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Nonlinear Optics in Photonic Srystal Microcavities

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Книга по Требованию    
2416 руб
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In the last decade, there has been a rapid growth in research on the wavelength-scale design of materials to control optical information. Photonic crystal microcavities allow the trapping of optical fields in near fundamentally-small volumes, with many diverse applications such as filtering and switching. To effect conditional operations in a microcavity-based device, the nonlinear optical properties of multi-mode microcavities must be explored, and this theme forms the focus of this book. A resonant scattering technique is developed to simultaneously excite multiple microcavity modes with a short-pulse laser. An ultrafast pump-probe experiment is then described which demonstrates all-optical switching and frequency conversion in a silicon microcavity. Using this method, the second-order nonlinear properties of InP-based microcavities are investigated, revealing sum-frequency mixing between two modes. This book should be a significant resource for experimentalists in the nanophotonics community, as it contains comprehensive chapters discussing each of the techniques of sample nanofabrication, numerical modeling, and optical spectroscopy that are instrumental to this work.
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Dynamic Light Scattering and Nonlinear Optics in Liquid Crystals. A summary of author's research work in the area of liquid crystals Книга по Требованию Amit A.
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An adaptive optics (AO) TPSLFM was developed to compensate the optical aberrations in the beam path to improve contrast and resolution in the mouse bone marrow subsurface imaging.
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In this work, the Shen-Ypma algorithm is extended to overdetermined separable systems, establishing the connection with the Golub-Pereyra variable projection method.
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The analytical models used for the study were selected on the basis of initial evaluation of different models proposed in the literature to represent a bridge structure and to evaluate the isolation pads’ nonlinear behavior.
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In this approach, the system' s nonlinearities are analyzed and effectively represented by a SDP model structure in the form of wavelets. This provides a computationally efficient tool to open up the `black-box' , offering valuable insights into the system' s dynamics. Here, 1- dimensional (1-D) approach is first developed based on a conventional SDP model structure which relies on a single state variable dependency. It is then extended into a multi-dimensional approach in order to solve the identification problem of systems with significant multi-variable dependence nonlinear dynamics. The research as well investigates the aspects of noise, stability and other engineering application of the proposed approaches, including: nonlinear identification in the presence of noise, BIBO stability analysis and application studies where the developed approaches have been used in various engineering applications. The work documented in this book presents a new, efficient and systematic approach to the identification of nonlinear dynamic systems using Wavelet based State Dependent Parameter (SDP) models, from structure determination to parameter estimation.
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Recently, the available computing power has rose to fantastic levels as well.
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We introduce a definition of a k-power difference equation; also, in the second part we investigate the asymptotic behavior of solutions of difference equations and also in the third part we investigate the asymptotic behavior of solutions of difference equations.
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The "ray" in geometric optics is an abstraction, or "instrument", which can be used to approximately model how light will propagate.
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