Frequency domain simulation of high-Q oscillators with homotopy methods

IEEE/ACM International Conference on Computer-Aided Design, Digest of Technical Papers, ICCAD

Volumn , Issue , 2004, Pages 683-686

  Duan, Xiaochun ^a   Mayaram, Kartikeya ^a  

^a 1148 Kelley Engineering Center Corvallis   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

DIMENSIONS; ERROR TOLERANCE; HARMONIC BALANCE METHOD; SUPPLY VOLTAGE;

ALGORITHMS; COMPUTER SIMULATION; CONVERGENCE OF NUMERICAL METHODS; ERROR ANALYSIS; FREQUENCY DOMAIN ANALYSIS; HARMONIC ANALYSIS; PARAMETER ESTIMATION; PROBABILITY;

OSCILLATORS (ELECTRONIC);

EID: 16244392395     PISSN: 10923152     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ICCAD.2004.1382662     Document Type: Conference Paper

References (12)

1. K. S. Kundert, J. K. White, and A. Sangiovanni-Vincetelli, Steady-State Methods for Simulating Analog and Microwave Circuits, Kluwer Academic Publishers, 1990.
2. E. Ngoya, A. Suarez, R. Sommet, and R. Quere, "Steady state analysis of free or forced oscillators by harmonic balance and stability investigation of periodic and quasi-periodic regimes," International Journal of Microwave and Millimeter-Wave Computer-Aided Engineering, vol. 5, pp. 210-233, March 1995.
3. M. Gourary, S. Ulyanov, M. Zharov, S. Rusakov. K. K. Gullapalli, and B. J. Mulvaney, "Simulation of high-Q oscillators," IEEE/ACM International Conference on Computer-Aided Design, pp. 162-169, Nov. 1998.
4. M. Gourary, S. Ulyanov, M. Zharov, S. Rusakov, K. K. Gullapalli, and B. J. Mulvaney, "A robust and efficient oscillator analysis technique using harmonic balance," Computer Methods in Applied Mechanics and Engineering, vol. 181, pp. 451-466, Jan. 2000.
5. R. Neubert, P. Selting, and Q. Zhang, "Analysis of autonomous oscillators - a multistage approach," Proc. MTNS Symposium, pp. 1055-1058, July 1998.
6. L. Trajković, "Homotopy methods for computing dc-operating points," Encyclopedia of Electrical and Electronics Engineering, J. G. Webster, Ed., New York: John Wiley & Sons, vol. 9, pp. 171-176, 1999.
7. R. C. Melville, L. Trajković, S. C. Fang, and L. T. Watson, "Artificial parameter homotopy methods for the DC operating point problem," IEEE Trans. Computer-Aided Design, vol. 12, pp. 861-977, June 1993.
8. J. Roychowdhury and R. C. Melville, "Homotopy techniques for obtaining a DC solution of large-scale MOS circuits," Proc. DAC, pp. 286-291, June 1996.
9. D. Wolf and S. Sanders, "Multiparameter homotopy methods for finding DC operating points of nonlinear circuits," IEEE Trans. Ckts. Syst.-l, vol. 43, pp. 824-838, Oct. 1996.
10. W. Ma, L. Trajković, and K. Mayaram, "HomSSPICE: a homotopy-based circuit simulator for periodic steady-state analysis of oscillators," Proc. ISCAS, pp. 645-648, June 2002.
11. H. G. Brachtendorf, S. Lampe, R. Laur, R. Melville, and P. Feldmann, "Steady state calculation of oscillators using continuation methods," Proc. DATE, p. 1139, March 2002.
12. L. T. Watson, S. C. Billups, and A. P. Morgan, "Algorithm 652: HOMPACK: a suit of codes for globally convergent homotopy algorithms," ACM Trans. Mathematical Software, vol. 13, no. 3, pp. 281-310, Sept. 1987.