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Intro
Preface
Introduction to the Lecture Notes of Analogue Electronics (LNAE) Series
Contents
About the Author
2.1 About the Content of the Book
2.1.1 Introduction
2.2 Biasing the Basic Electronic Amplifier Configurations
2.2.1 Biasing of Basic Amplifiers with BJT and Their Temperature Stabilization
2.2.1.1 Temperature Instability of the Operating Point
2.2.1.2 Temperature Stabilization of the Quiescent Operating Point
2.2.1.3 Use of Nonlinear Elements

2.2.1.4 The Influence of Collector Dissipation on the Temperature Instability of the Quiescent Operating Point
2.2.1.5 Biasing the Basic CC and CB Stages
2.2.2 Basic Amplifiers with a JFET and MOSFET and Their Temperature Stabilization
2.2.2.1 Biasing the CS Basic Amplifier with a JFET
2.2.2.2 Temperature Stabilization of the Operating Point of the JFET
2.2.2.3 Biasing of the Common Drain (CD) and Common-Gate (CG) Amplifiers
2.2.3 Biasing the Amplifier with a MOSFET
2.3 Frequency Domain Analysis of the Basic Amplifier Configurations
2.3.1 Introduction

2.3.2 Definition of the Gain
2.3.2.1 Multistage Amplifiers
2.3.2.2 Simple Models of Amplifiers or Representation of Amplifiers Using Thevenin's and Norton's Theorem
2.3.2.3 Miller's Theorem
2.3.2.4 The Transfer Function of the Amplifier
2.3.2.5 Amplitude Characteristic
2.3.2.6 Phase Characteristic
2.3.2.7 Graphical Representation of Frequency Characteristics of Electronic Circuits
2.3.2.8 A Short Review of the Frequency Domain Properties of Some Simple Electric Circuits
2.3.2.9 Classification of the Amplifiers
2.3.3 Graphical Analysis of Amplifiers

2.3.3.1 The Transfer Characteristic of the Amplifier
2.3.4 Nonlinear Distortions
2.3.5 Linear Models of Semiconductor Components and Application
2.3.5.1 Linear Model of a Semiconductor Diode
2.3.6 Models of Active Elements Obtained Through the Four-Pole Theory
2.3.6.1 Generation of Linear Models
2.3.7 Linear Models of the BJT for Low Frequencies
2.3.7.1 A Natural Model of a BJT
2.3.7.2 Low-Frequency Hybrid Model of the BJT
2.3.7.3 Analysis of the Basic Amplifier Stage Using h- and y-Models

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