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Journal of Modern Optics Volume 44, 1997 - Issue 3
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Paper

On the series expansion of high-aperture, vectorial diffraction integrals

P. Török Multi-Imaging Centre, University of Cambridge, Downing Street, Cambridge, CB2 3DY, UK
,
S. J. Hewlett Department of Physics, Trinity College, University of Dublin, Dublin, 2, Republic of Irelend
&
P. Varga Research Institute for Materials Science, Budapest, P.O. Box 49, H-1525, Hungary
Pages 493-503 | Received 26 Jun 1996, Published online: 03 Jul 2009

Citations (8)

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Read on this site (3)

Yang Wu & Damien P. Kelly. (2014) Paraxial light distribution in the focal region of a lens: a comparison of several analytical solutions and a numerical result. Journal of Modern Optics 61:sup1, pages S57-S67.
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Matthew R. Foreman & Peter Török. (2011) Computational methods in vectorial imaging. Journal of Modern Optics 58:5-6, pages 339-364.
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S. S. Sherif & P. Török. (2005) Eigenfunction representation of the integrals of the Debye–Wolf diffraction formula. Journal of Modern Optics 52:6, pages 857-876.
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Articles from other publishers (5)

Andrea Mazzolani, Callum M. Macdonald & Peter R. T. Munro. (2022) Application of a Taylor series approximation to the Debye–Wolf integral in time-domain numerical electromagnetic simulations. Journal of the Optical Society of America A 39:5, pages 927.
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Kornél Jahn & Nándor Bokor. (2012) Vector Slepian basis functions with optimal energy concentration in high numerical aperture focusing. Optics Communications 285:8, pages 2028-2038.
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Michele Marrocco. 2011. 131 173 .
Jan A. C. Veerman, Jurgen J. Rusch & H. Paul Urbach. (2005) Calculation of the Rayleigh–Sommerfeld diffraction integral by exact integration of the fast oscillating factor. Journal of the Optical Society of America A 22:4, pages 636.
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Ben Ovryn & Steven H. Izen. (2000) Imaging of transparent spheres through a planar interface using a high-numerical-aperture optical microscope. Journal of the Optical Society of America A 17:7, pages 1202.
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