New PDF release: Phase-Space Optics: Fundamentals and Applications

By Markus Testorf;Bryan Hennelly;Jorge Ojeda-Castaneda

A finished go component of phase-space optics

This definitive quantity highlights a sublime, unified method of optical rays, waves, and process layout utilizing state-of-the-art phase-space innovations. Phase-Space Optics: basics and Applications info theoretical strategies of section area in addition to novel engineering purposes in particular disciplines. This authoritative advisor comprises complete insurance of sampling, superresolution imaging, and the phase-space interpretation of ultrafast optics. paintings with Wigner optics, learn phase-space equations, increase wave propagation types, and achieve a brand new knowing of optical resources and platforms. become aware of how to:

  • Describe optical phenomena utilizing Wigner and ambiguity features
  • practice phase-space rotations utilizing ray transformation matrices
  • impact the trade-off among student measurement and intensity of box
  • research and layout optical indications utilizing the Radon-Wigner remodel
  • Accomplish superresolution by means of squeezing part house
  • Interpret the intimate dating among radiometry and coherence
  • Use uncomplicated algebra to find self-imaging, Fresnel diffraction, and the Talbot impact
  • increase discrete types, sampling standards, and interpolation formulae
  • paintings with ultrafast tactics and intricate space-time buildings

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Extra info for Phase-Space Optics: Fundamentals and Applications

Sample text

Using a bilinear representation to describe coherent light thus yields cross-terms if the signal consists of multiple components. 73) and we notice a cross-term in addition to the auto-terms W f1 (r, q) and W f2 (r, q). , in the middle between the two auto-terms W f1 (r, q) = ␦(r − r1 ) and W f2 (r, q) = ␦(r − r2 ), and is modulated in the q direction. We can get rid of this cross-term when we average the Wigner distribution with a kernel that is narrow in the r direction and broad in the q direction.

L. , 1995. 33. H. W. Lee, “Theory and applications of the quantum phase-space distribution functions,” Phys. Rep. 259, 147–211 (1995). 34. W. Mecklenbr¨auker and F. ), The Wigner Distribution—Theory and Applications in Signal Processing, Elsevier Science, Amsterdam, 1997. 35. D. Dragoman, “The Wigner distribution function in optics and optoelectronics,” in E. ), Progress in Optics, Vol. 37, North-Holland, Amsterdam, 1997, pp. 1–56. 36. B. ” 37. D. Dragoman, “Applications of the Wigner distribution function in signal processing,” EURASIP J.

T. Friberg, B. Tervonen, and J. Turunen, “Interpretation and experimental demonstration of twisted Gaussian Schell-model beams,” J. Opt. Soc. Am. A 11, 1818–1826 (1994). 26. D. Ambrosini, V. Bagini, F. Gori, and M. Santarsiero, “Twisted Gaussian Schellmodel beams: A superposition model,” J. Mod. Opt. 41, 1391–1399 (1994). 27. A. C. Schell, “A technique for the determination of the radiation pattern of a partially coherent aperture,” IEEE Trans. Antennas Propag. AP-15, 187–188 (1967). 41 42 Chapter One 28.

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