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Keywords

Eigenproblem, Floquet series, Laser, Microcavity, Quantum wire, Threshold, Eigenvalues and eigenfunctions, Electromagnetism, Nanostructures, Nanowires, Optical materials, Optical properties, Quantum electronics, Refractive index, Resonators, Semiconductor quantum wires, Wire, Characteristic equations, Eigenvalues, Imaginary parts, International conferences, Laser, Lasing eigenvalue problem, Lasing modes, Microcavity, Quantum wire, Quantum wires, Threshold, Transparent optical networks, Tree space, Linear equations

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http://hdl.handle.net/11693/26859

Published Version (Please cite this version)

http://dx.doi.org/10.1109/ICTON.2008.4598781

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Scholarly Publications - Electrical and Electronics Engineering

Language

English

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Conference Paper