TY - GEN
T1 - The generalized temporal-spatial wigner distribution function and its properties
AU - Mendlovic, David
AU - Zalevsky, Zeev
PY - 1996
Y1 - 1996
N2 - The Wigner function is a powerful tool for analyzing signals and synthesizing systems. For the dimensional function. the Wigner domain is a two dimensional function that has two axes: The space/time axis and the temporal/spatial frequency axis. Basic optical elements as spatial lenses, time lenses, free space propagation. dispersive delay line and gratings, an expressed as known simple operations out tin- Wigner domain, hi this project we generalize the Winner function definition for handling hot It space and time degree of freedom, together with spatial and temporal frequencies. The generalized representation is useful for handling spatial-temporal systems such as temporal optical processors and super- resolution.
AB - The Wigner function is a powerful tool for analyzing signals and synthesizing systems. For the dimensional function. the Wigner domain is a two dimensional function that has two axes: The space/time axis and the temporal/spatial frequency axis. Basic optical elements as spatial lenses, time lenses, free space propagation. dispersive delay line and gratings, an expressed as known simple operations out tin- Wigner domain, hi this project we generalize the Winner function definition for handling hot It space and time degree of freedom, together with spatial and temporal frequencies. The generalized representation is useful for handling spatial-temporal systems such as temporal optical processors and super- resolution.
UR - http://www.scopus.com/inward/record.url?scp=84887334310&partnerID=8YFLogxK
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AN - SCOPUS:84887334310
SN - 0819421642
SN - 9780819421647
T3 - Proceedings of SPIE - The International Society for Optical Engineering
SP - 435
EP - 436
BT - 17th Congress of the International Commission for Optics
T2 - 17th Congress of the International Commission for Optics: Optics for Science and New Technology, ICO 1996
Y2 - 19 August 1996 through 23 August 1996
ER -