activity
19992019
most citedOn boundary value problems for Dirac type operators. I. Regularity and self-adjointness

9 citations · 36 across the 10 of their papers we have counts for

collaborators

10 papers

math.DG2019★ 2 cited

Some remarks on equivariant elliptic operators and their invariants

Jochen Brüning, Ken Richardson

In this expository article, we consider first order elliptic differential operators acting on smooth vector bundles over compact manifolds, and certain invariants derived from the…

math.SP2016★ 5 cited

Heat kernel estimates and the relative compactness of perturbations by potentials

Jochen Brüning, Batu Güneysu

We consider a self-adjoint non-negative operator in a Hilbert space . We assume that the semigroup is defined by an integr…

math-ph2007★ 7 cited

Schrödinger operators on armchair nanotubes. I

Andrey Badanin, Jochen Brüning, Evgeny Korotyaev +1

We consider the Schrödinger operator with a periodic potential on quasi-1D models of armchair single-wall nanotubes. The spectrum of this operator consists of an absolutely continu…

math.SP2007★ 4 cited

Schrödinger operators on armchair nanotubes. II

Andrey Badanin, Jochen Brüning, Evgeny Korotyaev

We consider the Schrödinger operator with a periodic potential on quasi-1D models of armchair single-wall nanotubes. The spectrum of this operator consists of an absolutely continu…

math.AP2007

Regularity and index theory for Dirac-Schrödinger systems with Lipschitz coefficients

Werner Ballmann, Jochen Brüning, Gilles Carron

Dirac-Schrödinger systems play a central role when modeling Dirac bundles and Dirac-Schrödinger operators near the boundary, along ends or near other singularities of Riemannian ma…

math.SP2006★ 4 cited

Inverse spectral analysis for finite matrix-valued Jacobi operators

Jochen Brüning, Dmitry Chelkak, Evgeny Korotyaev

Consider the Jacobi operators $\cJ$ given by $(\cJ y)_n=a_ny_{n+1}+b_ny_n+a_{n-1}^*y_{n-1}$, $y_n\in \C^m$ (here ), where and are the…