On the Space of the Linear Homeomorphisms of a Polyhedral TV-Cell with Two Interior Vertices*.
On the spectral flow and the index theorem for flat vector bundles
On the spectral theory and dynamics of asymptotically hyperbolic manifolds
We present a brief survey of the spectral theory and dynamics of infinite volume asymptotically hyperbolic manifolds. Beginning with their geometry and examples, we proceed to their spectral and scattering theories, dynamics, and the physical description of their quantum and classical mechanics. We conclude with a discussion of recent results, ideas, and conjectures.
On the spectral theory of the laplacian on noncompact hyperbolic manifolds
On the spectrum of a nonlinear operator
On the Spectrum of Non-Compact Manifolds with Finite Volume.
On the spectrum of Riemannian submersions with totally geodesic fibers
In this Note we give a rule to compute explicitely the spectrum and the eigenfunctions of the total space of a Riemannian submersion with totally geodesic fibers, in terms of the spectra and eigenfunctions of the typical fiber and any associated principal bundle.
On the stratification of the orbit space for the action of automorphisms on connections [Book]
On the structure constants of certain Hecke algebras
[For the entire collection see Zbl 0742.00067.]In the first part some general results on Hecke algebras are recalled; the structure constants corresponding to the standard basis are defined; in the following the example of the commuting algebra of the Gelfand- Graev representation of the general linear group is examined; here is a finite field of elements; the structure constants are explicitly determined first for the standard basis and then for a new basis obtained via a Mellin-transformation....
On the structure function of a -structure
On the structure of a Morse form foliation
The foliation of a Morse form on a closed manifold is considered. Its maximal components (cylinders formed by compact leaves) form the foliation graph; the cycle rank of this graph is calculated. The number of minimal and maximal components is estimated in terms of characteristics of and . Conditions for the presence of minimal components and homologically non-trivial compact leaves are given in terms of and . The set of the ranks of all forms defining a given foliation without minimal...
On the structure of Hilbert cube manifolds
On the Structure of Manifolds with positive Scalar Curvature.
On the structure of the set of curves bounding minimal surfaces of prescribed degeneracy.
On the symmetry of blowup solutions to a mean field equation
On the symmetry of Stokes regions of a simple singularity.
On the tangency of multifunctions
On the tangent bundle and cotangent bundle of a differential space
On the theorem of Frobenius for complex vector fields
On the theory of Sobolev-type classes of functions with values in a metric space.