XEROXED OTAL

Our main aim in this paper has been to extend the work of [13] on topological semantics for common knowledge by interpreting a common belief operator on the intersection of

— When M is a smooth projective algebraic variety (type (n,0)) we recover the classical Lefschetz theorem on hyperplane sections along the lines of the Morse theoretic proof given

We explain how the existence of a good resolution describes the link of a normal complex surface germ as the boundary of a plumbing of disc bundles on oriented smooth compact

We describe the topology of the singular link L X and we show that the homeomorphism class of L X (Theorem 3.0.10) determines the homeomorphism class of the normalization

Our detailed analysis of how far the curve deviates from the vertical axis at an X -critical or singular point is given in Subsection 3.3.3, since it plays a key role in the

In Section 6 we start by appropriately defining the attractor set and the upper and lower boundaries for arbitrary maps (not necessarily skew products) which are close to A λ,τ

We shall adopt this notion to Skorokhod spaces in order to get weak tightness criteria for stochastic processes in Banach spaces.. Let

This fact, coupled with the linear independence of the cohomology classes of the half dimensional fibres of semismall maps, which we prove using the theory of mixed Hodge