TOPOLOGICAL EXPRESSIONS FOR GENERAL k-ORDER COFACTOR OF INDEFINITE-ADMITTANCE MATRIX OF ACTIVE NETWORKS

Huang Ruji

Volume 7 Issue 2

Mar. 1985

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Huang Ruji. TOPOLOGICAL EXPRESSIONS FOR GENERAL k-ORDER COFACTOR OF INDEFINITE-ADMITTANCE MATRIX OF ACTIVE NETWORKS[J]. Journal of Electronics & Information Technology, 1985, 7(2): 81-91.

Citation:

Huang Ruji. TOPOLOGICAL EXPRESSIONS FOR GENERAL k-ORDER COFACTOR OF INDEFINITE-ADMITTANCE MATRIX OF ACTIVE NETWORKS[J]. Journal of Electronics & Information Technology, 1985, 7(2): 81-91.

Huang Ruji. TOPOLOGICAL EXPRESSIONS FOR GENERAL k-ORDER COFACTOR OF INDEFINITE-ADMITTANCE MATRIX OF ACTIVE NETWORKS[J]. Journal of Electronics & Information Technology, 1985, 7(2): 81-91.

Citation:

Huang Ruji. TOPOLOGICAL EXPRESSIONS FOR GENERAL k-ORDER COFACTOR OF INDEFINITE-ADMITTANCE MATRIX OF ACTIVE NETWORKS[J]. Journal of Electronics & Information Technology, 1985, 7(2): 81-91.

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TOPOLOGICAL EXPRESSIONS FOR GENERAL k-ORDER COFACTOR OF INDEFINITE-ADMITTANCE MATRIX OF ACTIVE NETWORKS

Huang Ruji

Received Date: 1983-05-03
Rev Recd Date: 1900-01-01
Publish Date: 1985-03-19

Abstract

Abstract

Two topological expressions (A) and (B) and their proofs for general k-order cofaetor of the indefinite-admittance matrix of an aetive networks are presented. The expression (A) is the unification and extension of Chen s topological expressions (1965, 1976) for 1, 2, 3-order and special k-order cofactors. The expression (B) shows thatthere is another topological analysis method for active networkspositive root di-rected k-tree method.

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References(1)

References

W. K. Chen, IEEE Trans. on CT, CT-12 (1965), 85.[2]W. K. Chen, Applied Graph Theory, Amsterdam: North-Holland, Chap. 4, 1976.[3]陈树柏,左恺,张良震等编,网络图论及其应用,科学出版社,1982.[4]A. Talbot, IEEE Trans. on CT, CT-13 (1966), 111.[5]W. K.Chen, IEEE Trans. on CT, CT-13 (1966), 438.[6]А.Г.Курощ著,柯召译,高等代数教程,第二章,高等教育出版社,1956.[7]Ф.Р.Гантмахер著,柯召译,矩阵论,高等教育出版社,1955.[8]黄汝激,北京钢铁学院学报,1982年,第2期,第83页.

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