Passive Athermalization: Maintaining Uniform Temperature Fluctuations
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Optically-Athermalized Construction Optical Design for the IMACS Short Camera
Optically-athermalized construction optical design for the IMACS Short camera Harland W. Epps1, and Brian M. Sutin2 1 University of California Observatories/Lick Observatory Santa Cruz, California 95064 2 Observatories of the Carnegie Institution of Washington Pasadena, California 91101 ABSTRACT The optical performance of a large, optically fast, all-refracting spectrograph camera is extremely sensitive to potential temperature changes which might occur during an extended single observation, over the duration of an observing run, and/or on seasonal time scales. A small temperature change, even at the level of a few degrees C, will lead to changes in the refractive indices of the glasses and the coupling medium, changes in the lens-element geometries and in the dimensions of the lens cell. These effects combine in a design-speci®c manner to cause potential changes of focus and magni®cation within the camera as well as inherent loss of image quality. We have used an optical design technique originally developed for the Smithsonian Astrophysical Observatory's BINOSPEC1,2 instrument in order to produce a construction optical design for the Carnegie IMACS Short camera. This design combines the above-mentioned temperature-dependent parameter variations in such a way that their net effect upon focus and magni®cation is passively reduced to negligible residuals, without the use of high-expansion plastics, "negative-c.t.e." mechanisms or active control within the lens cell. Simultaneously, the design is optimized for best inherent image quality at any temperature within the designated operating range. The optically-athermalized IMACS Short camera is under construction. We present its quantitative optical design together with our assessment of its expected performance over a (T= -4.0 to +20.0) C temperature range. -
A DESCRIPTION of FOUR FAST SLITLESS SPECTROGRAPHS by Gale A
A DESCRIPTION OF FOUR FAST SLITLESS SPECTROGRAPHS by Gale A. Hawey kngley Research Ceater Langley IStation, Hampton, Va. I .I NATIONAL AERONAUTICS AND SPACE ADMINISTRATION WASHINGTO 0CT.OBER 1967 , 8l .~ -. .y-; $. .Ir* *. r., \. ',r <'. /. ., ..., I 5,, 2 .,i c, . B TECH LIBRARY KAFB, NM . -- 0130742 NASA TN D-4145 A DESCRIPTION OF FOUR FAST SLITLESS SPECTROGRAPHS By Gale A. Harvey Langley Research Center Langley Station, Hampton, Va. NATIONAL AERONAUTICS AND SPACE ADMINISTRATION For sale by the Clearinghouse for Federal Scientific and Technical Information Springfield, Virginia 22151 - CFSTl price $3.00 A DESCRIPTION OF FOUR FAST SLITLESS SPECTROGRAPHS By Gale A. Harvey Langley Research Center SUMMARY A description, comparison, and short discussion of four fast slitless spectrographs for use in low-light-level research are given. The spectrographs include three catadiop- tric systems, the Super Schmidt meteor camera, the Baby Schmidt, and the Maksutov and one refractive optical system, the Super Farron. The Baby Schmidt and the Maksutov systems have fused-silica transmission elements. Except for the Super Schmidt camera, which utilizes a light flint mosaic prism, all systems utilize objective transmission dif- fraction gratings. The four systems discussed have low-light-level spectroscopic recording capability, The Super Schmidt has the largest field, 57'; the Baby Schmidt and Maksutovs have the broadest effective spectral range (3200 angstroms to 9500 angstroms); and the Super Farron features the greatest versatility and portability. INTRODUCTION A spectrograph is an apparatus which effects dispersion of radiation for photo- graphic recording. A slitless spectrograph consists basically of a dispersion element, prism, or grating, placed over the entrance of a camera so that images or the radiation source rather than the entrance slit of the more customary slit spectrograph are formed. -
A Theory of Catadioptric Image Formation * Simon Baker and Shree K
A Theory of Catadioptric Image Formation * Simon Baker and Shree K. Nayar Department of Computer Science Columbia University New York, NY 10027 Abstract able is that it permits the generation of geometrically Conventional video cameras have limited fields of correct perspective images from the image(s) captured view which make them restrictive for certain applica- by the catadioptric cameras. These perspective images tions in computational vision. A catadioptric sensor can subsequently be processed using the vast array of uses a combination of lenses and mirrors placed in techniques developed in the field of computational vi- a carefully arranged configuration to capture a much sion which assume perspective projection. Moreover, if wider field of view. When designing a catadioptric sen- the image is to be presented to a human, as in [Peri sor, the shape of the mirror.(s) should ideally be selected and Nayar, 19971, it needs to be a perspective image in to ensure that the complete catadioptric system has a order to not appear distorted. single effective viewpoint. In this paper, we derive the In this paper, we begin in Section 2 by deriving the complete class of single-lens single-mirror catadioptric entire class of catadioptric systems with a single effec- sensors which have a single viewpoint and an expres- tive viewpoint and which are constructed just using a sion for the spatial resolution of a catadioptric sensor single conventional lens and a single mirror. As we will in terms of the resolution of the camera used to con- show, the 2-parameter family of mirrors which can be struct it. -
12 Considerations for Thermal Infrared Camera Lens Selection Overview
12 CONSIDERATIONS FOR THERMAL INFRARED CAMERA LENS SELECTION OVERVIEW When developing a solution that requires a thermal imager, or infrared (IR) camera, engineers, procurement agents, and program managers must consider many factors. Application, waveband, minimum resolution, pixel size, protective housing, and ability to scale production are just a few. One element that will impact many of these decisions is the IR camera lens. USE THIS GUIDE AS A REFRESHER ON HOW TO GO ABOUT SELECTING THE OPTIMAL LENS FOR YOUR THERMAL IMAGING SOLUTION. 1 Waveband determines lens materials. 8 The transmission value of an IR camera lens is the level of energy that passes through the lens over the designed waveband. 2 The image size must have a diameter equal to, or larger than, the diagonal of the array. 9 Passive athermalization is most desirable for small systems where size and weight are a factor while active 3 The lens should be mounted to account for the back athermalization makes more sense for larger systems working distance and to create an image at the focal where a motor will weigh and cost less than adding the plane array location. optical elements for passive athermalization. 4 As the Effective Focal Length or EFL increases, the field 10 Proper mounting is critical to ensure that the lens is of view (FOV) narrows. in position for optimal performance. 5 The lower the f-number of a lens, the larger the optics 11 There are three primary phases of production— will be, which means more energy is transferred to engineering, manufacturing, and testing—that can the array. -
ALD13 Advanced Lens Design 13
Advanced Lens Design Lecture 13: Mirror systems 2013-01-21 Herbert Gross Winter term 2013 www.iap.uni-jena.de 2 Preliminary Schedule Paraxial optics, ideal lenses, optical systems, raytrace, 1 15.10. Introduction Zemax handling Basic principles, paraxial layout, thin lenses, transition to 2 22.10. Optimization I thick lenses, scaling, Delano diagram, bending 3 29.10. Optimization II merit function requirements, effectiveness of variables 4 05.11. Optimization III complex formulations, solves, hard and soft constraints zero operands, lens splitting, aspherization, cementing, lens 5 12.11. Structural modifications addition, lens removal Geometrical aberrations, wave aberrations, PSF, OTF, sine 6 19.11. Aberrations and performance condition, aplanatism, isoplanatism spherical correction with aspheres, Forbes approach, 7 26.11. Aspheres and freeforms distortion correction, freeform surfaces, optimal location of aspheres, several aspheres 8 03.12. Field flattening thick meniscus, plus-minus pairs, field lenses Achromatization, apochromatic correction, dialyt, Schupman 9 10.12. Chromatical correction principle, axial versus transversal, glass selection rules, burried surfaces 10 17.12. Special topics symmetry, sensitivity, anamorphotic lenses high NA systems, broken achromates, Merte surfaces, AC 11 07.01. Higher order aberrations meniscus lenses Advanced optimization local optimization, control of iteration, global approaches, 12 14.01. strategies growing requirements, AC-approach of Shafer 13 21.01. Mirror systems special aspects, bending of ray paths, catadioptric systems color correction, straylight suppression, third order 14 28.01. Diffractive elements aberrations 15 04.02. Tolerancing and adjustment tolerances, procedure, adjustment, compensators 3 Contents 1. General properties 2. Image orientation 3. Telescope systems 4. Further Examples 4 General Properties of Mirror Systems . -