On the Fundamental Group of a Visibility Manifold.
On the generalized Massey–Rolfsen invariant for link maps
For and a link map let , define a map by and a (generalized) Massey-Rolfsen invariant to be the homotopy class of . We prove that for a polyhedron K of dimension ≤ m - 2 under certain (weakened metastable) dimension restrictions, α is an onto or a 1 - 1 map from the set of link maps up to link concordance to . If are closed highly homologically connected manifolds of dimension (in particular, homology spheres), then .
On the genericity of the observability of controlled discrete-time systems
In this paper, we prove the genericity of the observability for discrete-time systems with more outputs than inputs.
On the genericity of the observability of controlled discrete-time systems
In this paper, we prove the genericity of the observability for discrete-time systems with more outputs than inputs.
On the genus of represenattion spheres.
On the genus of RP3 x S1.
On the genus of the complex projective plane.
On the geodesic flow of a foliation of a compact manifold of negative constant curvature
On the Geography of Surfaces. Simply Connected Minimal Surfaces with Positive Index.
On the geometric boundaries of hyperbolic 4-manifolds.
On the geometric functors on manifolds
On the geometric topology of locally linear actions of finite groups
On the Geometric Weight System of Differentiable Compact Transformation Groups on Acyclic Manifolds.
On the Geometric Weight System of Topological Actions on Cohomology Quaternionic Projective Spaces.
On the geometry at infinity of the universal covering of
On the Godbillon-Vey invariant and global holonomy of -foliations.
On the Goeritz Matrix of a Link.
On the group of homotopy equivalences of simply connected five manifolds.
On the Group of Piecewise Linear Monotone Bijections of an Arc.
On the group of real analytic diffeomorphisms
The group of real analytic diffeomorphisms of a real analytic manifold is a rich group. It is dense in the group of smooth diffeomorphisms. Herman showed that for the -dimensional torus, its identity component is a simple group. For fibered manifolds, for manifolds admitting special semi-free actions and for 2- or 3-dimensional manifolds with nontrivial actions, we show that the identity component of the group of real analytic diffeomorphisms is a perfect group.