Primary Aberrations and Conjugate Change

Wynne, C. G.

doi:10.1088/0370-1301/65/6/306

Cited by 49 publications

(27 citation statements)

References 4 publications

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“…In fact, previous work 7,8,9,10 suggest that optical spaces with well-corrected images also have well-corrected pupils. Future articles will integrate existing pupil aberration theory with the present application.…”

Section: ( )mentioning

confidence: 92%

Anisoplanatism in adaptive optics systems due to pupil aberrations

Bauman

2005

SPIE Proceedings

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Section: ( )mentioning

confidence: 92%

Anisoplanatism in adaptive optics systems due to pupil aberrations

Bauman

2005

SPIE Proceedings

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“…Aberration theory shows that object astigmatism (TAC, for page-based HDSS) is corrected when the optical system is corrected for the pupil aberrations such as spherical aberration (SA p ), coma (TCO p ), astigmatism (TAC p ) and Petzval term (TPC), where the subscript p denotes pupil aberrations or aberrations for Bit-recording systems [11]. For imaging, spherical aberration (SA) also needs to be corrected.…”

Section: Optical Design For Page-based Hdss and Surface Recording Commentioning

confidence: 99%

Lens designs for page-based holographic storage systems

2007

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A single meniscus aspherical lens and air-spaced spherical lenses having negative and positive powers are identified as minimum aberration configurations for page-based holographic recording systems. Further correction of pupil aberrations makes the lens system usable both for holographic and for surface recording, and the lens is realizable by using two air-spaced apsherics. Two air-spaced apsherics can attain high an imaging NA of 0.7 for holographic recording only, and an NA of 0.45 for a combination of holographic and surface recording.

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“…The curved object and image surfaces are concentric to the pupils, and their radii of curvature are the distances from the entrance and exit pupil to the object and image location, respectively. From pupil aberration theory, 30 we have 1 2 ⌽͓tan uЈ tan ū ЈϪtan u tan ū ͔ϭ P 222 Ϫ P 222 ,…”

Section: ͑43͒mentioning

confidence: 99%

Phase theory for multiple aperture systems

Sabatke

Sasián

2002

Opt. Eng

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We establish the groundwork for a phase theory applicable to multiple aperture systems. To do this, we define ideal behavior as the phase behavior of an off-axis piece of a system that has rotational symmetry. Then we examine the phase behavior of a more general system that has only a single plane of symmetry. This system represents a branch of a multiple aperture system. Comparison of the two systems leads to conditions for which the plane symmetric system has ideal behavior. As a result of this comparison, design rules that are commonly applied to multiple aperture systems appear naturally, including the wellknown requirement that the exit pupil is a scaled copy of the entrance pupil. The phase theory that we present is cohesive, provides useful design guidelines, and can be considered an addition to wave aberration theory.

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Primary Aberrations and Conjugate Change

Cited by 49 publications

References 4 publications

Anisoplanatism in adaptive optics systems due to pupil aberrations

Anisoplanatism in adaptive optics systems due to pupil aberrations

Lens designs for page-based holographic storage systems

Phase theory for multiple aperture systems

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