Screen LibraryAdvanced geometrical optics /
This book computes the first- and second-order derivative matrices of skew ray and optical path length, while also providing an important mathematical tool for automatic optical design. This book consists of three parts. Part One reviews the basic theories of skew-ray tracing, paraxial optics and pr...
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| Main Authors: | |
|---|---|
| Published: |
Springer,
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| Publisher Address: | Singapore : |
| Publication Dates: | [2017] |
| Literature type: | Book |
| Language: | English |
| Series: |
Progress in optical science and photonics,
volume 4 |
| Subjects: | |
| Summary: |
This book computes the first- and second-order derivative matrices of skew ray and optical path length, while also providing an important mathematical tool for automatic optical design. This book consists of three parts. Part One reviews the basic theories of skew-ray tracing, paraxial optics and primary aberrations? essential reading that lays the foundation for the modeling work presented in the rest of this book. Part Two derives the Jacobian matrices of a ray and its optical path length. Although this issue is also addressed in other publications, they generally fail to consider all of t |
| Carrier Form: | xxiv, 459 pages : illustrations (some color) ; 25 cm. |
| Bibliography: | Includes bibliographical references. |
| ISBN: |
9789811022982 9811022984 |
| Index Number: | QC381 |
| CLC: |
O431.2 O435 |
| Call Number: | O435/L735 |
| Contents: |
Part I: A new light on old geometrical optics (Raytracing equations of geometrical optics) -- Part II: New tools for optical analysis and design (First-order derivative matrices of a Ray and its OPL) -- Part III: A bright light for geometrical optics (Second-order derivative matrices of a Ray and its OPL). Mathematical Background -- Skew-Ray Tracing of Geometrical Optics -- Geometrical Optical Model -- Ray tracing Equations for Paraxial Optics -- Cardinal Points and Image Equations -- Ray Aberrations -- Jacobian Matrix of Ray Ri with Respect to Incoming ray Ri-1 and Boundary Variable Vector Xi -- Jacobian Matrix of Boundary Variable Vector Xi? with Respect to System Variable Vector Xsys -- Prism Analysis -- Prism Design Based on Image Orientation -- Determination of Prism Reflectors to produce required image orientation -- Optically Stable Systems -- Point Spread Function, Caustic Surfaces and |