Spherical CR Dehn surgeries

For surgeries of index k < n − 1, the belt sphere has dimension 2n − k − 1 > n, and thus cannot be a Lob, but we will show that after a suitable deformation, the belt sphere

We will consider later in this paper spherical CR uniformizations on two particular manifolds: two uniformizable structures on the Whitehead link complement, constructed by Schwartz

We obtain a branched spherical CR structure on the com- plement of the figure eight knot whose holonomy representation was given in [4].. We make explicit some fundamental

Indeed, for that specific example, we will check that the solutions to the compatibility equations give one and only one boundary unipotent complete spherical CR structure on the

Lemma 4.15 If a CR triangulation with k = k X a number field is such that each vertex of the developed triangulation is the fixed point of a parabolic or elliptic element (that is,

Dans le présent travail, nous avons réalisé une étude expérimentale par LDA et une simulation numérique d’un écoulement tridimensionnel turbulent de l’air dans un cyclone. Le

In his paper [T2] Terras obtained a central limit theorem for rotation- invariant random variables on the space of n x n real positive definite (symmetric) matrices in the case n =

— 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