most citedCross product-free matrix pencils for computing generalized singular values

2 citations · 2 across the 3 of their papers we have counts for

collaborators

5 papers

hep-lat2020

A multigrid accelerated eigensolver for the Hermitian Wilson-Dirac operator in lattice QCD

Andreas Frommer, Karsten Kahl, Francesco Knechtli +3

Eigenvalues of the Hermitian Wilson-Dirac operator are of special interest in several lattice QCD simulations, e.g., for noise reduction when evaluating all-to-all propagators. In…

math.SP2020

Pseudospectrum enclosures by discretization

Andreas Frommer, Birgit Jacob, Lukas Vorberg +2

A new method to enclose the pseudospectrum via the numerical range of the inverse of a matrix or linear operator is presented. The method is applied to finite-dimensional discretiz…

math.NA2020

Towards a more robust algorithm for computing the restricted singular value decomposition

Ian N. Zwaan

A new algorithm to compute the restricted singular value decomposition of dense matrices is presented. Like Zha's method \cite{Zha92}, the new algorithm uses an implicit Kogbetlian…

math.NA2019

Krylov type methods exploiting the quadratic numerical range

Andreas Frommer, Birgit Jacob, Karsten Kahl +2

The quadratic numerical range is a subset of the standard numerical range of a linear operator which still contains its spectrum. It arises naturally in operators which ha…

math.NA20192 cited

Cross product-free matrix pencils for computing generalized singular values

Ian N. Zwaan

It is well known that the generalized (or quotient) singular values of a matrix pair can be obtained from the generalized eigenvalues of a matrix pencil consisting of two…