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Eingereichte Arbeiten

A framework for deflated and augmented Krylov subspace methods, jointly with A. Gaul, M. Gutknecht, and J. Liesen
Multilevel methods, C.B.S. constants and spectral equivalence, jointly with F. Goßler
Deflation and Projection Methods applied to positive semidefinite systems, jointly with E. Ludwig, and J. Tang

Publikationen


McDonald, J. J. and Nabben, R. and Neumann, M. and Schneider, H. and Tsatsomeros, M. J. (1998). Inverse tridiagonal $Z$-matrices. Linear and Multilinear Algebra, 75–97.

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Nabben, Reinhard (1998). Matrices whose inverses are generalized $M$-matrices. Linear and Multilinear Algebra, 67–84.

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Elsner, L. and Nabben, R. and Neumann, M. (1998). Orthogonal bases that lead to symmetric nonnegative matrices. Linear Algebra Appl., 323–343.

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Nabben, Reinhard (1997). $Z$-matrices and inverse $Z$-matrices. Linear Algebra Appl., 31–48.

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Friedland, Shmuel and Nabben, Reinhard (1997). On the second real eigenvalue of nonnegative and $Z$-matrices. Linear Algebra Appl., 303–313.

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Nabben, Reinhard and Varga, Richard S. (1995). On classes of inverse $Z$-matrices. Linear Algebra Appl., 521–552.

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Nabben, Reinhard and Varga, Richard S. (1995). Generalized ultrametric matrices–-a class of inverse $M$-matrices. Proceedings of the Workshop ``Nonnegative Matrices, Applications and Generalizations'' and the Eighth Haifa Matrix Theory Conference (Haifa, 1993), 365–390.

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Varga, Richard S. and Nabben, Reinhard (1993). On symmetric ultrametric matrices. Numerical linear algebra (Kent, OH, 1992). de Gruyter, 193–199.


Nabben, Reinhard (1993). A new application for generalized $M$-matrices. Numerical linear algebra (Kent, OH, 1992). de Gruyter, 179–192.





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