Stigmatic Optics. Rafael G González-Acuña. Читать онлайн. Newlib. NEWLIB.NET

Автор: Rafael G González-Acuña
Издательство: Ingram
Серия: IOP Series in Emerging Technologies in Optics and Photonics
Жанр произведения: Физика
Год издания: 0
isbn: 9780750334631
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7.11 End notes

       Further reading

       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

       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

       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

       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