Title
Reflection Of Light By Composite Volume Holograms: Fresnel Corrections And Fabry-Perot Spectral Filtering
Abstract
Effects in composite volume Bragg gratings (VBGs) are studied theoretically and experimentally. The mathematics of reflection is formulated with a unified account of Fresnel reflections by the boundaries and of VBG reflection. We introduce the strength S of reflection by an arbitrary lossless element such that the intensity of reflection is R =tanh2 S. We show that the ultimate maximum /minimum of reflection by a composite lossless system corresponds to addition/subtraction of relevant strengths of the sequential elements. We present a new physical interpretation of standard Fresnel reflection: Strength for TE or for TM reflection is given by addition or by subtraction of two contributions. One of them is an angle-independent contribution of the impedance step, while the other is an angle-dependent contribution of the step of propagation speed. We study an assembly of two VBG mirrors with a thin immersion layer between them that constitutes a Fabry-Perot spectral filter. The transmission wavelength of the assembly depends on the phase shift between the two VBGs. Spectral resolution Δλ(FWHM) =25 pm at λ=1063.4 nm is achieved with the device of small total physical thickness 2L=5.52mm. © 2008 Optical Society of America.
Publication Date
1-1-2008
Publication Title
Journal of the Optical Society of America A: Optics and Image Science, and Vision
Volume
25
Issue
3
Number of Pages
751-764
Document Type
Article
Personal Identifier
scopus
DOI Link
https://doi.org/10.1364/JOSAA.25.000751
Copyright Status
Unknown
Socpus ID
44349090451 (Scopus)
Source API URL
https://api.elsevier.com/content/abstract/scopus_id/44349090451
STARS Citation
Glebov, Leonid B.; Lumeau, Julien; Mokhov, Sergiy; Smirnov, Vadim; and Zeldovich, Boris Ya, "Reflection Of Light By Composite Volume Holograms: Fresnel Corrections And Fabry-Perot Spectral Filtering" (2008). Scopus Export 2000s. 10752.
https://stars.library.ucf.edu/scopus2000/10752