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Problemy Fiziki, Matematiki i Tekhniki (Problems of Physics, Mathematics and Technics), 2011, Issue 1(6), Pages 20–24 (Mi pfmt82)  

This article is cited in 12 scientific papers (total in 12 papers)

PHYSICS

Properties of vectorial paraxial light beams. I. Homogeneous polarization

S. S. Girgel

F. Scorina Gomel State University, Gomel
References:
Abstract: The simple formalism for the description of the vector paraxial light beams of general type is offered. Simple expressions for the energy flux density of the electromagnetic field S of the vector light beams with the homogeneous polarization are discovered. It is discovered that paraxial circular polarized light beams are spread independently, and their streams of energy are parted and they are also independent.
Keywords: paraxial beams, vector beams, light beams, polarizable properties, energy properties, polarization.
Received: 14.02.2011
Document Type: Article
UDC: 535.42+537.86.22
Language: Russian
Citation: S. S. Girgel, “Properties of vectorial paraxial light beams. I. Homogeneous polarization”, PFMT, 2011, no. 1(6), 20–24
Citation in format AMSBIB
\Bibitem{Gir11}
\by S.~S.~Girgel
\paper Properties of vectorial paraxial light beams.
I. Homogeneous polarization
\jour PFMT
\yr 2011
\issue 1(6)
\pages 20--24
\mathnet{http://mi.mathnet.ru/pfmt82}
Linking options:
  • https://www.mathnet.ru/eng/pfmt82
  • https://www.mathnet.ru/eng/pfmt/y2011/i1/p20
  • This publication is cited in the following 12 articles:
    1. S. S. Girgel, “Polyarizatsionnye i energeticheskie svoistva dekartovykh TM-mod Kummera–Gaussa”, PFMT, 2024, no. 2(59), 22–26  mathnet  crossref
    2. S. S. Girgel, “Energeticheskie i polyarizatsionnye svoistva vektornykh gaussovykh svetovykh puchkov s prostym astigmatizmom”, PFMT, 2024, no. 4(61), 19–24  mathnet  crossref
    3. S. S. Girgel, “Polyarizatsiya i potoki energii obobschennykh astigmaticheskikh TM mod Ermita–Gaussa”, PFMT, 2023, no. 4(57), 14–19  mathnet  crossref
    4. S. S. Girgel, “Energeticheskie kharakteristiki vektornykh dekartovykh puchkov Kummera s perenosimoi konechnoi moschnostyu”, PFMT, 2022, no. 3(52), 13–17  mathnet  crossref  mathscinet
    5. S. S. Girgel, “Obobschennye asimmetrichnye puchki Besselya–Gaussa nepreryvnogo poryadka”, PFMT, 2017, no. 2(31), 10–14  mathnet
    6. S. S. Girgel, “Energeticheskie svoistva vektornykh vikhrevykh puchkov Laplasa–Gaussa”, PFMT, 2017, no. 3(32), 13–17  mathnet
    7. S. S. Girgel, “Polyarizatsionnye i energeticheskie svoistva vektornykh gaussovopodobnykh puchkov. II. Neodnorodnaya polyarizatsiya”, PFMT, 2017, no. 4(33), 7–10  mathnet
    8. S. S. Girgel, “Polyarizatsionnye i energeticheskie svoistva vektornykh gaussovopodobnykh puchkov. I. Odnorodnaya polyarizatsiya”, PFMT, 2016, no. 1(26), 17–21  mathnet
    9. S. S. Girgel, “Obobschennye puchki Besselya–Gaussa nepreryvnogo poryadka”, PFMT, 2015, no. 4(25), 11–15  mathnet
    10. S. S. Girgel, “Svoistva vektornykh paraksialnykh svetovykh puchkov. II. Neodnorodnaya polyarizatsiya”, PFMT, 2012, no. 1(10), 11–14  mathnet
    11. S. S. Girgel, “Polyarizatsionnye i energeticheskie svoistva vektornykh paraksialnykh gaussovykh svetovykh puchkov”, PFMT, 2012, no. 3(12), 19–24  mathnet
    12. V. V. Andreev, A. F. Krutov, “Elektromagnitnye formfaktory psevdoskalyarnykh mezonov”, Vestn. SamGU, 2011, no. 2(83), 148–163  mathnet
    Citing articles in Google Scholar: Russian citations, English citations
    Related articles in Google Scholar: Russian articles, English articles
    Проблемы физики, математики и техники
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