activity
19962013
most citedScattering on compact manifolds with infinitely thin horns

99 citations · 248 across the 12 of their papers we have counts for

collaborators

12 papers

cond-mat.mes-hall2013★ 52 cited

The impact of edges and dopants on the work function of graphene nanostructures. The way to high electronic emission from pure carbon medium

Dmitry G. Kvashnin, Pavel B. Sorokin, Jochen W. Bruning +1

The impact of the edges and presence of dopants to the work function (WF) of graphene nanoribbons (GNR) and nanoflakes was studied by an ab initio approach. The strong dependence o…

math.DG2010★ 4 cited

Index theorems on manifolds with straight ends

Werner Ballmann, Jochen Brüning, Gilles Carron

We study Fredholm properties and index formulas for Dirac operators over complete Riemannian manifolds with straight ends. An important class of examples of such manifolds are comp…

math.DG2010★ 7 cited

The equivariant index theorem for transversally elliptic operators and the basic index theorem for Riemannian foliations

Jochen Brüning, Franz W. Kamber, Ken Richardson

In this expository paper, we explain a formula for the multiplicities of the index of an equivariant transversally elliptic operator on a -manifold. The formula is a sum of inte…

math.DG2010★ 11 cited

Index theory for basic Dirac operators on Riemannian foliations

Jochen Brüning, Franz W. Kamber, Ken Richardson

In this paper we prove a formula for the analytic index of a basic Dirac-type operator on a Riemannian foliation, solving a problem that has been open for many years. We also consi…

math.DG2010★ 11 cited

The eta invariant and equivariant index of transversally elliptic operators

Jochen Bruening, Franz Kamber, Ken Richardson

We prove a formula for the multiplicities of the index of an equivariant transversally elliptic operator on a -manifold. The formula is a sum of integrals over blowups of the st…

math-ph2007★ 5 cited

On the discrete spectrum of spin-orbit Hamiltonians with singular interactions

Jochen Bruening, Vladimir Geyler, Konstantin Pankrashkin

We give a variational proof of the existence of infinitely many bound states below the continuous spectrum for spin-orbit Hamiltonians (including the Rashba and Dresselhaus cases)…