Jan A. C. Veerman
Research Subjects
Research Interests
Jan A. C. Veerman has a total of 2 co-authors. Here are the top co-authors by number of shared publications:
H. Paul Urbach
Philips Research Laboratories, Professor Holstlaan 4, 5656 AA Eindhoven, The Netherlands
1 shared publicationJurgen J. Rusch
Philips Research Laboratories, Professor Holstlaan 4, 5656 AA Eindhoven, The Netherlands
1 shared publication
Latest Publications
- 1 April 2005
- Published by Optica Publishing Group in Journal of the Optical Society of America A
- Vol. 22 (4) , 636-646
Calculation of the Rayleigh–Sommerfeld diffraction integral by exact integration of the fast oscillating factor
We describe a numerical method that can be used to calculate the propagation of light in a medium of constant (possibly complex) index of refraction n. The method integrates the Rayleigh–Sommerfeld diffraction integral numerically. After an appropriate change of integration variables, the integrand of the diffraction integral is split into a slowly varying and an (often fast) oscillating quadratic factor. The slowly varying factor is approximated by a spline fit, and the resulting Fresnel integrals are subsequently integrated exactly. Although the method is not as fast as methods involving a fast Fourier transform, such as plane-wave propagation or Fresnel approximation, it is accurate over a greater range than these methods.
- 1 April 2005
- Published by Optica Publishing Group in Journal of the Optical Society of America A
- Vol. 22 (4) , 636-646
Calculation of the Rayleigh–Sommerfeld diffraction integral by exact integration of the fast oscillating factor
We describe a numerical method that can be used to calculate the propagation of light in a medium of constant (possibly complex) index of refraction n. The method integrates the Rayleigh–Sommerfeld diffraction integral numerically. After an appropriate change of integration variables, the integrand of the diffraction integral is split into a slowly varying and an (often fast) oscillating quadratic factor. The slowly varying factor is approximated by a spline fit, and the resulting Fresnel integrals are subsequently integrated exactly. Although the method is not as fast as methods involving a fast Fourier transform, such as plane-wave propagation or Fresnel approximation, it is accurate over a greater range than these methods.