Recent trends in computational photonics /

"This book brings together the recent cutting-edge work on computational methods in photonics and their applications. The latest advances in techniques such as the Discontinuous Galerkin Time Domain method, Finite Element Time Domain method, Finite Difference Time Domain method as well as their...

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Bibliographic Details
Group Author: Agrawal, Arti; Benson, T. M., 1958; De La Rue, Richard M; Wurtz, Gregory A
Published: Springer,
Publisher Address: Cham, Switzerland :
Publication Dates: [2017]
Literature type: Book
Language: English
Series: Springer series in optical sciences, volume 204
Subjects:
Summary: "This book brings together the recent cutting-edge work on computational methods in photonics and their applications. The latest advances in techniques such as the Discontinuous Galerkin Time Domain method, Finite Element Time Domain method, Finite Difference Time Domain method as well as their applications are presented. Key aspects such as modelling of non-linear effects (Second Harmonic Generation, lasing in fibers, including gain nonlinearity in metamaterials), the acousto-optic effect, and the hydrodynamic model to explain electron response in nanoplasmonic structures are included. The
Carrier Form: xix, 395 pages : illustrations (some color) ; 25 cm.
Bibliography: Includes bibliographical references and index.
ISBN: 9783319554372
3319554379
Index Number: TA1520
CLC: TN201
Call Number: TN201/R295
Contents: Finite element time domain method for photonics -- The modelling of fibre lasers for mid-infrared wavelengths -- Guided wave interaction in photonic integrated circuits--a hybrid analytical/numerical approach to coupled mode theory -- Rigorous analysis of acousto-optic interactions in optical waveguides -- Photonic crystals and metamaterials with gain -- Theory and numerical modelling of parity-time symmetric structures in photonics: introduction and grating structures in one dimension -- Theory and numerical modelling of parity-time symmetric structures in photonics: boundary integral equat