Periodic motions
Phase noise in oscillators: a unifying theory and numerical methods for characterisation
DAC '98 Proceedings of the 35th annual Design Automation Conference
Multi-time simulation of voltage-controlled oscillators
Proceedings of the 36th annual ACM/IEEE Design Automation Conference
Proceedings of the conference on Design, automation and test in Europe
Analysis of MOS cross-coupled LC-tank oscillators using short-channel device equations
Proceedings of the 2004 Asia and South Pacific Design Automation Conference
Proceedings of the 2004 IEEE/ACM International conference on Computer-aided design
ASP-DAC '06 Proceedings of the 2006 Asia and South Pacific Design Automation Conference
Macromodelling oscillators using Krylov-subspace methods
ASP-DAC '06 Proceedings of the 2006 Asia and South Pacific Design Automation Conference
Bibliography on cyclostationarity
Signal Processing
Proceedings of the 2006 IEEE/ACM international conference on Computer-aided design
Proceedings of the 44th annual Design Automation Conference
Analysis of oscillator injection locking by harmonic balance method
Proceedings of the conference on Design, automation and test in Europe
Automated design and optimization of low-noise oscillators
IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems
Numerical Simulation and Modelling of Electronic and Biochemical Systems
Foundations and Trends in Electronic Design Automation
Simulation of mutually coupled oscillators using nonlinear phase macromodels
IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems
IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems
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The main effort in oscillator phase noise calculation lies in computing a vector function called the Perturbation Projection Vector (PPV). Current techniques for PPV calculation use time domain numerics to generate the system's monodromy matrix, followed by full or partial eigenanalysis. We present a superior method that finds the PPV using only a single linear solution of the oscillator's time- or frequency-domain steady-state Jacobian matrix. The new method is better suited for existing tools with fast harmonic balance or shooting capabilities, and also more accurate than explicit eigenanalysis. A key advantage is that it dispenses with the need to select the correct one-eigenfunction from amongst a potentially large set of choices, an issue that explicit eigencalculation based methods have to face.