Rigid versus non-rigid cyclic actions.
Rigidity and cohomology of hyperbolic manifolds
When is a real hyperbolic manifold, it is already known that if the critical exponent is small enough then some cohomology spaces and some spaces of harmonic forms vanish. In this paper, we show rigidity results in the borderline case of these vanishing results.
Rigidity at infinity for even-dimensional asymptotically complex hyperbolic spaces
Any Kähler metric on the ball which is strongly asymptotic to complex hyperbolic space and whose scalar curvature is no less than the one of the complex hyperbolic space must be isometrically biholomorphic to it. This result has been known for some time in odd complex dimension and we provide here a proof in even dimension.
Rigidity of generalized laplacians and some geometric applications. (Summary).
Rigidity of generalized laplacians and some geometric applications.
Rochlin invariants, theta functions and the holonomy of some determinant line bundles.
Rolling with “slipping” : I
R-torsion and zeta functions for locally symmetric manifolds.
R-torsion associated to infinite dimensional unitary representations.