Homological link invariants Read more about Homological link invariants In this talk, I will present the theory of homological link invariants, together with some recent de
Jordan's theorem for the diffeomorphism group of some manifolds Read more about Jordan's theorem for the diffeomorphism group of some manifolds We will prove that if M is an n-dimensional smooth compact connected manifold, of cup length n, then
Foliations with a Kupka component on projective spaces Read more about Foliations with a Kupka component on projective spaces
On the topology of polygons and hyperpolygons spaces. Read more about On the topology of polygons and hyperpolygons spaces. Moduli spaces of polygons have been, since the ’90s, a widely studied example of K¨ahler reductio
Cohomología contínua de folheações Read more about Cohomología contínua de folheações Trata-se de apresentar uma cohomologia associada a folheações sem nenhuma estrutura diferenciable,
Geometry of noncommutative $k$-algebras Read more about Geometry of noncommutative $k$-algebras It has been several attempts to generalize the ordinary commutative algebraic geometry to the noncom
Homotopy 2-types of complements of knotted surfaces in $S4$ Read more about Homotopy 2-types of complements of knotted surfaces in $S4$ Abstract- We describe an algorithm to determine the fundamental crossed module of a handle decomposi
On the rational homotopy type of homotopy boundaries Read more about On the rational homotopy type of homotopy boundaries A homotopy boundary of a finite CW-complex X is the boundary of a thickening of X, that is of a comp
Coupled equations for Kahler metrics and Yang-Mills connections Read more about Coupled equations for Kahler metrics and Yang-Mills connections I will study natural equations coupling Kahler metrics on a complex manifold and connections on a ve
Geodesics on 2-dimensional surface with Pseudo-Riemann metric: signature changing Read more about Geodesics on 2-dimensional surface with Pseudo-Riemann metric: signature changing Consider a smooth 2-dimensional surface $S$ with coordinates $(t,x)$ and pseudo-Riemann metric, i.e.