Holographic Optical Design Using CODE V

Hayford, Michael J.

doi:10.1117/12.944118

Cited by 4 publications

(1 citation statement)

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“…The advantages of optimizing over a radial slice as compared with the full field of view are speed and cost. Each additional field point used in the automatic design routine, such as CODE v, increases computation time and therefore expense [92].…”

Section: Norman E Hurt (1983) 9 Radial Isotropymentioning

confidence: 99%

Quantum holography and neurocomputer architectures

Schempp

1992

J Math Imaging Vis

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It is generally accepted among neuroscientists that the sensory cortex of the brain is arranged in a layered structure. Based on a unified quantum holographic approach to artificial neural network models implemented with coherent, hybrid optoelectronic, or analog electronic neurocomputer architectures, the present paper establishes a novel identity for the matching polynomials of complete bichromatic graphs which implement the intrinsic connections between neurons of local networks located in neural layers.

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Section: Norman E Hurt (1983) 9 Radial Isotropymentioning

confidence: 99%

Quantum holography and neurocomputer architectures

Schempp

1992

J Math Imaging Vis

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Quantum holography and neurocomputer architectures

Schempp

1992

Probabilistic and Stochastic Methods in Analysis, With Applications

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Modeling of diffractive optical elements for lens design

Rayces¹,

Lebich²

1993

SPIE Proceedings

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The use of a standard aspheric profile to describe conventional optical elements in lens design programs has advantages such as independent verification of lens system performance by different individuals, ease of interpretation by different manufacturers, etc. A model of diffractive optical element is proposed for consideration as a standard form to have similar benefits. Diffractive elements are characterized here by (1) the equation of the supporting surface (substrate) and (2) the phase function. The phase function itself consists of two terms: (a) the stigmatic phase term and (b) the astigmatic phase term The stigmatic phase term is a rotationally symmetric function and is related to the property of the diffraction element to image free from aberration one axial point onto another, as in holograms, at a specific (reference) wavelength. The astigmatic phase term is an arbitrary function of the space coordinates, it takes several forms: it can impart aspheric deformations (or corrections) to incident wave fronts or it can be used to model different types of gratings. The substrate can be any of the standard surfaces already in use in lens design. The parameters of the phase function are paraxial diffractive power (the counterpart of paraxial curvature), stigmatic foci position index (the counterpart of the conic constant), coefficients of the astigmatic phase function, reference wavelength and diffracted order number.

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Holographic Optical Design Using CODE V

Cited by 4 publications

References 0 publications

Quantum holography and neurocomputer architectures

Quantum holography and neurocomputer architectures

Quantum holography and neurocomputer architectures

Modeling of diffractive optical elements for lens design

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