Proceedings of the 1996 IEEE/ACM international conference on Computer-aided design
Proceedings of the conference on Design, automation and test in Europe
Computer Methods for Ordinary Differential Equations and Differential-Algebraic Equations
Computer Methods for Ordinary Differential Equations and Differential-Algebraic Equations
Computer Methods for Circuit Analysis and Design
Computer Methods for Circuit Analysis and Design
Making Fourier-envelope simulation robust
Proceedings of the 2002 IEEE/ACM international conference on Computer-aided design
International Journal of RF and Microwave Computer-Aided Engineering
An efficient and accurate algorithm for autonomous envelope following with applications
ICCAD '05 Proceedings of the 2005 IEEE/ACM International conference on Computer-aided design
A robust envelope following method applicable to both non-autonomous and oscillatory circuits
Proceedings of the 43rd annual Design Automation Conference
Transient and steady-state analysis of nonlinear RF and microwave circuits
EURASIP Journal on Wireless Communications and Networking
A Time-Domain Oscillator Envelope Tracking Algorithm Employing Dual Phase Conditions
IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems
Design of X -band and K a-band colpitts oscillators using a parasitic cancellation technique
IEEE Transactions on Circuits and Systems Part I: Regular Papers
Synchronization analysis of two weakly coupled oscillators through a PPV macromodel
IEEE Transactions on Circuits and Systems Part I: Regular Papers
IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems
Analysis and design of injection-locked frequency dividers by means of a phase-domain macromodel
IEEE Transactions on Circuits and Systems Part I: Regular Papers
Envelope analysis of nonlinear electronic circuits based on harmonic balance method
International Journal of Circuit Theory and Applications
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This paper presents a versatile simulation technique for the time-domain analysis of RF oscillators. The method blends the superior accuracy and robustness of implicit Runge-Kutta integration formulas with the high efficiency of a particular envelope-following technique. The method can be applied to study both transient and steady-state responses of autonomous and nonautonomous circuits and can also be applied to the case of harsh nonlinear oscillator topologies.