On the homotopy theory of equivariant automorphism groups.
On the Homotopy Type of Certain Spaces of Differentiable Maps.
On the homotopy type of and connected problems
This paper reports on some results concerning:a) The homotopy type of the group of diffeomorphisms of a differentiable compact manifold (with -topology).b) the result of the homotopy comparison of this space with the group of all homeomorphisms Homeo (with -topology). As a biproduct, one gets new facts about the homotopy groups of , and about the number of connected components of the space of topological and combinatorial pseudoisotopies.The results are contained in Section 1 and Section...
On the Horizontal Base Locus of Multiples of Tautological Sheaves of Projectived Cotangent Bundles, II.
On the horizontal cohomology with general coefficients
[For the entire collection see Zbl 0699.00032.] A new cohomology theory suitable for understanding of nonlinear partial differential equations is presented. This paper is a continuation of the following paper of the author [Differ. geometry and its appl., Proc. Conf., Brno/Czech. 1986, Commun., 235-244 (1987; Zbl 0629.58033)].
On the Hurwitz existence problem.
On the impossibility of a generalization of the HOMFLY — Polynomial to Labelled Oriented Graphs
On the Index of Approximating Sets of Periodic Points.
On the induced geometric object on submanifolds of homogeneous spaces
On the Integral Manifolds of the N-Body Problem.
On the intersection forms of closed 4-manifolds.
Given a closed 4-manifold M, let M* be the simply-connected 4-manifold obtained from M by killing the fundamental group. We study the relation between the intersection forms λM and λM*. Finally some topological consequences and examples are described.
On the intersection forms of spin 4-manifolds bounded by spherical 3-manifolds.
On the Jones polynomial of closed 3-braids.
On the Jumping conics of a semistable rank two vector bundle on P2.
On the kauffman bracket skein algebra of parallelized surfaces
On the Kauffman polynomial of an adequate link.
On the Kauffman-Harary conjecture for Alexander quandle colorings.
The Kauffman-Harary conjecture is a conjecture for Fox's colorings of alternating knots with prime determinants. We consider a conjecture for Alexander quandle colorings by referring to the Kauffman-Harary conjecture. We prove that this new conjecture is true for twist knots.
On the K-Homology of Classifying Spaces.
On the l-equivalence of metric spaces
On the linearity problem for mapping class groups.