• DocumentCode
    237052
  • Title

    A wigner function approach for describing the radiation of complex sources

  • Author

    Gradoni, Gabriele ; Creagh, Stephen C. ; Tanner, Gregor

  • Author_Institution
    Sch. of Math. Sci., Univ. of Nottingham, Nottingham, UK
  • fYear
    2014
  • fDate
    4-8 Aug. 2014
  • Firstpage
    882
  • Lastpage
    887
  • Abstract
    The radiation of complex electromagnetic sources in free space is described using a propagator of field-field correlation functions. We exploit a wave kinematic analogy to predict the evolution of correlation functions in terms of the propagation of density functions in the phase space associated with ray tracing. The Wigner distribution function formalism is used to derive propagation rules for these densities. The problem is reduced to tracing ray families in phase space for near-homogeneous sources. Numerical results are presented, and the correlation spreading predicted from the Van Cittert-Zernike theorem of statistical optics is retrieved as a special case. An application of the method to evaluate mechanical stirrers used in reverberation chambers is presented and discussed. These results serve as a proof-of-principle for understanding and predicting emissions from sources in more complicated environments.
  • Keywords
    Wigner distribution; electromagnetic wave propagation; Van Cittert-Zernike theorem; Wigner distribution function formalism; Wigner function approach; complex electromagnetic source radiation; complex sources; density function propagation; field-field correlation functions; mechanical stirrers; phase space; reverberation chambers; statistical optics; wave kinematic analogy; Approximation methods; Correlation; Distribution functions; Electromagnetic compatibility; Mathematical model; Scattering; Transforms;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Electromagnetic Compatibility (EMC), 2014 IEEE International Symposium on
  • Conference_Location
    Raleigh, NC
  • Print_ISBN
    978-1-4799-5544-2
  • Type

    conf

  • DOI
    10.1109/ISEMC.2014.6899092
  • Filename
    6899092