Phase-locked Loops for Wireless Communications

Phase-locked Loops for Wireless Communications : Digital and Analog Implementations

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Description

This is a contemporary reference work on phase-locked loops for wireless communications engineers. The coverage is comprehensive and includes summary chapters on the circuit theory needed to explain the theory and operation of phase-locked loops and the supporting mathematics necessary for analysis. These include concise discussions of Laplace transformations, z-Transformations, root locus, Bode analysis, partial fraction expansion, and others. The material develops systematically from analog through digital loops. Included is broad coverage of synchronization methods and techniques, modern digital interpolation techniques in modem design, modem acquisition and tracking, fading channel performances, as well as practical rules-of-thumb for modem designers to use in specifying loop bandwidths for good performances. The book provides numerous real world applications, and each chapter has problem sets that reinforce important concepts presented.
"Phase-Locked Loops for Wireless Communications: Digital and Analog Implementations" features a complete collection of topics needed by both the wireless and traditional phase-locked loop specialist to design and analyze high performance circuits and software algorithms.
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Product details

  • Hardback | 400 pages
  • 154.94 x 236.22 x 35.56mm | 839.14g
  • United States
  • English
  • 7 black & white illustrations
  • 0792382048
  • 9780792382041

Table of contents

Preface. 1. The Early History of Phase-Locked Loops. 2. Analog Phase-Locked Loops. 3. Root Locus and Frequency Analysis. 4. Acquisition and Tracking. 5. Digital Transforms. 6. Digital Closed Loop Analysis. 7. Digital Transformations of Analog Phase-Locked Loops. 8. Stability and Frequency Response of Digital Loops. 9. All Digital Phase-Locked Loops. 10. Digital PLL Responses and Acquisition. 11. Synchronizers for Digital Communications. 12. Phase Noise Analysis. Appendix A: Laplace Transforms. Appendix B: Z Transforms. Index.
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