1970
DOI: 10.1364/josa.60.001168
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Lens-System Diffraction Integral Written in Terms of Matrix Optics*

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Cited by 1,211 publications
(398 citation statements)
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“…Assume that the transverse electrical field distribution of the incident beam is E 0 (x 0 , y 0 ). So, the electrical field E 1 (x 1 , y 1 ) of the beam received at an arbitrary point of the transverse SLM plane (just before the SLM) is given from E 0 (x 0 , y 0 ) using the generalized Huygens-Fresnel integral [33] as…”
Section: Generation Of Finite Airy Array Beam By An Optical Airy Tranmentioning
confidence: 99%
See 1 more Smart Citation
“…Assume that the transverse electrical field distribution of the incident beam is E 0 (x 0 , y 0 ). So, the electrical field E 1 (x 1 , y 1 ) of the beam received at an arbitrary point of the transverse SLM plane (just before the SLM) is given from E 0 (x 0 , y 0 ) using the generalized Huygens-Fresnel integral [33] as…”
Section: Generation Of Finite Airy Array Beam By An Optical Airy Tranmentioning
confidence: 99%
“…Finally, always based on the generalized Huygens-Fresnel diffraction principle [33], the outgoing electrical field of the beam exiting the output plane of the Airy transform system is written as…”
Section: Generation Of Finite Airy Array Beam By An Optical Airy Tranmentioning
confidence: 99%
“…The propagation of the light beam passing through a paraxial optical system, described by an ABCD matrix, obeys to the generalized Huygens-Fresnel integral, which connects the output electric field 2 U with the input one 1 U [40] ( ) ( ) ( )…”
Section: Fogbs Passing Through a Paraxial Abcd Optical Systemmentioning
confidence: 99%
“…For an axial-symmetric lenslike system, the complex electric field on the output plane is related to the one on the input plane by an ABCD ray matrix [207,208]. Let the laser electric field on the input plane (the exit plane of a hollow-core fiber) be given by E(ρ)=E 0 J 0 (2.405ρ/a) with ρ ≤ a, where ρ is the radial coordinate, E 0 the on-axis peak electric field, a the capillary radius, and J 0 the zero-order Bessel function of the first kind.…”
Section: D2 Truncated Bessel Beammentioning
confidence: 99%