Abstract
The analysis of phase-locked loops (PLL's) aided by a coherent automatic gain control circuit (AGC) is presented. From the basic differential equations describing separately the PLL and the AGC, the combined differential equations governing the PLL-AGC feedback structure is presented. The lock-in range of AGC-aided PLL's is shown to be significantly larger than for standard PLL's. It is shown that the linear tracking properties of AGC-aided PLL's are much improved by being less sensitive to the input waveform parameters in comparison to standard PLL's. First-order PLL's are examined in detail in regard to acquisition; it is demonstrated that the AGC-aided first-order PLL acquires for all values of input frequency. Acquisition of the second-order AGC-aided PLL's is discussed.
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