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A short survey on nonlinear models of the classic Costas loop: Rigorous derivation and limitations of the classic analysis.

, , , , , and . ACC, page 1296-1302. IEEE, (2015)

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Computation of the first Lyapunov quantity for the second-order dynamical system., and . PSYCO, page 87-89. International Federation of Automatic Control, (2007)Nonlinear Analysis of Costas Loop Circuit., , , and . ICINCO (1), page 557-560. SciTePress, (2012)High-frequency Analysis of Phase-locked Loop and Phase Detector Characteristic Computation., , , , , and . ICINCO (1), page 272-278. SciTePress, (2011)Stability and bifurcations of Phase-Locked Loops for Digital Signal Processors., and . Int. J. Bifurc. Chaos, 15 (4): 1347-1360 (2005)Time-Varying Linearization and the Perron Effects., and . Int. J. Bifurc. Chaos, 17 (4): 1079-1107 (2007)A Tribute to J. C. Sprott., , , , , , , and . Int. J. Bifurc. Chaos, 27 (14): 1750221:1-1750221:14 (2017)Hidden and self-excited attractors in Chua circuit: synchronization and SPICE simulation., , , , , , and . Int. J. Parallel Emergent Distributed Syst., 33 (5): 513-523 (2018)Frequency-domain conditions for global synchronization of nonlinear systems driven by a multiharmonic external signal., , and . ECC, page 4626-4630. IEEE, (1999)Synchronization of two metronomes., , , and . PSYCO, page 49-52. International Federation of Automatic Control, (2007)Nonlinear Phase Shift Compensator for Pilot-Induced Oscillations Prevention., , , , and . EMS, page 225-231. IEEE, (2015)