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|a 10.1088/978-0-7503-4705-1
|2 doi
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|a (OCoLC)ebs1336503080
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|a Gonzalez-Acuna, Rafael G.,
|e author.
|0 http://id.loc.gov/authorities/names/nb2022003937
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|a Optical path theory :
|b fundamentals to freeform adaptive optics /
|c Rafael G. González-Acuña, Héctor A. Chaparro-Romo.
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|a Fundamentals to freeform adaptive optics.
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|a Bristol [England] (Temple Circus, Temple Way, Bristol BS1 6HG, UK) :
|b IOP Publishing,
|c [2022]
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|a 1 online resource :
|b illustrations (some color).
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|a text
|b txt
|2 rdacontent
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|a computer
|b c
|2 rdamedia
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|a volume
|b nc
|2 rdacarrier
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|a IOP series in emerging technologies in optics and photonics
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|a Rafael G. González-Acuña studied industrial physics engineering at the Tecnológico de Monterrey gaining a master's degree in optomechatronics at the Optics Research Center, A.C., and studied his PhD at the Tecnológico de Monterrey. Héctor A Chaparro-Romo, Electronic Engineer with Master's studies in Computer Science specialised in scientific computation and years of experience in optics research and applications, he is co-author of the solution to the problem of designing bi-aspheric singlet lenses free of spherical aberration.
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|a Rafael G. González-Acuña studied industrial physics engineering at the Tecnológico de Monterrey gaining a master's degree in optomechatronics at the Optics Research Center, A.C., and studied his PhD at the Tecnológico de Monterrey. Héctor A Chaparro-Romo, Electronic Engineer with Master's studies in Computer Science specialised in scientific computation and years of experience in optics research and applications, he is co-author of the solution to the problem of designing bi-aspheric singlet lenses free of spherical aberration.
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|a Rafael G. González-Acuña studied industrial physics engineering at the Tecnológico de Monterrey gaining a master's degree in optomechatronics at the Optics Research Center, A.C., and studied his PhD at the Tecnológico de Monterrey. Héctor A Chaparro-Romo, Electronic Engineer with Master's studies in Computer Science specialised in scientific computation and years of experience in optics research and applications, he is co-author of the solution to the problem of designing bi-aspheric singlet lenses free of spherical aberration.
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|a Rafael G. González-Acuña studied industrial physics engineering at the Tecnológico de Monterrey gaining a master's degree in optomechatronics at the Optics Research Center, A.C., and studied his PhD at the Tecnológico de Monterrey. Héctor A Chaparro-Romo, Electronic Engineer with Master's studies in Computer Science specialised in scientific computation and years of experience in optics research and applications, he is co-author of the solution to the problem of designing bi-aspheric singlet lenses free of spherical aberration.
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|a "Version: 20220601"--Title page verso.
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|a Includes bibliographical references.
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|a Part I. Introduction to optical path theory. 1. The path of light -- 1.1. Purpose and introduction to this treatise -- 1.2. The optical path and Fermat's principle -- 1.3. The law of reflection -- 1.4. The law of refraction -- 1.5. The vector form of Snell's law -- 1.6. The wavefront and the Malus-Dupin theorem -- 1.7. Optical path difference and phase difference -- 1.8. Stigmatism and aberrated wavefronts -- 1.9. Adaptive optics -- 1.10. Optical testing -- 1.11. End notes
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|a Part II. Aspheric optical systems and the path of light. 2. General catoptric stigmatic surfaces -- 2.1. The crux of adaptive optics -- 2.2. General equation for deformable mirrors for images at a finite distance -- 2.3. The eikonal, the wavefront, and ray tracing -- 2.4. Mathematica code -- 2.5. Examples -- 2.6. The general equation for deformable mirrors for images at infinity -- 2.7. The eikonal, the wavefront, and ray tracing -- 2.8. Mathematica code -- 2.9. Examples -- 2.10. End notes
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|a 3. General dioptric stigmatic surfaces -- 3.1. A more general solution than Cartesian ovals -- 3.2. General equation for stigmatic surfaces for images at finite distances -- 3.3. The wavefronts of images at finite distances -- 3.4. Mathematica code -- 3.5. Examples -- 3.6. The general equation for stigmatic surfaces for images at infinity -- 3.7. The wavefronts of images at infinity -- 3.8. Mathematica code -- 3.9. Examples -- 3.10. End notes
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|a 4. The aspheric transfer-function lens -- 4.1. Transfer functions -- 4.2. Mathematical model of the planar transfer-function lens -- 4.3. Ray tracing light passing through the transfer-function lens -- 4.4. Mathematica code -- 4.5. Examples -- 4.6. End notes
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| 505 |
8 |
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|a 5. General equation for the aspheric wavefront generator lens -- 5.1. Introduction -- 5.2. Mathematical model for adaptive optics for finite images -- 5.3. The wavefront generator lens for images at finite distances -- 5.4. Mathematica code -- 5.5. Examples -- 5.6. Mathematical model for wavefront generator lenses for images at infinity -- 5.7. Wavefront of the wavefront generator lens for images at infinity -- 5.8. Mathematica code -- 5.9. Examples -- 5.10. End notes
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|a Part III. Freeform optical systems and the path of light. 6. General mirror for adaptive optical systems -- 6.1. The crux of adaptive optics -- 6.2. The general formula for freeform deformable mirrors for images at finite distances -- 6.3. The wavefront for finite images -- 6.4. Mathematica code -- 6.5. Examples -- 6.6. The crux of adaptive optics -- 6.7. The eikonal of the crux of adaptive optics -- 6.8. Mathematica code -- 6.9. Examples -- 6.10. End notes
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|a 7. General freeform dioptric stigmatic surfaces -- 7.1. Introduction -- 7.2. Mathematical model of freeform stigmatic surfaces for images at finite distances -- 7.3. The wavefronts of images at finite distances -- 7.4. Mathematica -- 7.5. Examples -- 7.6. Mathematical model of freeform stigmatic surfaces for images at infinity -- 7.7. The wavefront and the collimated output rays -- 7.8. Mathematica code -- 7.9. Examples -- 7.10. End notes
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|a 8. The freeform transfer function lens -- 8.1. Introduction -- 8.2. Mathematical model -- 8.3. Ray tracing of light passing through the transfer function lens -- 8.4. Mathematica code -- 8.5. Examples -- 8.6. End notes
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|a 9. General equation of the freeform wavefront generator lens -- 9.1. Introduction -- 9.2. Mathematical model for freeform wavefront generator lenses -- 9.3. The wavefront produced by the wavefront generator lens for finite images -- 9.4. Mathematica code -- 9.5. Examples -- 9.6. End notes.
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|a This book is mostly based in an equation that was recently published. The equation is the general formula for adaptive optics mirrors, which was published in January 2021--General mirror formula for adaptive optics, Applied Optics 60(2).
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|a Optical engineers, academics in optics and physics.
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|a Title from PDF title page (viewed on July 5, 2022).
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|a Optics, Adaptive.
|0 http://id.loc.gov/authorities/subjects/sh85095185
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|a Optics, Adaptive.
|2 fast
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| 700 |
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|a Chaparro-Romo, Hector A.,
|e author.
|0 http://id.loc.gov/authorities/names/nb2022003938
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| 710 |
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|a Institute of Physics (Great Britain),
|e publisher.
|0 http://id.loc.gov/authorities/names/n80085293
|1 http://isni.org/isni/0000000121793036
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|i has work:
|a OPTICAL PATH THEORY (Text)
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