Chapter 1. Introduction: Importance -- Chapter 2. Overview -- Chapter 3. Linear, time invariant one ports: A derivative-free proof of the global optimum -- Chapter 4. Nonlinear, resistive case -- Chapter 5. Linear multiports, competitive power matching (Lin) -- Chapter 6. The scattering matrix (Belevitch approach), with application to broadband matching -- Chapter 7. Foundation concepts based on power matching (Youla, Castriota, Carlin) -- Chapter 8. Special cases: Describing functions and weakly nonlinear case (Own results) -- Chapter 9. The most general solution (Wyatt) -- Chapter 10. Conclusions.

This book describes the development of the power matching problem. It starts with the derivative-free proof of conjugate matching, goes through the nonlinear, resistive maximum power theorem and its reversal, extension of the concept of equivalence in the case of nonlinear circuits, application of the nonlinear, and resistive maximum power theorem for diode measurement. The author treats practically important special cases of nonlinear, dynamic power matching with applications, and the most general solution that is not realizable. Discusses the derivative-free proof of conjugate matching, the problem of equivalence in nonlinear circuits; Covers applications of the theory presented, such as maximum power load of a microwave power amplifier, image parameter matching, and application of power matching for economical problems; Includes proof of existence of the scattering matrix and causality of linear, passive circuits; Includes a table containing all known formulae for power matching.