Staric / Margan Wideband Amplifiers

1. Auflage 2007
ISBN: 978-0-387-28341-8
Verlag: Springer US
Format: PDF
Kopierschutz: 1 - PDF Watermark

E-Book, Englisch, 630 Seiten

This work covers two bases, both performance optimization strategies and a complete introduction to mathematical procedures required for a successful circuit design. It starts from the basics of mathematical procedures and circuit analysis before moving on to the more advanced topics of system optimization and synthesis, along with the complete mathematical apparatus required. The authors have been at pains to make the material accessible by limiting the mathematics to the necessary minimum.

Autoren/Hrsg.

Staric, Peter

Margan, Erik

Inhaltsverzeichnis

1;Table of Contents;6
2;Acknowledgments;7
3;Foreword;8
4;Release Notes;10
5;Part 1 The Laplace Transform;11
5.1;About Transforms;12
5.2;1.0 Introduction;15
5.3;1.1 Three Different Ways of Expressing a Sinusoidal Function;17
5.4;1.2 The Fourier Series;21
5.5;1.3 The Fourier Integral;27
5.6;1.4 The Laplace Transform;33
5.7;1.5 Examples of Direct Laplace Transform;35
5.8;1.6 Important Properties of the Laplace Transform;41
5.9;1.7 Application of the L transform in Network Analysis;50
5.10;1.8 Complex Line Integrals;54
5.11;1.9 Contour Integrals;61
5.12;1.10 Cauchy’s Way of Expressing Analytic Functions;63
5.13;1.11 Residues of Functions with Multiple Poles, the Laurent Series;68
5.14;1.12 Complex Integration Around Many Poles: the Cauchy– Goursat Theorem;71
5.15;1.13 Equality of the Integrals ;73
5.16;1.14 Application of the Inverse Laplace Transform;79
5.17;1.15 Convolution;86
5.18;Résumé of Part 1;90
6;Part 2: Inductive Peaking Circuits;92
6.1;The Renaissance of Inductance;93
6.2;2.0 Introduction;97
6.3;2.1 The Principle of Inductive Peaking;99
6.4;2.2 Two Pole Series Peaking Circuit;102
6.5;2.3 Three Pole Series Peaking Circuit;116
6.6;2.4 Two-Pole T-coil Peaking Circuit;124
6.7;2.5 Three-Pole T-coil Peaking Circuit;140
6.8;2.6 Four-pole L+T Peaking Circuit;151
6.9;2.7 Two-Pole Shunt Peaking Circuit;161
6.10;2.8 Three-Pole Shunt Peaking Circuit;170
6.11;2.9 Shunt–Series Peaking Circuit;177
6.12;2.10 Comparison of MFA Frequency Responses and of MFED Step Responses;189
6.13;2.11 The Construction of T-coils;191
6.14;Appendix 2.1 General Solutions for 1st -, 2nd -, 3rd - and 4th -order polynomials;199
6.15;Appendix 2.2 Normalization of complex frequency response functions;202
7;Part 3: Wideband Amplifier Stages With Semiconductor Devices;204
7.1;Back To Basics;205
7.2;3.0 Introduction: A Farewell to Exact Calculations;209
7.3;3.1 Common Emitter Amplifier;211
7.4;3.2 Transistor as an Impedance Converter;219
7.5;3.3 Common-Base Amplifier;235
7.6;3.4 Cascode Amplifier;238
7.7;3.5 Emitter Peaking in a Cascode Amplifier;249
7.8;3.6 Transistor Interstage T-coil Peaking;257
7.9;3.7 Differential Amplifiers;269
7.10;3.8 The 0 Doubler;275
7.11;3.9 JFET Source Follower;278
7.12;Résumé of Part 3;294
8;Part 4: Cascading Amplifier Stages, Selection of Poles;297
8.1;To Calculate Or Not To Calculate— That Is Not A Question;298
8.2;4.0 Introduction;302
8.3;4.1 A Cascade of Identical, DC Coupled, VG Loaded Stages;303
8.4;4.2 A Multi-stage Amplifier with Identical AC Coupled Stages;315
8.5;4.3 A Multi-stage Amplifier with Butterworth Poles (MFA);321
8.6;4.4 Derivation of Bessel Poles for MFED Response;332
8.7;4.5 Pole Interpolation;348
8.8;4.6 Staggered vs. Repeated Bessel Pole Pairs;356
8.9;Résumé of Part 4;361
9;Part 5: System Synthesis And Integration;363
9.1;5.0 ‘The Product is Greater than The Sum of its Parts’;368
9.2;5.1 Geometrical Synthesis of Inductively Compensated Multi- Stage Amplifiers— A Simple Example;369
9.3;5.2 High Input Impedance Selectable Attenuator with a JFET Source Follower;385
9.4;5.3 High Speed Operational Amplifiers;416
9.5;5.4 Improving Amplifier Linearity;452
9.6;Résumé of Part 5;488
10;Part 6: Computer Algorithms for Analysis and Synthesis of Amplifier–Filter Systems;493
10.1;How It All Began;494
10.2;6.0 Aim and Motivation;497
10.3;6.1 LTIC System Description — A Short Overview;498
10.4;6.2 Algorithm Syntax And Terminology;502
10.5;6.3 Poles and Zeros;503
10.6;6.4 Complex Frequency Response;511
10.7;6.5 Transient Response by Fourier Transform;525
10.8;6.6 Transient Response From Residues;546
10.9;6.7 A Simple Application Example;550
10.10;Résumé of Part 6;552
11;Part 7: Algorithm Application Examples;554
11.1;7.0 Introduction;557
11.2;7.1 Using Convolution: Response to Arbitrary Input Waveforms;558
11.3;7.2 System Front–End Design Consideration;567
11.4;Résumé and Conclusion;595
12;Index;597