Stigmatic Optics

Stigmatic Optics
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Описание книги

This book examines the concept of stigmatism from its base to the most fundamental stigmatic systems. The book begins with Maxwell's equations, before continuing with the wave equation, the eikonal equation and the ray equation. The eikonal equation is also studied with the formalism of the calculation of variations and the concept of stigmatism. Once the foundations of stigmatism have been established, the book focuses on fundamental stigmatic systems, Cartesian ovals and stigmatic lenses. Step by step, the derivations of these systems are obtained and illustrative examples of all their cases are shown. Through the study of these systems, the uniqueness of stigmatism is formulated, and the implications of this uniqueness are presented at the end of the book. This book is an excellent guide for producers of lenses and optical products, and academics in lens design and optics.<br><br><b><u>Key Features</u></b><br><div><ul><li>Includes examples throughout</li><li>Presents problems proposed to be solved by students as well as codes and algorithms in every chapter</li><li>Discusses the physical concepts needed, then focuses on the mathematical tools needed to understand the eikonal and the close form solution of the stigmatic optical systems</li><li>A great reference for research centres, optical based societies, optics journals, universities and optical based companies.</li></ul></div>

Оглавление

Rafael G González-Acuña. Stigmatic Optics

IOP Series in Emerging Technologies in Optics and Photonics. Series Editor

Foreword

Contents

Preface

Series Editor’s foreword

Acknowledgements

Author biographies

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 1. The Maxwell equations

1.1 Introduction

1.2 Lorentz force

1.3 Electric flux

1.4 The Gauss law

1.5 The Gauss law for magnetism

1.6 Faraday’s law

1.7 Ampère’s law

1.8 The wave equation

1.9 The speed and propagation of light

1.10 Refraction index

1.11 Electromagnetic waves

1.11.1 One-dimensional way

1.11.2 Spherical coordinates

1.12 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 2. The eikonal equation

2.1 From the wave equation, through Helmholtz equation to end with the eikonal equation

2.2 The eikonal equation

2.3 The ray equation

2.3.1 n as constant

2.3.2 n(r⃗) as a function

2.4 The Snell law from eikonal

2.5 The Fermat principle from eikonal

2.6 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 3. Calculus of variations

3.1 Calculus of variations

3.2 The Euler equation

3.3 Newton’s second law

3.4 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 4. Optics of variations

4.1 Introduction

4.2 Lagrangian and Hamiltonian optics

4.3 Law of reflection

4.4 Law of refraction

4.5 The Fermat principle and Snell’s law

4.6 Malus–Dupin’s theorem

4.7 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 5. Stigmatism and stigmatic reflective surfaces

5.1 Introduction

5.2 Aberrations

Spherical aberration

Coma

Astigmatism

Field curvature

5.3 Conic mirrors

5.4 Elliptic mirror

5.5 Circular mirror

5.6 Hyperbolic mirror

5.7 Parabolic mirror

5.8 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 6. Stigmatic refractive surfaces: the Cartesian ovals

6.1 Introduction

6.2 Stigmatic surfaces

6.2.1 Case I: ro=ri=0,zo→−∞ and zi=f

6.2.2 Case II: ro=ri=0,zo=f and zi→−∞

6.3 Analytical stigmatic refractive surfaces

6.3.1 Case A: ro=ri=0, zo→−∞ and zi=f

6.3.2 Case B: ro=ri=0,zo=f and zi→−∞

6.3.3 Case C: ro=ri=0,zo=∓f and zi=±f

6.3.4 Case D: ro=ri=0,zo=−αf and zi=+f

6.3.5 Case E: ro=ri=0,zo=αf and zi=−f

6.4 Conclusions

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 7. The general equation of the Cartesian oval

7.1 From Ibn Sahl to Rene Descartes

7.2 A generalized problem

7.3 Mathematical model

7.4 Illustrative examples

7.5 Collimated input rays

7.6 Illustrative examples

7.7 Collimated output rays

7.8 Illustrative examples

7.9 Reflective surface

7.9.1 Parabolic mirror

7.10 Illustrative examples

7.11 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 8. The stigmatic lens generated by Cartesian ovals

8.1 Introduction

8.2 Mathematical model

8.3 Examples

8.4 Collector

8.5 Examples

8.6 Collimator

8.7 Examples

8.8 Single-lens telescope with Cartesian ovals

8.9 Example

8.10 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 9. The general equation of the stigmatic lenses

9.1 Introduction

9.2 Finite object finite image

9.2.1 Fermat principle

9.2.2 Snell’s law

9.2.3 Solution

9.2.4 The eikonal of the stigmatic lens

9.2.5 Gallery

9.3 Stigmatic aspheric collector

9.3.1 The eikonal of the stigmatic collector

9.3.2 Gallery

9.4 Stigmatic aspheric collimator

9.4.1 The eikonal of the stigmatic collimator

9.4.2 Gallery

9.5 The single-lens telescope

9.5.1 The eikonal of the single-lens telescope

9.5.2 Gallery

9.6 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 10. The stigmatic lens and the Cartesian ovals

10.1 Introduction

10.2 Comparison between the different stigmatic lenses made by Cartesian ovals

10.3 Cartesian ovals in a parametric form

10.4 Cartesian ovals in an explicit form as a first surface and general equation of stigmatic lenses

10.5 Cartesian ovals in a parametric form as a first surface and general equation of stigmatic lenses

10.5.1 First surface

10.5.2 Second surface

10.6 Illustrative comparison

10.7 Cartesian ovals in a parametric form for an object at minus infinity

10.8 Cartesian ovals in an explicit form for an object at minus infinity

10.9 Cartesian ovals in a parametric form as a first surface and general equation of stigmatic lenses for an object at minus infinity

10.10 Illustrative comparison

10.11 Implications

10.12 End notes

Further reading

IOP Publishing. Stigmatic Optics. Rafael G González-Acuña and Héctor A Chaparro-Romo. Chapter 11. Algorithms for stigmatic design. 11.1 Programs for chapter 6. 11.1.1 Case: real finite object—real finite image

11.1.2 Case: real infinity object—real finite image

11.1.3 Case: real infinity object—virtual finite image

11.1.4 Case: real finite object—virtual finite image

11.1.5 Case: real finite object—real infinite image

11.1.6 Case: virtual finite object—real infinite image

11.1.7 Case: virtual finite object—virtual finite image

11.2 Programs for chapter 7. 11.2.1 Case 1: real finite object—real finite image

11.2.2 Case 2: real infinity object—real finite image

11.2.3 Case 3: real infinity object—virtual finite image

11.2.4 Case 4: real finite object—virtual finite image

11.2.5 Case 5: real finite object—real infinite image

11.2.6 Case 6: virtual finite object—real infinite image

11.2.7 Case 7: virtual finite object—real finite image

11.2.8 Case 8: virtual finite object—virtual finite image

11.2.9 Case 9: real infinite object—real infinite image

11.3 Programs for chapter 8. 11.3.1 Case 1: real finite object—real finite image

11.3.2 Case 2: real infinity object—real finite image

11.3.3 Case 3: real infinity object—virtual finite image

11.3.4 Case 4: real finite object—virtual finite image

11.3.5 Case 5: real finite object—real infinite image

11.3.6 Case 6: virtual finite object—real infinite image

11.3.7 Case 7: virtual finite object—real finite image

11.3.8 Case 8: virtual finite object—virtual finite image

11.3.9 Case 9: real infinite object—real infinite image

11.4 Programs for chapter 9. 11.4.1 Case 1: real finite object—real finite image

11.4.2 Case 2: real infinity object—real finite image

11.4.3 Case 3: real infinity object—virtual finite image

11.4.4 Case 4: real finite object—virtual finite image

11.4.5 Case 5: real finite object—real infinite image

11.4.6 Case 6: virtual finite object—real infinite image

11.4.7 Case 7: virtual finite object—real finite image

11.4.8 Case 8: virtual finite object—virtual finite image

11.4.9 Case 9: real infinite object—real infinite image

Отрывок из книги

R Barry Johnson a Senior Research Professor at Alabama A&M University, has been involved for over 50 years in lens design, optical systems design, electro-optical systems engineering, and photonics. He has been a faculty member at three academic institutions engaged in optics education and research, employed by a number of companies, and provided consulting services.

Dr Johnson is an IOP Fellow, SPIE Fellow and Life Member, OSA Fellow, and was the 1987 President of SPIE. He serves on the editorial board of Infrared Physics & Technology and Advances in Optical Technologies. Dr Johnson has been awarded many patents, has published numerous papers and several books and book chapters, and was awarded the 2012 OSA/SPIE Joseph W Goodman Book Writing Award for Lens Design Fundamentals, Second Edition. He is a perennial co-chair of the annual SPIE Current Developments in Lens Design and Optical Engineering Conference.

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8.2 Mathematical model

8.3 Examples

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