2008
DOI: 10.1364/opn.19.4.000024
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Testing Aspheres

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Cited by 38 publications
(13 citation statements)
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“…[ 48,49 ] The equation for defining an aspheric contour in the yz ‐plane is z=Cy21+1(1+k)C2y2, where C and k represent the curvature and conic constant, respectively. [ 50 ] In accordance with the objective of deflecting the incident light such that the propagation angle of the outgoing beam is increased by a factor of three compared to the incident angle, the contours for the designed OS1 and OS2 were determined to be z1=0.29y21+1+3.1×(0.29)2y2 and z2=0.87y21+1(0.87)2y2, respectively. According to the design in Figure 2a, the doublet lens can be equivalently made by placing two flat sub‐lenses on either side of a substrate.…”
Section: Resultsmentioning
confidence: 99%
“…[ 48,49 ] The equation for defining an aspheric contour in the yz ‐plane is z=Cy21+1(1+k)C2y2, where C and k represent the curvature and conic constant, respectively. [ 50 ] In accordance with the objective of deflecting the incident light such that the propagation angle of the outgoing beam is increased by a factor of three compared to the incident angle, the contours for the designed OS1 and OS2 were determined to be z1=0.29y21+1+3.1×(0.29)2y2 and z2=0.87y21+1(0.87)2y2, respectively. According to the design in Figure 2a, the doublet lens can be equivalently made by placing two flat sub‐lenses on either side of a substrate.…”
Section: Resultsmentioning
confidence: 99%
“…Використання інтерферометру Фізо, лазера та теле візійної камери на основі матриці із зарядовим зв'язком надало новий поштовх розвитку інтерференційних ме тодів. В результаті створено метод асферичних інтер ференційних зображень [10][11][12][13].…”
Section: аналіз літературних даних та постановка проблемиunclassified
“…An aspheric lens is a lens whose every surface deviates from spherical symmetry in a literal sense 6 . However, optical designers typically consider aspheres to be non-spheric, rotationally symmetric surfaces that gradually vary in surface power from the center towards the edge in a radial fashion.…”
Section: Definition Of Aspheric Lensmentioning
confidence: 99%