AbstractWe compute the center and nilpotency of the graded Lie algebra π∗(ΩBaut1(X))⊗Q for a large class of formal spaces X. The latter calculation determines the rational homotopical nilpotency of the space of self-equivalences aut1(X) for these X. Our results apply, in particular, when X is a complex or symplectic flag manifold
AbstractLet H be a connected c.g.a. over Q of finite type with H1=0 and additive basis {xα} ordered ...
We study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equivalence...
Let (L(V),d) be a free graded connected differential Lie algebra over the field Q of rational number...
AbstractWe compute the center and nilpotency of the graded Lie algebra π∗(ΩBaut1(X))⊗Q for a large c...
This PhD thesis consists of four papers treating topics in rational homotopy theory. In Paper I, we ...
This PhD thesis consists of four papers treating topics in rational homotopy theory. In Paper I, we ...
This licentiate thesis consists of two papers treating subjects in rational homotopy theory. In Pape...
This licentiate thesis consists of two papers treating subjects in rational homotopy theory. In Pape...
This licentiate thesis consists of two papers treating subjects in rational homotopy theory. In Pape...
This licentiate thesis consists of two papers treating subjects in rational homotopy theory. In Pape...
Let E(X) be the H-space of homotopy self-equivalences which are homotopic to the identity of a homog...
RésuméLet E(X) be the H-space of homotopy self-equivalences which are homotopic to the identity of a...
We consider the correspondence between nilmanifolds and Lie algebras with rational basis, and we def...
AbstractWe study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equ...
We consider the correspondence between nilmanifolds and Lie algebras with rational basis, and we def...
AbstractLet H be a connected c.g.a. over Q of finite type with H1=0 and additive basis {xα} ordered ...
We study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equivalence...
Let (L(V),d) be a free graded connected differential Lie algebra over the field Q of rational number...
AbstractWe compute the center and nilpotency of the graded Lie algebra π∗(ΩBaut1(X))⊗Q for a large c...
This PhD thesis consists of four papers treating topics in rational homotopy theory. In Paper I, we ...
This PhD thesis consists of four papers treating topics in rational homotopy theory. In Paper I, we ...
This licentiate thesis consists of two papers treating subjects in rational homotopy theory. In Pape...
This licentiate thesis consists of two papers treating subjects in rational homotopy theory. In Pape...
This licentiate thesis consists of two papers treating subjects in rational homotopy theory. In Pape...
This licentiate thesis consists of two papers treating subjects in rational homotopy theory. In Pape...
Let E(X) be the H-space of homotopy self-equivalences which are homotopic to the identity of a homog...
RésuméLet E(X) be the H-space of homotopy self-equivalences which are homotopic to the identity of a...
We consider the correspondence between nilmanifolds and Lie algebras with rational basis, and we def...
AbstractWe study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equ...
We consider the correspondence between nilmanifolds and Lie algebras with rational basis, and we def...
AbstractLet H be a connected c.g.a. over Q of finite type with H1=0 and additive basis {xα} ordered ...
We study the homotopy nilpotency, after rationalization, of some spaces of self-homotopy equivalence...
Let (L(V),d) be a free graded connected differential Lie algebra over the field Q of rational number...