Magneto-optics of systems containing non-coherent propagation in thick layers

O. Životský; K. Postava; M. Foldyna; T. Yamaguchi; J. Pištora

doi:10.1117/12.498533

Magneto-optics of systems containing non-coherent propagation in thick layers

O. Životský
, K. Postava
, M. Foldyna
, T. Yamaguchi
, J. Pištora

Technical University Ostrava
Shizuoka University

Résultats de recherche: Contribution à un journal › Article de conférence › Revue par des pairs

Résumé

A general matrix method for description of light reflection and transmission in systems containing of thin and thick anisotropic layers is proposed. The method is based on matrix summation of partial waves. The non-coherent summation of intensities in a thick layer is characterized using the coherence vector formalism. The measured quantities (magneto-optical rotation and ellipticity), or Mueller matrix components are obtained from 4 × 4 matrix describing transformation between coherence vectors, hereafter the coherence transforming matrix. In the case of polar geometry, the base consists of right and left-handed circular polarizations and the matrices have diagonal form.

langue originale	Anglais
Pages (de - à)	336-341
Nombre de pages	6
journal	Proceedings of SPIE - The International Society for Optical Engineering
Volume	5036
Les DOIs	https://doi.org/10.1117/12.498533
état	Publié - 1 déc. 2002
Modification externe	Oui
Evénement	Photonics, Devices, and Systems II - Prague, République tchcque Durée: 26 mai 2002 → 29 mai 2002

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10.1117/12.498533

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@article{906ee40580f14eb0971db5f2adc805d5,

title = "Magneto-optics of systems containing non-coherent propagation in thick layers",

abstract = "A general matrix method for description of light reflection and transmission in systems containing of thin and thick anisotropic layers is proposed. The method is based on matrix summation of partial waves. The non-coherent summation of intensities in a thick layer is characterized using the coherence vector formalism. The measured quantities (magneto-optical rotation and ellipticity), or Mueller matrix components are obtained from 4 × 4 matrix describing transformation between coherence vectors, hereafter the coherence transforming matrix. In the case of polar geometry, the base consists of right and left-handed circular polarizations and the matrices have diagonal form.",

keywords = "Anisotropy, Incoherent addition, Magneto-optics, Thick layers",

author = "O. {\v Z}ivotsk{\'y} and K. Postava and M. Foldyna and T. Yamaguchi and J. Pi{\v s}tora",

year = "2002",

month = dec,

day = "1",

doi = "10.1117/12.498533",

language = "English",

volume = "5036",

pages = "336--341",

journal = "Proceedings of SPIE - The International Society for Optical Engineering",

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note = "Photonics, Devices, and Systems II ; Conference date: 26-05-2002 Through 29-05-2002",

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TY - JOUR

T1 - Magneto-optics of systems containing non-coherent propagation in thick layers

AU - Životský, O.

AU - Postava, K.

AU - Foldyna, M.

AU - Yamaguchi, T.

AU - Pištora, J.

PY - 2002/12/1

Y1 - 2002/12/1

N2 - A general matrix method for description of light reflection and transmission in systems containing of thin and thick anisotropic layers is proposed. The method is based on matrix summation of partial waves. The non-coherent summation of intensities in a thick layer is characterized using the coherence vector formalism. The measured quantities (magneto-optical rotation and ellipticity), or Mueller matrix components are obtained from 4 × 4 matrix describing transformation between coherence vectors, hereafter the coherence transforming matrix. In the case of polar geometry, the base consists of right and left-handed circular polarizations and the matrices have diagonal form.

AB - A general matrix method for description of light reflection and transmission in systems containing of thin and thick anisotropic layers is proposed. The method is based on matrix summation of partial waves. The non-coherent summation of intensities in a thick layer is characterized using the coherence vector formalism. The measured quantities (magneto-optical rotation and ellipticity), or Mueller matrix components are obtained from 4 × 4 matrix describing transformation between coherence vectors, hereafter the coherence transforming matrix. In the case of polar geometry, the base consists of right and left-handed circular polarizations and the matrices have diagonal form.

KW - Anisotropy

KW - Incoherent addition

KW - Magneto-optics

KW - Thick layers

U2 - 10.1117/12.498533

DO - 10.1117/12.498533

M3 - Conference article

AN - SCOPUS:0242575334

SN - 0277-786X

VL - 5036

SP - 336

EP - 341

JO - Proceedings of SPIE - The International Society for Optical Engineering

JF - Proceedings of SPIE - The International Society for Optical Engineering

T2 - Photonics, Devices, and Systems II

Y2 - 26 May 2002 through 29 May 2002

ER -

Magneto-optics of systems containing non-coherent propagation in thick layers

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