activity
19992005
most citedLaplace transform, dynamics and spectral geometry

9 citations · 15 across the 5 of their papers we have counts for

collaborators

9 papers

math.DG2005

Torsion, as a function on the space of representations

Dan Burghelea, Stefan Haller

Riemannian Geometry, Topology and Dynamics permit to introduce partially defined holomorphic functions on the variety of representations of the fundamental group of a manifold. The…

math.GT20042 cited

The geometric complex of a Morse-Bott-Smale pair and an extension of a theorem by Bismut-Zhang

Dan Burghelea, Stefan Haller

We define the geometric complex associated to a Morse-Bott-Smale vector field, cf. [Austin-Braam, 1995], and its associated spectral sequence. We prove an extension of the Bismut-Z…

math.DG20049 cited

Laplace transform, dynamics and spectral geometry

Dan Burghelea, Stefan Haller

We consider vector fields on a closed manifold with rest points of Morse type. For such vector fields we define the property of exponential growth. A cohomology class $ξ\in…

math.DG20031 cited

Non-linear Grassmannians as coadjoint orbits

Stefan Haller, Cornelia Vizman

For a given manifold we consider the non-linear Grassmann manifold of -dimensional submanifolds in . A closed -form on gives rise to a closed 2-form…

math.SG20033 cited

A remark on the c--splitting conjecture

Stefan Haller

Let be a closed symplectic manifold and suppose is a Hamiltonian fibration. Lalonde and McDuff raised the question whether one always has $H^*(P;\mathbb Q)=H^*(M;…

math.DG2001

Smooth perfectness through decomposition of diffeomorphisms into fiber preserving ones

Stefan Haller, Josef Teichmann

We show that on a closed smooth manifold equipped with fiber bundle structures whose vertical distributions span the tangent bundle, every smooth diffeomorphism of