# Irregular matrix

## Papers overview

Semantic Scholar uses AI to extract papers important to this topic.

2017

2017

- 2017

Suppose that an n-by-n regular matrix pencil A âˆ’ Î»B has n distinct eigenvalues. Then determining a defective pencil Eâˆ’Î»F which isâ€¦Â (More)

Is this relevant?

Highly Cited

2015

Highly Cited

2015

- ICS
- 2015

Sparse matrix-vector multiplication (SpMV) is a fundamental building block for numerous applications. In this paper, we proposeâ€¦Â (More)

Is this relevant?

2015

2015

- 2015

and Applied Analysis 3 2. The Double Difference Sequence Spaces In this section, we define some new paranormed double differenceâ€¦Â (More)

Is this relevant?

2014

2014

- I. J. Robotics Res.
- 2014

In this paper we study the dynamics of multibody systems with the base not permanently fixed to the inertial frame, or moreâ€¦Â (More)

Is this relevant?

2010

2010

- SIAM J. Matrix Analysis Applications
- 2010

A standard way of dealing with a matrix polynomial P (Î») is to convert it into an equivalent matrix pencil â€“ a process known asâ€¦Â (More)

Is this relevant?

2009

2009

- 2009

Alternating matrix polynomials, that is, polynomials whose coefficients alternate between symmetric and skew-symmetric matricesâ€¦Â (More)

Is this relevant?

Highly Cited

2009

Highly Cited

2009

- 2009

Regular linear matrix pencils A âˆ’ Eâˆ‚ âˆˆ K[âˆ‚], where K = Q, R or C, and the associated differential algebraic equation (DAE) Eâ€¦Â (More)

Is this relevant?

2006

2006

- PARA
- 2006

The QZ algorithm reduces a regular matrix pair to generalized Schur form, which can be used to address the generalized eigenvalueâ€¦Â (More)

Is this relevant?

Highly Cited

1994

Highly Cited

1994

- 1994

We discuss two inverse free, highly parallel, spectral divide and conquer algorithms: one for computing an invariant subspace ofâ€¦Â (More)

Is this relevant?

Highly Cited

1992

Highly Cited

1992

- PPSC
- 1992

The dense nonsymmetric eigenproblem is one of the hardest linear algebra problems to solve e ectively on massively parallelâ€¦Â (More)

Is this relevant?