1999
DOI: 10.1002/(sici)1521-396x(199908)174:2<527::aid-pssa527>3.0.co;2-b
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Spontaneous Emission in Cylindrical Periodically-Layered Structures

Abstract: This paper studies the effects of cylindrical dielectric periodically‐layered structures on spontaneous emission from an excited dipole line source. The source is modeled as a forced oscillator with radiative damping. The underlying physics lies in how the oscillator can be driven by the reflected field supported by this structure. To match the boundary conditions of EM waves, the transfer matrix method (TMM) is employed for its simplicity and versatility. Both the frequency shift and modified radiative dampin… Show more

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Cited by 16 publications
(17 citation statements)
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“…For example, the potential field model is adopted as an reference model in many algorithms (see Metcalf et al 2006), where the ambiguity is resolved by assuming the observed components make an acute angle with the modeled ones. The reference model could also be chosen as a linear force-free field such as that in Wang (1997) and Wang et al (2001). Moon et al (2003) proposed a uniform shear angle method by assuming that the transverse magnetic field makes an acute angle with the azimuth angle of the potential field transverse component plus an additional shear angle.…”
Section: Removing the 180 • Ambiguity Of The Transverse Componentsmentioning
confidence: 99%
“…For example, the potential field model is adopted as an reference model in many algorithms (see Metcalf et al 2006), where the ambiguity is resolved by assuming the observed components make an acute angle with the modeled ones. The reference model could also be chosen as a linear force-free field such as that in Wang (1997) and Wang et al (2001). Moon et al (2003) proposed a uniform shear angle method by assuming that the transverse magnetic field makes an acute angle with the azimuth angle of the potential field transverse component plus an additional shear angle.…”
Section: Removing the 180 • Ambiguity Of The Transverse Componentsmentioning
confidence: 99%
“…The topological structure of coronal magnetic fields is an important factor in solar explosive events, and often refers to null points, separatrix surface and separator field lines (Longcope 1996;Priest & Titov 1996;Wang 1997;Pontin et al 2013). They are regions of magnetic connectivity discontinuities and serve as preferred sites for magnetic reconnection.…”
Section: Introductionmentioning
confidence: 99%
“…Magnetic reconnection is believed to be the fundamental process that converts the stored magnetic energy into kinetic energy of accelerated particles and plasma and thermal energy during a flare (Priest & Forbes 2002). In the classical 2D picture, magnetic reconnection can occur at null points, where the magnetic field vanishes (Lau & Finn 1990;Wang 1997). In 3D, the quasi-separatrix layers (QSLs; Démoulin et al 1996), i.e., thin layers characterized by very strong magnetic connectivity gradients, are also preferred sites for current accumulation and energy dissipation Pontin et al 2016).…”
Section: Introductionmentioning
confidence: 99%