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BL
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| Record Number
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572573
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| Doc. No
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b401792
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| Main Entry
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Kloos, Gerhard.
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| Title & Author
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Matrix methods for optical layout\ Gerhard Kloos.
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| Publication Statement
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Bellingham, Wash. :: SPIE,, c2007.
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| Series Statement
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Tutorial texts in optical engineering ;
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| Page. NO
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1 online resource (xii, 121 p. :: ill.)
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| ISBN
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9780819478757
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: 081947875X
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0819467804
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9780819467805
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| Notes
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Title from PDF t.p. (viewed 8/23/09).
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| Bibliographies/Indexes
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Includes bibliographical references (p. [113]-117) and index.
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| Contents
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1. An introduction to tools and concepts. 1.1. Matrix method -- 1.2. Basic elements -- 1.3. Comparison of matrix representations used in the literature -- 1.4. Building up a lens -- 1.5. Cardinal elements -- 1.6. Using matrices for optical-layout purposes -- 1.7. Lens doublet -- 1.8. Decomposition of matrices and system synthesis -- 1.9. Central theorem of first-order ray tracing -- 1.10. Aperture stop and field stop -- 1.11. Lagrange invariant -- 1.12. Petzval radius -- 1.13. Delano diagram -- 1.14. Phase space -- 1.15. An alternative paraxial calculation method -- 1.16. Gaussian brackets.
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2. Optical components. 2.1. Components based on reflection -- 2.2. Components based on refraction -- 2.3. Components based on reflection and refraction.
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3. Sensitivities and tolerances. 3.1. Cascading misaligned systems -- 3.2. Axial misalignment -- 3.3. Beam pointing error.
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4. Anamorphic optics. 4.1. Two alternative matrix representations -- 4.2. Orthogonal and nonorthogonal anamorphic descriptions -- 4.3. Cascading -- 4.4. Rotation of an anamorphic component with respect to the optical axis -- 4.5. Examples -- 4.6. Imaging condition -- 4.7. Incorporating sensitivities and tolerances in the analysis.
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5. Optical systems. 5.1. Single-pass optics -- 5.2. Double-pass optics -- 5.3. Multiple-pass optics -- 5.4. Systems with a divided optical path -- 5.5. Nested ray tracing -- 6. Outlook -- Bibliography -- Index.
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| Abstract
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This book is intended to familiarize the reader with the method of Gaussian matrices and some related tools of optical design. The matrix method provides a means to study an optical system in the paraxial approximation. This text contains new results such as theorems on the design of variable optics, on integrating rods, on the optical layout of prism devices, etc. The results are derived in a step-by-step way so that the reader might apply the methods presented here to resolve design problems with ease.
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| Subject
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Optics-- Mathematics.
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| Subject
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Optical instruments-- Design and construction.
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| Subject
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Matrices.
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| Added Entry
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Society of Photo-optical Instrumentation Engineers.
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| Parallel Title
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Optical lay out
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