activity
20152026
collaborators

5 papers

math.NA2026

Condition numbers of block Toeplitz matrices and stability of space-time IgA approximations for the wave and Schrödinger equations

Manuel Bogoya, Albrecht Böttcher, Matteo Ferrari +2

In previous work by several authors, the behavior of the condition numbers of banded Toeplitz matrices was studied as the matrix size tends to infinity. In the present contribution…

math.FA2017

Eigenvalues of even very nice Toeplitz matrices can be unexpectedly erratic

Mauricio Barrera, Albrecht Boettcher, Sergei M. Grudsky +1

It was shown in a series of recent publications that the eigenvalues of Toeplitz matrices generated by so-called simple-loop symbols admit certain regular asymptotic ex…

math.FA2016

Lattices from tight equiangular frames

Albrecht Boettcher, Lenny Fukshansky, Stephan Ramon Garcia +2

We consider the set of all linear combinations with integer coefficients of the vectors of a unit tight equiangular frame and are interested in the question whether this se…

math.NT2015

Spherical 2-designs and lattices from Abelian groups

Albrecht Boettcher, Simon Eisenbarth, Lenny Fukshansky +2

We consider lattices generated by finite Abelian groups. We prove that such a lattice is strongly eutactic, which means the normalized minimal vectors of the lattice form a spheric…

math.FA2015

From convergence in distribution to uniform convergence

Johan Manuel Bogoya, Albrecht Boettcher, Egor A. Maximenko

We present conditions that allow us to pass from the convergence of probability measures in distribution to the uniform convergence of the associated quantile functions. Under thes…