On the De Rham Invariant of a Fibered (4r + l)-Dimensional Orientable Manifold.
On the degree of C...-determinacy.
On the Density of Ratios of Chern Numbers of Algebraic Surfaces.
On the Determinacy of Smooth Map-Germs.
On the diffeomorphism types of elliptic surfaces with multiple fibers.
On the difference between real and complex arrangements.
On the differentiable structure of certain algebraic surfaces
On the discriminants of forms with Arf invariant one.
On the Donaldson polynomials of elliptic surfaces.
On the embedding theorem
On the eta-invariant of -operator on some exotic 4-dimensional projective space
On the Euler Characteristic of Finite Unions of Convex Sets.
On the Euler characteristic of multiple selfintersection points of immersed manifolds.
On the Euler characteristic of the link of a weighted homogeneous mapping
The paper is concerned with an effective formula for the Euler characteristic of the link of a weighted homogeneous mapping with an isolated singularity. The formula is based on Szafraniec’s method for calculating the Euler characteristic of a real algebraic manifold (as the signature of an appropriate bilinear form). It is shown by examples that in the case of a weighted homogeneous mapping it is possible to make the computer calculations of the Euler characteristics much more effective.
On the existence of 2-fields in 8-dimensional vector bundles over 8-complexes
Necessary and sufficient conditions for the existence of two linearly independent sections in an 8-dimensional spin vector bundle over a CW-complex of the same dimension are given in terms of characteristic classes and a certain secondary cohomology operation. In some cases this operation is computed.
On the first secondary invariant of Molino's central sheaf
For a Riemannian foliation on a closed manifold, the first secondary invariant of Molino's central sheaf is an obstruction to tautness. Another obstruction is the class defined by the basic component of the mean curvature with respect to some metric. Both obstructions are proved to be the same up to a constant, and other geometric properties are also proved to be equivalent to tautness.
On the Floer homology of plumbed three-manifolds.
On the form of principal torus-bundles over toruses
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.