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本帖最后由 joshuacp 于 2017-4-1 08:09 编辑
Handbook of Filter Synthesis A.I.Zverev 1967
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Contents
CHAPTER 1 FILTERS IN ELECTRONlCS
1.1 Types of Filters
1.2 Filter Applications
1.3 All-Pass Filters
1.4 Properties of Lattice Filters
1.5 Filter Building Blocks
1.6 Higher Order Filters
1. 7 Coil-Saving Bandpass Filters
1.8 Frcquency Range of Applications
1.9 Physical Elements of the Filter
1.10 Active Bandpass Filters
1.1 1 RC Passive and Active Filters
1.12 Microwave Filters
1.13 Parametric Filters
CHAPTER 2 THEORY OF EFFECTlVE PARAl\1ETERS
2.1 Power Balance
2.2 Types of General Network Equations
2.3 Effective Attenuation
2.4 Reftective (Echo) Attenuation
2.5 Transmission Function As a Function Of Frequency Parameter, s
2.6 Polynomials of Transmission and Filtering Functions
2.7 Filter Networks
2.8 Voltage and Current Sources
2.9 The Function D(s) As An Approximation Function
2.10 Examples of Transmission Function Approximation
2.11 Simplest Polynomial Filters in Algebraic Form
2.12 Introduction To Image-Parameter Theory
2.13 Bridge Networks
2.14 Examples of Realization in the Bridge Form
2.15 Hurwitz Polynomial
2.16 The Smallest Realizable Networks
2.17 Fourth-Order Networks
2.18 Fifth-Order Networks
CHAPTER 3 FILTER CHARACTERlSTlCS IN THE FREQUENCY DO岛1AIN
3.1 Amplitude Responses
3.2 Phase-and Group-Delay Responses
3.3 Group Delay of an Idealized Filter
3.4 Group-Delay-Attenuation Relatio l1ship
3.5 The Chebyshev Family of Response Characteristics
x Contents
3.6 Gaussian Family of Response Characteristics 67
3.7 A Filter with Transitional Magnitude Characteristics 74
3.8 Legendre Filters 74
3.9 Minimum-Loss Characteristics 76
3.10 Synchronously Tuned Filters 76
3.11 Arithmetically Symmetrical Bandpass Filters 77
3.12 Attenuation Characteristics of Image Parameter Filters 78
3.13 Other Types of Filter Characteristics 80
3.14 Plots of the Att巳nuation and Group Delay Characteristics 81
CHAPTER 4 ELLIPTIC FUNCTIONS AND ELEMENTS OF REALIZATION 107
4.1 Double Periodic Elliptic Functions 107
4.2 岛1apping of s-Plane into u-Plane 109
4.3 First Basic Transformation of Elliptic Functions 110
4.4 Filtering Function in z-Plane 112
4.5 Graphical Representation of Parameters 114
4.6 Characteristic Values of D(s) 115
4.7 An Example of Filt巳r Design 116
4.8 Consideration of Losses 119
4.9 Introduction of Losses by Frequency Transformation 119
4.10 Highpass Filters with Losses 120
4.11 Transmission Functions with Losses 121
4.12 Conclusions on Consideration of Losses 123
4.13 Realization Process 124
4.14 Bandpass Filter with a Minimum Number of Inductors 125
4.15 The Elements of a Coil-Saving Network 127
4.16 Consid巳ration of Losses in Zig-Zag Filters 128
4.17 Realization Procedure 129
4.18 Numerical Example of Realization 131
4.19 Full and Partial Removal for a Fifth-Order Filter 132
CHAPTER 5 THE CATALOG OF NORMALIZED LOWPASS FILTERS 137
5.1 Introduction to the Catalog 137
5.2 Real Part of the Driving Point Impedance 146
5.3 Lowpass Filter Design 148
5.4 Design of Highpass Filters 151
5.5 D巳sign of LC Bandpass Filters 154
5.6 Design of Narrowband Crystal Filters 160
5.7 Design of Bandstop Filters 163
5.8 Catalog of Normalized Lowpass Models 168
CHAPTER 6 DESIGN TECHNIQUES FOR POLYNOMIAL FILTERS 290
6.1 Introduction to Tables of Normalized Element Values 290
6.2 Lowpass Design Examples 292
6.3 Bandpass Filter Design 295
6.4 Concept of Coupling 296
6.5 Coupled Resonators 298
6.6 Second.Order Bandpass Filter 300
6.7 Design with Tables of Predistorted k and q Parameters 305
Contents Xl
6.8 Design Examples using Tables of k and q Values 306
6.9 Tables of Lowpass Element Values 310
6.10 Tables of 3-dB Down k and q Values 311
CHAPTER 7 FILTER CHARACTERISTICS IN THE TIME DOMAIN 380
7.1 Introduction to Transient Characteristics 380
7.2 Time and Frequency Domains 380
7.3 Information Contained in the Impulse Response 383
7.4 Step Response 383
7.5 Impulse Response of an Ideal Gaussian Filter 384
7.6 Residue Determination 385
7.7 Numerical Example 385
7.8 Practical Steps in the Inverse Transformation 388
7.9 Inverse Transform of Rational Spectral Functions 389
7.10 Numerical Example 390
7.11 Estimation Theory 391
7.12 Transient Response in Highpass and Bandpass Filters 392
7.13 The Exact Calculation of Transient Phenomena for Highpass Systems 393
7.14 Estimate of Transient Responses in Narrowband Filters 395
7.15 The Exact Transient Calculation in Narrowband Systems 397
7.16 Group Delay Versus Transient Response 398
7.17 Computer Determination of Filter Impulse Response 398
7.18 Transient Response Curves 400
CHAPTER 8 CRYST AL FILTERS 414
8.1 Introduction 414
8.2 Crystal Structure 414
8.3 Theory of Piezoelectricity 414
8.4 Properties of Piezoelectric Quartz Crystals 415
8.5 Classification of Crystal Filters 421
8.6 Bridge Filters 423
8.7 Limitation of Bridge Crystal Filters 425
8.8 Spurious Response 427
8.9 Circuit Analysis of a Simple Filter 428
8.10 Element Values in Image-Parameter Formulation 429
8.11 Ladder Filters 431
8.12 Effective Attenuation of Simple Filters 434
8.13 Effective Attenuation of Ladder Networks 437
8.14 Ladder Versus Bridge Filters 439
8.15 Practical Differential Transformer for Crystal Filters 440
8.16 Design of N arrowband Filters with the Aid of Lowpass Model 443
8.17 Synthesis of Ladder Sing1e Sideband Filters 453
8.18 The Synthesis of Intermediate Bandpass Filters 483
8.19 Example of Band-Reject Filter 490
8.20 Ladder Filters with Large Bandwidth 491
CHAPTER 9 HEUCAL FILTERS 499
9.1 Introduction 499
9.2 Helical Resonators 499
xii Contents
9.3 Filter with Helical Resonators
9.4 Alignment of Helical Filters
9.5 Examples of Helical Filt巳ring
505
513
518
CHAPTER 10 NETWORK TRANSFORMATIONS
BIBLIOGRAPHY
INDEX
Two-T巳rminal Network Transformations
气,&?"。onunU 瓦unu ,、u 正UQJ 句4
22233344445
'飞uqJ" 、uqJ" 、u"、u"、u"、uqJqJqJ
Delta-Star Transformation
Use of Transformer in Filter Realization
Norton's Transformation
Applications of Mutual Inductive Coupling
Thc Realization of LC Filters with Crystal Resonators
Negative and Positive Capacitor Transformation
Bartlett's Bis巳ction Thcor巳m
Cauer's Equivalence
Canonic Bandpass Structures
Bandpass Ladder Filters Having a Canonical Number of Inductors
without Mutual Coupling
Impcdancc and Admittance lnv巳rtcrs
Source and Load Transformation |