Generalization of Hopkins’s formula to a class of sources with arbitrary coherence

Keywords

Generalization, Coherence (philosophical gambling strategy), Planar, Class (philosophy), Homogeneous

References

• The concept of partial coherence in opticsHarold H. Hopkins — 1951
• New theory of partial coherence in the space–frequency domain. Part I: spectra and cross spectra of steady-state sourcesEmil Wolf — 1982
• Coherence and radiometry with quasihomogeneous planar sourcesW. H. Carter, E. Wolf — 1977
• Spectral coherence and the concept of cross-spectral purityL. Mandeļ, E. Wolf — 1976

Cited by

• Generalized formulas for stochastic electromagnetic beams on inverse propagation through nonsymmetrical optical systems.Daomu Zhao, Ying Zhu — 2009
• Noise-enhanced categorization in a recurrently reconnected neural network.Christopher Monterola, Martin Zapotocky — 2005
• Volterra-Wiener partially coherent imaging systems : three-dimensional objects and generalized G functionalsJ. Duvernoy — 1990
• Uniqueness of the inverse source problem for quasi-homogeneous, partially coherent sourcesIvan J. LaHaie — 1986
• Inverse source problem with regularity constraints: normal solution and nonradiating source componentsEdwin A. Marengo, Richard W. Ziolkowski — 2000
• APPLICATION OF THE COHERENT-MODE REPRESENTATION TO A CLASS OF INVERSE SOURCE PROBLEMSTarek M. Habashy, Ari T. Friberg, Emil Wolf — 1997
• A Wave Theory for Non-imaging ConcentratorsWilliam H. Carter — 1992
• Correlation of intensity fluctuations in beams generated by quasi-homogeneous sources.Gaofeng Wu, Taco D. Visser — 2014

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