Andriyevskyy, Volodymyr and Eiermann, Michael and Freund, Roland and Li, Jing and Mehrmann, Volker and Nabben, Reinhard and Reichel, Lothar and Szyld, Daniel B. (2009/10). Special volume dedicated to Richard S. Varga on the occasion of his eightieth birthday [8]. Electron. Trans. Numer. Anal., vii.

Tang, J. M. and MacLachlan, S. P. and Nabben, R. and Vuik, C. (2009/10). A comparison of two-level preconditioners based on multigrid and deflation [9]. SIAM J. Matrix Anal. Appl., 1715–1739.

Erlangga, Yogi A. and Nabben, Reinhard (2009). Algebraic multilevel Krylov methods [11]. SIAM J. Sci. Comput., 3417–3437.

Tang, J. M. and Nabben, R. and Vuik, C. and Erlangga, Y. A. (2009). Comparison of two-level preconditioners derived from deflation, domain decomposition and multigrid methods [13]. J. Sci. Comput., 340–370.

Erlangga, Yogi A. and Nabben, Reinhard (2008). On a multilevel Krylov method for the Helmholtz equation preconditioned by shifted Laplacian [15]. Electron. Trans. Numer. Anal., 403–424.

Ernst, Oliver and Greenbaum, Anne and Gutknecht, Martin and Kressner, Daniel and Nabben, Reinhard and Strakovs, Zdenvek (2008). Special volume on Computational Methods with Applications [16]. Electron. Trans. Numer. Anal., xii–xiii.

Mense, Christian and Nabben, Reinhard (2008). On algebraic multilevel methods for non-symmetric systems–-convergence results [17]. Electron. Trans. Numer. Anal., 323–345.

Mense, C. and Nabben, R. (2008). On algebraic multi-level methods for non-symmetric systems–-comparison results [18]. Linear Algebra Appl., 2567–2588.

Loisel, Sébastien and Nabben, Reinhard and Szyld, Daniel B. (2008). On hybrid multigrid-Schwarz algorithms [20]. J. Sci. Comput., 165–175.

Frommer, Andreas and Nabben, Reinhard and Szyld, Daniel B. (2008). Convergence of stationary iterative methods for Hermitian semidefinite linear systems and applications to Schwarz methods [22]. SIAM J. Matrix Anal. Appl., 925–938.

Erlangga, Yogi A. and Nabben, Reinhard (2008). Deflation and balancing preconditioners for Krylov subspace methods applied to nonsymmetric matrices [24]. SIAM J. Matrix Anal. Appl., 684–699.

Nabben, R. and Vuik, C. (2008). A comparison of abstract versions of deflation, balancing and additive coarse grid correction preconditioners [26]. Numer. Linear Algebra Appl., 355–372.

Erlangga, Yogi A. and Nabben, Reinhard (2008). Multilevel projection-based nested Krylov iteration for boundary value problems [28]. SIAM J. Sci. Comput., 1572–1595.

Mehrmann, Volker and Nabben, Reinhard and Virnik, Elena (2008). Generalisation of the Perron-Frobenius theory to matrix pencils [30]. Linear Algebra Appl., 20–38.

Nabben, Reinhard (2007). On relationships between several classes of $Z$-matrices, $M$-matrices and nonnegative matrices [32]. Linear Algebra Appl., 417–439.