DECOMPOSITION THEOREM AND k-HYPERCONNECTION EXPRESSIONS FOR GENERAL k-ORDER COFACTORS

Huang Ruji

Volume 13 Issue 3

May 1991

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Huang Ruji. DECOMPOSITION THEOREM AND k-HYPERCONNECTION EXPRESSIONS FOR GENERAL k-ORDER COFACTORS[J]. Journal of Electronics & Information Technology, 1991, 13(3): 242-249.

Citation:

Huang Ruji. DECOMPOSITION THEOREM AND k-HYPERCONNECTION EXPRESSIONS FOR GENERAL k-ORDER COFACTORS[J]. Journal of Electronics & Information Technology, 1991, 13(3): 242-249.

Huang Ruji. DECOMPOSITION THEOREM AND k-HYPERCONNECTION EXPRESSIONS FOR GENERAL k-ORDER COFACTORS[J]. Journal of Electronics & Information Technology, 1991, 13(3): 242-249.

Citation:

Huang Ruji. DECOMPOSITION THEOREM AND k-HYPERCONNECTION EXPRESSIONS FOR GENERAL k-ORDER COFACTORS[J]. Journal of Electronics & Information Technology, 1991, 13(3): 242-249.

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DECOMPOSITION THEOREM AND k-HYPERCONNECTION EXPRESSIONS FOR GENERAL k-ORDER COFACTORS

Huang Ruji

Received Date: 1989-11-23
Rev Recd Date: 1900-01-01
Publish Date: 1991-05-19

Abstract

Abstract

Two k-hyperconnection expressions of a general k-order cofactor Y(ij) are presented for the indefinite parameter matrix Y of a linear system, and based on it, a decomposition theorem of Y(ij) is dcrived. By this theorem, the multi-level tearing and analysis can be carried out easily for any large linear system. This is a new multi-level topological analysis method. Using the method the scale of systems which can be topologically analysed by a computer will be increased.

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References

C. L. Coates, IRE Trans. on CT, CT-6(1959), 170-187.[2]J. A. Starzyk, et al., IEEE Trans. on CAS, CAS-33(1986), 302-315.[3]黄汝激,电子科学学刊,9(1987), 244-255.[4]陆生勋,中国科学(A辑),9(1986), 940-948.[5]黄汝激, 电子学报,15(1987)1, 1-9.[6]W. K. Chen, Applied Graph Theory, North-Holland Publishing Co., Amsterdam, (1976).[7]黄汝激, 电子科学学刊, 7(1985),81-91.[8]黄汝激, 北京钢铁学院学报,2(1982), 83-89.[9]黄汝激, 电子学报,15(1987)3, 8-13.

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