Iain Duff - Selected publications

I am not very good at updating this file, but an annually updated list of publications (in pdf format) is available


Books

I. S. Duff, A. M. Ersiman, and J. K. Reid (1986).
Direct Methods for Sparse Matrices, Oxford University Press. Reprinted in paperback, 1989.
J. J. Dongarra, I. S. Duff, D. C. Sorensen, and H. A. Van der Vorst (1991).
Solving Linear Systems on Vector and Shared Memory Computers. SIAM Press.
J. J. Dongarra, I. S. Duff, P. W. Gaffney, and S. StJ. McKee (Editors) (1989).
Vector and Parallel Computing. Issues in Applied Research and Development. Ellis Horwood.
I. S. Duff and J. K. Reid (Editors) (1985).
Vector and Parallel Processors in Computational Science II. North-Holland.
I. S. Duff (Editor) (1981).
Sparse matrices and their Uses. Academic press.
I. S. Duff and G. W. Stewart (Editors) (1979).
Sparse matrix proceedings 1978. SIAM Press.

Selected refereed papers

P. R. Amestoy, M. J. Dayd\'e, I. S. Duff amd Mor\`ere (1995).
Linear algebra calculations on a virtual shared memory computer. Int. J. High Speed Computing, 7, 21-43.
P. R. Amestoy and I. S. Duff (1993).
Memory management issues in sparse multifrontal methods on multiprocessors. Int. J. Super. Applics. 7, 64-82.
M. Arioli, J. W. Demmel, and I. S. Duff (1989).
Solving sparse linear systems with sparse backward error. SIAM J. Matrix Anal. 10, 165-190.
M. Arioli, I. S. Duff, J. Noailles, and D. Ruiz (1992).
A block projection method for sparse equations. SIAM J. Sci. Stat. Comput. 13, 47-70.
M. Arioli, I. S. Duff, and P. P. M. de Rijk (1989).
On the augmented systems approach to sparse least-squares problems. Numer. Math. 55, 667-684.
\AA. Bj{\"o}rck and I. S. Duff (1980).
A direct method for the solution of sparse linear least squares problems. Linear Alg and its Applics. 34, 43-67.
M. J. Dayd\'e, I. S. Duff, and A. Petitet (1994).
A parallel block implementation of Level 3 BLAS kernels for MIMD vector processors. ACM Trans. Math. Softw. 20, 178-193.
J. J. Dongarra, J. DuCroz, I. S. Duff, and S. Hammarling (1990).
A set of Level 3 Basic Linear Algebra Subprograms. ACM Trans. Math. Softw. 16, 1-17.
I. S. Duff (1974).
On the number of nonzeros added when Gaussian elimination is performed on sparse random matrices. Math. Comp. 28, 219-230.
I. S. Duff (1977).
A survey of sparse matrix research. IEEE Proc. 65 500-535.
I. S. Duff (1981).
On algorithms for obtaining a maximum transversal. ACM Trans. Math. Softw. 7, 505-511.
I. S. Duff (1984).
Design features of a frontal code for solving sparse unsymmetric linear systems out-of-core. SIAM J. Sci. Stat. Comput. 5, 270-280.
I. S. Duff (1984).
Direct methods for solving sparse systems of linear equations. SIAM J. Sci. Stat. Comput. 5, 605-619.
I. S. Duff (1986).
Parallel implementation of multifrontal schemes. Parallel Computing 3, 193-204.
I. S. Duff (1989).
Multiprocessing a sparse matrix code on the Alliant FX/8. J. Comp. Appl. Math. 27, 229-239.
I. S. Duff and G. A. Meurant (1989).
The effect of ordering on preconditioned conjugate gradients. BIT 29, 635-657.
I. S. Duff and J. K. Reid (1974).
A comparison of sparsity orderings for obtaining a pivotal sequence in Gaussian elimination. J. Inst Math Applics. 14, 281-291.
I. S. Duff and J. K. Reid (1983).
The multifrontal solution of indefinite sparse symmetric linear systems. ACM Trans. Math. Softw. 9, 302-325.
I. S. Duff and J. K. Reid (1984).
The multifrontal solution of unsymmetric sets of linear systems. SIAM J. Sci. Stat. Comput. 5, 633-641.
I. S. Duff, N. I. M. Gould, J. K. Reid, J. A. Scott, and K. Turner (1991).
Factorization of sparse symmetric indefinite matrices. IMA J. Numer Anal 11, 181-204.
I. S. Duff, R. G. Grimes, and J. G. Lewis (1989).
Sparse matrix test problems. ACM Trans. Math. Softw. 15, 1-14.
I. S. Duff, J. K. Reid, and J. A. Scott (1989).
The use of profile reduction algorithms with a frontal code. Int J Num Meth Eng 28, 2555-2568.
I. S. Duff and J. A. Scott (1993).
Computing selected eigenvalues of sparse unsymmetric matrices using subspace iteration. ACM Trans. Math. Softw. 19, 137-159.

A complete list of publications is available in compressed postscript format.