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1
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0030491606
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An approximate minimum degree ordering algorithm
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AMESTOY, P. R., DAVIS, T. A., AND DUFF, I. S. 1996. An approximate minimum degree ordering algorithm. SIAM J. Matrix Anal. Appl. 17, 4, 886-905.
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Amestoy, P.R.1
Davis, T.A.2
Duff, I.S.3
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2
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2942699190
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Algorithm 837: AMD, an approximate minimum degree ordering algorithm
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AMESTOY, P. R., DAVIS, T. A., AND DUFF, I. S. 2004. Algorithm 837: AMD, an approximate minimum degree ordering algorithm. ACM Trans. Math. Softw. 30, 3, 381-388.
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ACM Trans. Math. Softw.
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Amestoy, P.R.1
Davis, T.A.2
Duff, I.S.3
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3
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56349128770
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Algorithm 887: CHOLMOD, supernodal sparse Cholesky factorization and update/downdate
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CHEN, Y., DAVIS, T. A., HAGER, W. W., AND RAJAMANICKAM, S. 2008. Algorithm 887: CHOLMOD, supernodal sparse Cholesky factorization and update/downdate. ACM Trans. Math. Softw. 35, 3, 1-14.
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ACM Trans. Math. Softw.
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Chen, Y.1
Davis, T.A.2
Hager, W.W.3
Rajamanickam, S.4
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4
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2942653250
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Algorithm 832: UMFPACK V4.3, an unsymmetric-pattern multifrontal method
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DAVIS, T. A. 2002. Algorithm 832: UMFPACK V4.3, an unsymmetric-pattern multifrontal method. ACM Trans. Math. Softw. 30, 2, 196-199.
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ACM Trans. Math. Softw.
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Davis, T.A.1
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6
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0031541111
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An unsymmetric-pattern multifrontal method for sparse LU factorization
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DAVIS, T. A. AND DUFF, I. S. 1997. An unsymmetric-pattern multifrontal method for sparse LU factorization. SIAM J. Matrix Anal. Appl. 18, 1, 140-158.
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Davis, T.A.1
Duff, I.S.2
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7
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0001946784
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A combined unifrontal/multifrontal method for unsymmetric sparse matrices
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DAVIS, T. A. AND DUFF, I. S. 1999. A combined unifrontal/multifrontal method for unsymmetric sparse matrices. ACM Trans. Math. Softw. 25, 1, 1-19.
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Davis, T.A.1
Duff, I.S.2
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8
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2942647144
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Algorithm 836: COLAMD, a column approximate minimum degree ordering algorithm
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DAVIS, T. A., GILBERT, J. R., LARIMORE, S. I., AND NG, E. G. 2004a. Algorithm 836: COLAMD, a column approximate minimum degree ordering algorithm. ACM Trans. Math. Softw. 30, 3, 377-380.
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ACM Trans. Math. Softw.
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Davis, T.A.1
Gilbert, J.R.2
Larimore, S.I.3
Ng, E.G.4
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9
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8344231475
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A column approximate minimum degree ordering algorithm
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DAVIS, T. A., GILBERT, J. R., LARIMORE, S. I., AND NG, E. G. 2004b. A column approximate minimum degree ordering algorithm. ACM Trans. Math. Softw. 30, 3, 353-376.
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Davis, T.A.1
Gilbert, J.R.2
Larimore, S.I.3
Ng, E.G.4
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10
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77957605821
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To appear. University of Florida sparse matrix collection
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To appear; (see also)
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DAVIS, T. A. AND HU, Y. To appear. University of Florida sparse matrix collection. ACM Trans. Math. Softw. To appear; (see also http://www.cise.ufl. edu/sparse/matrices).
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ACM Trans. Math. Softw.
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Davis, T.A.1
Hu, Y.2
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12
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0033239808
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A supernodal approach to sparse partial pivoting
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DEMMEL, J. W., EISENSTAT, S. C.,GILBERT, J. R., LI, X. S., AND LIU, J. W. H. 1999. A supernodal approach to sparse partial pivoting. SIAM J. Matrix Anal. Appl. 20, 3, 720-755.
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Demmel, J.W.1
Eisenstat, S.C.2
Gilbert, J.R.3
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Liu, J.W.H.5
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13
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0025402476
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A set of level-3 basic linear algebra subprograms
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DONGARRA, J. J., DU CROZ, J., DUFF, I. S., AND HAMMARLING, S. 1990. A set of level-3 basic linear algebra subprograms. ACM Trans. Math. Softw. 16, 1, 1-17.
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Dongarra, J.J.1
Du Croz, J.2
Duff, I.S.3
Hammarling, S.4
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14
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84976724340
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Algorithm 575: Permutations for a zero-free diagonal
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DUFF, I. S. 1981a. Algorithm 575: Permutations for a zero-free diagonal. ACM Trans. Math. Softw. 7, 1, 387-390.
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Duff, I.S.1
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15
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0019611965
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On algorithms for obtaining a maximum transversal
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DUFF, I. S. 1981b. On algorithms for obtaining a maximum transversal. ACM Trans. Math. Softw. 7, 1, 315-330.
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Duff, I.S.1
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16
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84976733724
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Algorithm 529: Permutations to block triangular form
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DUFF, I. S. AND REID, J. K. 1978a. Algorithm 529: Permutations to block triangular form. ACM Trans. Math. Softw. 4, 2, 189-192.
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Duff, I.S.1
Reid, J.K.2
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0017981037
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An implementation of Tarjan's algorithm for the block triangularization of a matrix
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DUFF, I. S. AND REID, J. K. 1978b. An implementation of Tarjan's algorithm for the block triangularization of a matrix. ACM Trans. Math. Softw. 4, 2, 137-147.
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Duff, I.S.1
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0000765253
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Sparse partial pivoting in time proportional to arithmetic operations
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GILBERT, J. R. AND PEIERLS, T. 1988. Sparse partial pivoting in time proportional to arithmetic operations. SIAM J. Sci. Statist. Comput. 9, 862-874.
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Gilbert, J.R.1
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21
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77957602446
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The XyceTMparallel electronic simulator - An overview
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G. R. Joubert, A. Murli, F. J. Peters, and M. Vanneschi Eds., Imperial College Press, London
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Hutchinson, S.A.1
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Wix, S.D.7
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0032131147
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A fast and high quality multilevel scheme for partitioning irregular graphs
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PII S1064827595287997
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KARYPIS, G. AND KUMAR, V. 1998. A fast and high quality multilevel scheme for partitioning irregular graphs. SIAM J. Sci. Comput. 20, 359-392. (Pubitemid 128689516)
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Karypis, G.1
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A. E. Ruehli Ed. North-Holland, New York
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KUNDERT, K. S. 1986. Sparse matrix techniques and their applications to circuit simulation. In Circuit Analysis, Simulation, and Design, A. E. Ruehli Ed. North-Holland, New York.
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Kundert, K.S.1
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Kundert, K.S.1
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Overview of SPICE-like circuit simulation algorithms
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Sparse matrix algorithm drives SPICE performance gains
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SIPICS, M. 2007. Sparse matrix algorithm drives SPICE performance gains. SIAM News 40, 4, 1.
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0001790593
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Depth first search and linear graph algorithms
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Tarjan, R.E.1
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