Topic
Bessel beam
About: Bessel beam is a research topic. Over the lifetime, 1946 publications have been published within this topic receiving 42264 citations.
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08 Oct 2010TL;DR: In this article, a detailed study of axicon-based Bessel-Gauss resonator for the thin disk laser has been carried out, where a paraxial ray analysis is performed to find the self-consistency condition to have stable periodic ray trajectory after one or two round======trips.
Abstract: A detailed study of axicon-based Bessel-Gauss resonator for the thin disk laser has been carried out. A paraxial ray
analysis is performed to find the self-consistency condition to have stable periodic ray trajectory after one or two round
trips.
By using the Fox-Li method, it is possible to find the lowest mode shape and associated optical loss for an arbitrary
optical resonator. Nevertheless, the mentioned routine is very time-consuming and therefore, we make use of a technique
in order to convert the Huygens-Fresnel integral self-consistency equation into a matrix one and then find the
eigenvalues and the eigenfields of the resonator. Here, special attention is paid to investigate the dependence of the
transverse profile and the loss on the cavity length.
3 citations
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07 Jul 2013TL;DR: In this paper, the electromagnetic field scattering of a vector Bessel beam in the presence of an infinite circular cone with an impedance boundary on its surface is considered, where the impinging field is normal to the tip of the cone and is expanded in terms of vector spherical wave functions; a Kontorovich-Lebedev (KL) transform is employed to expand the scattered fields.
Abstract: The electromagnetic field scattering of a vector Bessel beam in the presence of an infinite circular cone with an impedance boundary on its surface is considered. The impinging field is normal to the tip of the cone and is expanded in terms of vector spherical wave functions; a Kontorovich-Lebedev (KL) transform is employed to expand the scattered fields. The problem is reduced to a singular integral equation with a variable coefficient of the non-convolution type. The singularities of the spectral function are deduced and representations for the field at the tip of the cone as well as other regions are given together with the conditions of validity of these representations.
3 citations
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3 citations
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TL;DR: In this article, the authors studied theoretically optomechanical interactions in a semiconductor microcavity with an embedded quantum well under optical pumping by a Bessel beam, carrying a nonzero orbital momentum.
Abstract: We study theoretically optomechanical interactions in a semiconductor microcavity with an embedded quantum well under optical pumping by a Bessel beam, carrying a nonzero orbital momentum. Due to the transfer of orbital momentum from light to phonons, the microcavity can act as an acoustic circulator: It rotates the propagation direction of the incident phonon by a certain angle clockwise or anticlockwise. Due to the optomechanical heating and cooling effects, the circulator can also function as an acoustic laser emitting sound with nonzero angular momentum. Our calculations demonstrate the potential of semiconductor microcavities for compact integrable optomechanical devices.
3 citations
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01 Jan 20023 citations