论文信息 - The Laurent expansion of pencils that are singular at the origin - 字舞流文

The Laurent expansion of pencils that are singular at the origin

G. Stewart | P. Schweitzer

[1] G. W. Stewart,et al. An updating algorithm for subspace tracking , 1992, IEEE Trans. Signal Process..

[2] Ed Anderson,et al. LAPACK users' guide - [release 1.0] , 1992 .

[3] P. Dooren,et al. An improved algorithm for the computation of Kronecker's canonical form of a singular pencil , 1988 .

[4] Ed Anderson,et al. LAPACK Users' Guide , 1995 .

[5] Nicholas J. Highham. A survey of condition number estimation for triangular matrices , 1987 .

[6] G. Golub. Matrix computations , 1983 .

[7] Uriel G. Rothblum,et al. Resolvent expansions of matrices and applications , 1981 .

[8] V. Klema. LINPACK user's guide , 1980 .

[9] P. Dooren. The Computation of Kronecker's Canonical Form of a Singular Pencil , 1979 .

[10] C. Langenhop. On the invertibility of a nearly singular matrix , 1973 .

[11] C. E. Langenhop,et al. The Laurent expansion for a nearly singular matrix , 1971 .