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Heike Faßbender
Heike Faßbender
Other namesHeike Fassbender
Professor of Mathematics, Institute for Numerical Analysis, Technische Universität
Verified email at tu-braunschweig.de - Homepage
Title
Cited by
Cited by
Year
An implicitly restarted symplectic Lanczos method for the Hamiltonian eigenvalue problem
P Benner, H Faßbender
Linear Algebra and its Applications 263, 75 - 111, 1997
1261997
An implicitly restarted symplectic Lanczos method for the Hamiltonian eigenvalue problem
P Benner, H Faßbender
Linear algebra and its applications 263, 75-111, 1997
1231997
Symplectic Methods for the Symplectic Eigenproblem
H Faßbender
Springer, 2000
982000
Hamiltonian square roots of skew-Hamiltonian matrices
H Faßbender, DS Mackey, N Mackey, H Xu
Linear algebra and its applications 287 (1-3), 125-159, 1999
701999
Cholesky-like factorizations of skew-symmetric matrices
P Benner, R Byers, H Faßbender, V Mehrmann, D Watkins
Electronic Transactions on Numerical Analysis 11, 85 - 93, 2000
682000
Hamilton and Jacobi come full circle: Jacobi algorithms for structured Hamiltonian eigenproblems
H Faßbender, DS Mackey, N Mackey
Linear Algebra and Its Applications 332, 37-80, 2001
542001
The symplectic eigenvalue problem, the butterfly form, the SR algorithm, and the Lanczos method
P Benner, H Faßbender
Linear algebra and its applications 275, 19-47, 1998
541998
On the numerical solution of large-scale sparse discrete-time Riccati equations
P Benner, H Faßbender
Advances in Computational Mathematics 35, 119-147, 2011
532011
Structured eigenvalue problems
H Faßbender, D Kressner
GAMM‐Mitteilungen 29 (2), 297-318, 2006
462006
A Jacobi-like method for solving algebraic Riccati equations on parallel computers
A Bunse-Gerstner, H Faßbender
IEEE Transactions on Automatic Control 42 (8), 1071-1084, 1997
441997
A fully adaptive rational global Arnoldi method for the model-order reduction of second-order MIMO systems with proportional damping
T Bonin, H Faßbender, A Soppa, M Zaeh
Mathematics and Computers in Simulation 122, 1-19, 2016
432016
A Hamiltonian Krylov–Schur-type method based on the symplectic Lanczos process
P Benner, H Faßbender, M Stoll
Linear Algebra and its applications 435 (3), 578-600, 2011
392011
Some observations on the Youla form and conjugate-normal matrices
H Fassbender, KD Ikramov
Linear algebra and its applications 422 (1), 29-38, 2007
392007
An implicitly restarted symplectic Lanczos method for the symplectic eigenvalue problem
P Benner, H Fassbender
SIAM Journal on Matrix Analysis and Applications 22 (3), 682-713, 2001
352001
Conjugate-normal matrices: A survey
H Faßbender, KD Ikramov
Linear algebra and its applications 429 (7), 1425-1441, 2008
312008
On numerical methods for discrete least-squares approximation by trigonometric polynomials
H Fassbender
Mathematics of computation 66 (218), 719-741, 1997
311997
Model Order Reduction: Techniques and Tools
P Benner, H Faßbender
Encyclopedia of Systems and Control, 2015
29*2015
Solving large-scale quadratic eigenvalue problems with Hamiltonian eigenstructure using a structure-preserving Krylov subspace method
P Benner, H Fassbender, M Stoll
Electronic Transactions on Numerical Analysis 29, 212-229, 2008
282008
On the diagonalizability of a matrix by a symplectic equivalence, similarity or congruence transformation
RJ de la Cruz, H Faßbender
Linear Algebra and its Applications 496, 288-306, 2016
272016
SR and SZ algorithms for the symplectic (butterfly) eigenproblem
P Benner, H Fassbender, DS Watkins
Linear algebra and its applications 287 (1), 41-76, 1999
251999
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