activity
20112016
most citedGeometric aspects of the symmetric inverse M-matrix problem

1 citations · 2 across the 4 of their papers we have counts for

collaborators

7 papers

math.RA2016

Factorization of CP-rank-3 completely positive matrices

Jan Brandts, Michal Krizek

A symmetric positive semi-definite matrix A is called completely positive if there exists a matrix B with nonnegative entries such that A=BB^T. If B is such a matrix with a minimal…

math.CO2015

On the combinatorial structure of 0/1-matrices representing nonobtuse simplices

Jan Brandts, Apo Cihangir

A 0/1-simplex is the convex hull of n+1 affinely independent vertices of the unit n-cube I^n. It is nonobtuse if none its dihedral angles is obtuse, and acute if additionally none…

math.CO2015

Enumeration and investigation of acute 0/1-simplices modulo the action of the hyperoctahedral group

Jan Brandts, Apo Cihangir

The convex hull of n+1 affinely independent vertices of the unit n-cube Cn is called a 0/1-simplex. It is nonobtuse if none its dihedral angles is obtuse, and acute if additionally…

math.RA2015★ 1 cited

Geometric aspects of the symmetric inverse M-matrix problem

Jan Brandts, Apo Cihangir

We investigate the symmetric inverse M-matrix problem from a geometric perspective. The central question in this geometric context is, which conditions on the k-dimensional facets…

math.CO2012

There are only two nonobtuse binary triangulations of the unit -cube

Jan Brandts, Sander Dijkhuis, Vincent de Haan +1

Triangulations of the cube into a minimal number of simplices without additional vertices have been studied by several authors over the past decades. For this so-ca…

math.NA2011★ 1 cited

On the Subspace Projected Approximate Matrix method

Jan H. Brandts, Ricardo Reis da Silva

We provide a comparative study of the Subspace Projected Approximate Matrix method, abbreviated SPAM, which is a fairly recent iterative method to compute a few eigenvalues of a He…

math.NA2011

Normalitity preserving perturbations and augmentations and their effect on the eigenvalues

Ricardo Reis da Silva, Jan H. Brandts

We revisit the normality preserving augmentation of normal matrices studied by Ikramov and Elsner in 1998 and complement their results by showing how the eigenvalues of the origina…