Efficient Harmonic Balance simulation using multi-level frequency decomposition

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

Volumn , Issue , 2004, Pages 677-682

  Li, Peng ^a,b   Pileggi, Lawrence T ^a  

^a CARNEGIE MELLON UNIVERSITY   (United States)

^b TEXAS A AND M UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CIRCUIT DESIGN; FREQUENCY DECOMPOSITION; HARMONIC BALANCE; NONLINEAR CIRCUIT RESPONSE;

COMPUTER SIMULATION; FREQUENCY DOMAIN ANALYSIS; INTEGRATED CIRCUIT LAYOUT; LINEAR EQUATIONS; MATRIX ALGEBRA; MICROWAVE INTEGRATED CIRCUITS; PROBLEM SOLVING;

HARMONIC ANALYSIS;

EID: 16244422971     PISSN: 10923152     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ICCAD.2004.1382661     Document Type: Conference Paper

References (17)

1. K. Kundert, J. White and A. Sangiovanni-Vincentelli, "Steady-state methods for simulating analog and microwave circuits," Kluwer Academic Publisher, Boston, 1990.
2. P. Feldmann, R. Melville and D. Long, "Efficient frequency domain analysis of large nonlinear analog circuits," Proc. of IEEE Custom Integrated Circuits Conference, 1996.
3. D. Long, R. Melville, K. Ashby and B. Horton, "Full-chip harmonic balance," Proc. of IEEE Custom Integrated Circuits Conference, 1997.
4. R. Telichevesky, K. Kundert, I. Elfadel and J. White, "Fast simulation algorithms for RF circuits," Proc. of IEEE Custom Integrated Circuits Conf, 1996.
5. R. Telichevesky, K. Kundert and J. White, "Efficient steady-state analysis based on matrix-free Krylov-subspace methods," Proc. of IEEE/ACM DAC, 1995.
6. J. Roychowdhury, "Efficient methods for simulating highly nonlinear multi-rate circuits," Proc. of IEEE/ACM DAC, 1997.
7. B. Yang and J. Phillips, "Time-domain steady-state simulation of frequency-dependent components using multi-interval Chebyshev method," Proc. of IEEE/ACM DAC, 2002.
8. O. Nastov, "Spectral methods for circuit analysis," Ph.D. Dissertation, Dept. of Electrical and Computer Science, MIT, 1999.
9. P. Li and L. Pileggi, "A linear-centric approach to harmonic balance analysis," Proc. of IEEE/ACM DATE, 2002.
10. M. Gourary, S. Rusakov, S. Ulyanov, M. Zharov, K. Gullapalli and B. Mulvaney, "The enhancing of efficiency of the harmonic balance analysis by adaptation of preconditioner to circuit nonlinearity," Proc. of IEEE ASP-DAC, 2000.
11. F. Veersé, "Efficient iterative time preconditioners for harmonic balance RF circuit simulation," Proc. of IEEE/ACM ICCAD, 2003.
12. Y. Saad, "Iterative methods for sparse linear systems", SIAM, 1996.
13. K. Stüben, and U. Trottenberg, "Multigrid methods: fundamental algorithms, model problem analysis and applications," Multigrid Methods, Lecture Notes in Mathematics 960, pp. 1-176, Springer, Berlin, 1982.
14. H. Elman, O. Ernst and D. O'leary, "A multigrid method enhanced by Krylov subspace iteration for discrete Helmholtz equations," SIAM J. Sci. Comp., Vol. 23 No. 4, pp. 1290-1314, 2001.
15. J. Kozhaya, S. Nassif and F. Najm, "A multigrid-like technique for power grid analysis," IEEE Trans. on CAD, vol. 21, no. 10., Oct. 2002.
16. J. Ruge and K. K. Stuben," Algebraic multigrid (AMG)," Multigrid Methods, Frontiersin Applied Mathematics, pp. 73-130, SIAM Press,1987.
17. J. Roychowdhury, D. Long and P. Feldmann, "Cyclostationary noise analysis of large RF circuits with multi-tone excitations," IEEE J. Solid-State Circuits, vol. 33, pp. 324-336, Mar. 1998.