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eBook Progress in Optics Volume 39, Volume 39 download

by Author Unknown

eBook Progress in Optics Volume 39, Volume 39 download ISBN: 0444501045
Author: Author Unknown
Publisher: North Holland; 1 edition (July 1, 1999)
Language: English
Pages: 522
ePub: 1153 kb
Fb2: 1406 kb
Rating: 4.8
Other formats: lrf mbr rtf azw
Category: Math Sciences
Subcategory: Physics

The book opens with a chapter dealing with the analytic extension of the concept of geometrical optics rays into the complex domain.

The book opens with a chapter dealing with the analytic extension of the concept of geometrical optics rays into the complex domain.

V. Alimenkov Hamiltonian approach in nonlinear fiber optics CO, 2015, Volume 39:1, 83–86. D. A. Anchikov, A. Krents, S. V. Krestin, N. E. Molevich, A. Pakhomov Investigation of temperature-induced lasing dynamics in broad-area VCSESL CO, 2015, Volume 39:5, 721–727. S. Andreev, M. Moiseev, K. Borisova, L. L. Doskolovich Monte-carlo ray tracing for axisymmetrical optical elements CO, 2015, Volume 39:3, 357–362.

Start by marking Progress in Optics, Volume 39 as Want to Read .

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1 September 2014, Volume 39, Issue 17, pp. 4978-5243 68 articles.

Use a comma to separate multiple people: J Smith, RL Jones, Macarthur. 1 September 2014, Volume 39, Issue 17, pp.

Hardcover: 400 pages. Publisher: North Holland (October 15, 1983).

Book digitized by Google from the library of Harvard University and uploaded to the Internet Archive by user tpb.

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Series: Progress in Optics 39. File: PDF, . 1 M. Other readers will always be interested in your opinion of the books you've read. 1 MB. Czytaj online. Whether you've loved the book or not, if you give your honest and detailed thoughts then people will find new books that are right for them. Free ebooks since 2009.

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Hardbound. Volume XXXIX presents five review articles dealing with topics of current research interest in optics. The book opens with a chapter dealing with the analytic extension of the concept of geometrical optics rays into the complex domain. The extension is intimately related to inhomogeneous (evanescent) waves, which are currently of particular interest in connection with the rapidly developing area of near-field optics. The results are also relevant to investigations of wave attenuation in absorbing media, and to the understanding of light penetration into geometrical shadow regions, excitation of surface waves and propagation of Gaussian beams. In this article the principles are presented, with special emphasis on the physical significance of complex rays and their applications. The next article describes recent progress in the general area of quantum-state reconstruction particularly for extracting information about the quantum state of a gi