ar X iv : m at h / 02 02 11 4 v 1 [ m at h . G N ] 1 2 Fe b 20 02 ON FINITE - DIMENSIONAL MAPS II

ar X iv : m at h / 06 02 37 1 v 1 [ m at h . A G ] 1 7 Fe b 20 06 Braid Monodromy of Hypersurface Singularities

ar X iv : h ep - e x / 02 02 02 3 v 1 1 1 Fe b 20 02 RESULTS FROM HIGH ENERGY ACCELERATORS

We review some of the recent experimental results obtained at high-energy colliders with emphasis on LEP and SLC results.

ar X iv : h ep - t h / 01 06 03 1 v 4 2 1 Fe b 20 02 M - Theory

We construct an eleven-dimensional superspace with superspace coordinates and formulate a finite M-theory using non-anticommutative geometry. The conjectured M-theory has the correct eleven-dimensional supergravity low energy limit. We consider the problem of finding a stable finite M-theory which has de Sitter space as a natural ground state, and the problem of eliminating possible future hori...

ar X iv : m at h / 05 02 05 3 v 2 [ m at h . G N ] 2 3 Fe b 20 05 SOME RESULTS IN GENERALIZED ŠERSTNEV SPACES

In this paper, we show that D-compactness in GeneralizedŠerstnev spaces implies D-boundedness and as in the classical case, a D-bounded and closed subset of a characteristic GeneralizedŠerstnev is not D-compact in general. Finally, in the finite dimensional GeneralizedŠerstnev spaces a subset is D-compact if and only if is D-bounded and closed.

ar X iv : m at h / 02 06 13 5 v 1 [ m at h . D G ] 1 3 Ju n 20 02 PROJECTIVE PLANES , SEVERI VARIETIES AND SPHERES

A classical result asserts that the complex projective plane modulo complex conjugation is the 4-dimensional sphere. We generalize this result in two directions by considering the projective planes over the normed real division algebras and by considering the complexifications of these four projective planes.