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Spectral K-way ratio-cut partitioning and clustering
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Source Annual ACM IEEE Design Automation Conference archive
Proceedings of the 30th international Design Automation Conference table of contents
Dallas, Texas, United States
Pages: 749 - 754  
Year of Publication: 1993
ISBN:0-89791-577-1
Authors
Sponsors
EDAC : Electronic Design Automation Consortium
IEEE-CAS : Circuits & Systems
SIGDA: ACM Special Interest Group on Design Automation
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 29,   Downloads (12 Months): 108,   Citation Count: 26
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
1
E. R. Barnes. An algorithm for partitioning the nodes of a graph. SIAM J. on Algorithm and Discrete Method, 3(4):541-550, Dec. 1982.
 
2
R. Boppana. Eigenvalues and graph bisection: An average-case analysis. FOCS, pg. 280-285, 1987.
 
3
 
4
C.K. Cheng and T. C. Hu. The optimal partitioning of networks. Tech Report CS89-146, UC San Diego, March 1989.
 
5
C.-K. Cheng and Y.-C. A. Wei. An improved twoway partitioning algorithm with stable performance. IEEE Trans. on CAD, 10(12):1502-1511, Dec. 1991.
 
6
D. M. Cvetkovic, M. Doob, and H. Sachs. Spectra of Graphs: Theory and Application. Academic Press, Inc., New York, New York, 1979.
 
7
W. Donath and A. Hoffman. Lower bounds for the partitioning of graphs. IBM J. ReiD, pg. 420-425, 1973.
 
8
 
9
M. Fiedler. Special matrices and their applications in numerical mathematics. Martinus Nijhoff Pubfishers, 1986.
 
10
Jonathan A. Frantde. Circuit placement methods using multiple eigenvectors and linear probe techniques. Tech Report UCB/ERL M87/32, May 1987.
 
11
S. W. Hadley, B. L. Mark, and A. Vanelli. An Efficient Eigenvector Approach for Finding Netlist Partitions. IEEE Trans. on CAD, CAD-11(7):885- 892, July 1992.
 
12
L. Hagen and A. Kahng. New spectral methods for ratio cut partitioning and clustering. IEEE Trans. on CAD, CAD-11(9):1074-1085, Sept. 1992.
 
13
K. M. Hall. An r-dimensional quadratic placement algorithm. Management Science, 17(3):219-229, Nov. 1970.
 
14
B. W. Kernighan and S. Lin. An Efficient Heuristic Procedure for Partitioning Graphs. The BSTJ, pg. 291-307, Feb 1970.
 
15
B. Krishnamurthy. An Improved Min-Cut Algorithm For Partitioning VLSI Networks. IEEE Trans. on Comp., C-33(5):438-446, May 1984.
 
16
T. Leighton and S. Rao. An approximate maxflow min-cut theorem for uniform multicommodity flow problems with applications to approximate algorithms. FOCS 29, 1988.
 
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21
J. Y. Zien. Spectral k-way ratio cut partitioning. Master's thesis, UC Santa Cruz, Mar. 1993.

CITED BY  26

Collaborative Colleagues:
Pak K. Chan: colleagues
Martine D. F. Schlag: colleagues
Jason Y. Zien: colleagues