Bo Kågström
Bo Kågström
Professor, Department of Computing Science, HPC2N, Umeå University
Підтверджена електронна адреса в cs.umu.se
Назва
Посилання
Посилання
Рік
The multivariate calibration problem in chemistry solved by the PLS method
S Wold, H Martens, H Wold
Matrix pencils, 286-293, 1983
11421983
GEMM-based level 3 BLAS: high-performance model implementations and performance evaluation benchmark
B Kågström, P Ling, C Van Loan
ACM Transactions on Mathematical Software (TOMS) 24 (3), 268-302, 1998
2961998
Recursive blocked algorithms and hybrid data structures for dense matrix library software
E Elmroth, F Gustavson, I Jonsson, B Kågström
SIAM review 46 (1), 3-45, 2004
2532004
The generalized Schur decomposition of an arbitrary pencil A–&lgr; B—robust software with error bounds and applications. Part I: theory and algorithms
J Demmel, B Kågström
ACM Transactions on Mathematical Software (TOMS) 19 (2), 160-174, 1993
2491993
The generalized Schur decomposition of an arbitrary pencil A–&lgr; B—robust software with error bounds and applications. Part I: theory and algorithms
J Demmel, B Kågström
ACM Transactions on Mathematical Software (TOMS) 19 (2), 160-174, 1993
2491993
A geometric approach to perturbation theory of matrices and matrix pencils. Part I: Versal deformations
A Edelman, E Elmroth, B Kågström
SIAM Journal on Matrix Analysis and Applications 18 (3), 653-692, 1997
1791997
An algorithm for numerical computation of the Jordan normal form of a complex matrix
B Kågström, A Ruhe
ACM Transactions on Mathematical Software (TOMS) 6 (3), 398-419, 1980
161*1980
An algorithm for numerical computation of the Jordan normal form of a complex matrix
B Kågström, A Ruhe
ACM Transactions on Mathematical Software (TOMS) 6 (3), 398-419, 1980
161*1980
An algorithm for numerical computation of the Jordan normal form of a complex matrix
B Kågström, A Ruhe
ACM Transactions on Mathematical Software (TOMS) 6 (3), 398-419, 1980
161*1980
Recursive blocked algorithms for solving triangular systems—Part I: One-sided and coupled Sylvester-type matrix equations
I Jonsson, B Kågström
ACM Transactions on Mathematical Software (TOMS) 28 (4), 392-415, 2002
1522002
The generalized Schur decomposition of an arbitrary pencil A–λB—robust software with error bounds and applications. Part II: software and applications
J Demmel, B Kågström
ACM Transactions on Mathematical Software (TOMS) 19 (2), 175-201, 1993
1501993
The condition number of equivalence transformations that block diagonalize matrix pencils
J Demmel
SIAM Journal on Numerical Analysis 20 (3), 599-610, 1983
141*1983
Generalized Schur methods with condition estimators for solving the generalized Sylvester equation
B Kagstrom, L Westin
IEEE Transactions on Automatic Control 34 (7), 745-751, 1989
1391989
Computing stable eigendecompositions of matrix pencils
JW Demmel, B Kågström
Linear Algebra and its Applications 88, 139-186, 1987
1291987
A geometric approach to perturbation theory of matrices and matrix pencils. Part II: A stratification-enhanced staircase algorithm
A Edelman, E Elmroth, B Kågström
SIAM Journal on Matrix Analysis and Applications 20 (3), 667-699, 1999
1151999
Distributed and Shared Memory Block Algorithms for the Triangular Sylvester Equation with Estimators
B Kågström, P Poromaa
SIAM journal on matrix analysis and applications 13 (1), 90-101, 1992
114*1992
Recursive blocked algorithms for solving triangular systems—Part II: Two-sided and generalized Sylvester and Lyapunov matrix equations
I Jonsson, B Kågström
ACM Transactions on Mathematical Software (TOMS) 28 (4), 416-435, 2002
1112002
Recursive blocked data formats and BLAS’s for dense linear algebra algorithms
F Gustavson, A Henriksson, I Jonsson, B Kågström, P Ling
International Workshop on Applied Parallel Computing, 195-206, 1998
1051998
Computing eigenspaces with specified eigenvalues of a regular matrix pair (A, B) and condition estimation: theory, algorithms and software
B Kågström, P Poromaa
Numerical Algorithms 12 (2), 369-407, 1996
931996
Bounds and perturbation bounds for the matrix exponential
B Kågström
BIT Numerical Mathematics 17 (1), 39-57, 1977
911977
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