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Cover image for Active filters for integrated-circuit applications
Title:
Active filters for integrated-circuit applications
Personal Author:
Series:
Artech House microwave library
Publication Information:
Norwood, MA : Artech House, 2005
Physical Description:
1 CD-ROM ; 12 cm.
ISBN:
9781580538961
General Note:
Accompanies text of the same title : TK7872.F5 I76 2005

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30000010076236 CP 6409 Computer File Accompanies Open Access Book Compact Disc Accompanies Open Access Book
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Summary

Summary

Integrated circuits are used in a wide range of devices, from microprocessors to audio and video equipment. Active filters play a critical role in the design of this equipment, preventing unwanted frequencies from interfering with the electronic signal. A thorough understanding of these topics is essential for engineers working in the field. For the first time, professionals and students find comprehensive knowledge and detailed design guidance on active filters for integrated-circuit applications in this single, authoritative resource. The book identifies common problem areas, reviews circuit analysis operations, and thoroughly explains the concept of feedback. Engineers find a case study for two operational amplifier designs that illustrates key challenges that need to be overcome. CD-ROM Included Contains circuit and Matlab registered] files that help readers solve examples presented in the book.


Author Notes

Fred H. Irons served as a professor of electrical and computer engineering at the University of Maine from 1990 to 2000.


Table of Contents

Prefacep. ix
Acknowledgmentsp. xiii
1 Introductionp. 1
1.1 Filter Terminologyp. 2
1.1.1 Filter Component Valuesp. 8
1.1.2 An Active Filter Definitionp. 9
1.1.3 Conclusionp. 11
1.2 Problemsp. 12
2 Review of Circuit Analysis Conceptsp. 15
2.1 Network Parameter Matricesp. 15
2.2 Network Scale Factorsp. 19
2.3 Frequency Transformations of Passive Filtersp. 24
2.3.1 LP to LPp. 24
2.3.2 LP to HPp. 25
2.3.3 LP to BPp. 27
2.3.4 LP to BP Network Functionsp. 31
2.3.5 BP Filter Element Valuesp. 34
2.3.6 LP to BSp. 38
2.4 Impedance Transformations of Passive Filtersp. 40
2.4.1 The Internal Loop Scaling Procedurep. 41
2.4.2 The Double Terminated Network and Its Dualp. 47
2.5 Summaryp. 49
2.6 Problemsp. 51
3 Frequency Effects in Feedback Circuitsp. 57
3.1 The Operational Amplifierp. 58
3.1.1 Some Application Proceduresp. 64
3.1.2 Single-Pole Open-Loop Gainp. 66
3.1.3 Double-Pole Open-Loop Gainp. 67
3.1.4 Triple-Pole Open-Loop Gainp. 70
3.2 An Operational Amplifier Dualp. 72
3.2.1 Invariant Frequency Response Examplep. 74
3.3 Summaryp. 75
3.4 Problemsp. 76
Referencesp. 80
4 Some Opamp Design Considerationsp. 81
4.1 The Current Mirrorp. 81
4.1.1 The Widlar Mirrorp. 84
4.2 The Differential Amplifier Input Stagep. 87
4.2.1 A Single Transistor Amplifierp. 90
4.2.2 Small-Signal Frequency Responsep. 93
4.2.3 Signal Representationp. 97
4.2.4 Second-Order Effect on Amplifier Modelp. 99
4.3 The Second Stagep. 101
4.4 The Third Stagep. 108
4.4.1 Complementary Emitter Follower Output Stagep. 113
4.5 All Together Now-A Three-Stage Opampp. 119
4.5.1 Temperature Compensation of Output Offsetp. 121
4.5.2 Case Study-A Current Controlled Opampp. 124
4.6 Conclusionp. 126
4.7 Problemsp. 127
Referencesp. 134
Appendix 4A Matlab and Transistor Modelingp. 135
4A.1 Modeling BJT Static Responsep. 135
4A.2 Modeling Dynamic Responsep. 143
4A.3 Summaryp. 149
5 Operational Design of Active Filtersp. 153
5.1 The Opamp as a Signal Processorp. 154
5.1.1 The Buffer Voltage Followerp. 154
5.1.2 The Noninverting Multiplying Bufferp. 155
5.1.3 The Noninverting Summing Multiplierp. 155
5.1.4 The Inverting Summing Multiplierp. 156
5.1.5 The Inverting Integratorp. 157
5.2 Analog Operational Circuit Examplep. 158
5.2.1 Adding Transmission Zerosp. 164
5.3 State Variable Filtersp. 166
5.4 Cascade Methodsp. 169
5.4.1 The Cascade Conceptp. 170
5.4.2 A Single-Amplifier Quadratic Factor Circuitp. 183
5.4.3 The Twin-T Circuitp. 186
5.4.4 The Biquad Circuitp. 191
5.5 Problemsp. 200
Referencep. 215
6 Network Sensitivity and Leapfrog Filtersp. 217
6.1 A Filter Sensitivity Definitionp. 217
6.1.1 A Sensitivity Property for Terminated Passive Filtersp. 222
6.2 The Leapfrog Filter Architecturep. 223
6.2.1 Leapfrog Example of Sensitivity Performancep. 231
6.2.2 The Elliptic Filter LP Topologyp. 236
6.2.3 The All-Pole BP Filter Topologyp. 239
6.2.4 Topology for BP Filters with Finite Transmission Zerosp. 244
6.3 Summaryp. 247
6.4 Problemsp. 248
Referencep. 257
7 Switched Capacitor Conceptsp. 259
7.1 The CMOS Switch or Transmission Gatep. 259
7.1.1 The Switch Clock Rate and Samplingp. 262
7.1.2 Switch Configurations and Parasitic Capacitancep. 264
7.1.3 The Equivalent Resistance Conceptp. 267
7.1.4 Typical Resistance and Clock Frequenciesp. 271
7.2 Switched Capacitors and Analog Operationsp. 274
7.2.1 Switched Capacitor s-Plane Distortionp. 287
7.2.2 Precompensated Network Functionsp. 294
7.2.3 Scale Factors and Bandpass Filter Considerationsp. 298
7.3 Problemsp. 304
Referencesp. 311
8 The Approximation Problemp. 313
8.1 Traditional Methodsp. 313
8.1.1 Ideal LP Filter Characteristicsp. 313
8.1.2 Critical Frequencies and Steady-State Responsep. 317
8.1.3 The Butterworth Polynomialsp. 319
8.1.4 The Chebyshev Polynomialsp. 324
8.1.5 Inverted Chebyshev Polynomialsp. 330
8.1.6 A General Form for the LP Transmission Functionp. 333
8.2 General Methodsp. 337
8.2.1 A Fourier Series Solutionp. 338
8.2.2 Finding Polynomial Ratio Network Functionsp. 353
8.2.3 Network Function Phase Versus Loss Function Phasep. 362
8.2.4 Obtaining Polynomials from a Phase Responsep. 364
8.2.5 Optimizing Polynomial Parametersp. 374
8.3 Problemsp. 385
Referencesp. 390
Appendix 8A Approximation Detailsp. 390
8A.1 Derivation of the Hilbert Transformp. 390
8A.2 Program Descriptionp. 393
8A.3 Code Listingp. 395
About the Authorp. 403
Indexp. 405
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