AbstractIn this note we will study, for a space taken from two different classes of spaces, the decomposition of the loop space on such a space into atomic factors. The first class consists of certain mapping cones of maps between wedge products of Moore spaces. The second one is a p-local version of the class of coformal spaces from rational homotopy theory. As an application we verify Moore's conjecture about homotopy exponents for these spaces
We study the spaces of embeddings $S^m\hookrightarrow R^n$ and those of long embeddings $R^m\hookrig...
Let $M$ be the $6$-manifold $M$ as the total space of the sphere bundle of a rank $3$ vector bundle ...
Abstract. Any H-space X can be imbedded in the loop space of its suspension ΩΣX as a direct product ...
AbstractLet p be an odd prime. For a kind of p-local co-H space Y of low-rank, it is shown in this p...
We give p-local homotopy decompositions of the loop spaces of compact, simply-connected symmetric sp...
AbstractLet p be an odd prime. For a kind of p-local co-H space Y of low-rank, it is shown in this p...
AbstractLet R ⊆ Q be a subring, let r ≥ 3 and let m be an integer such that each prime p with 2p – 3...
1. Introduction. The title of this paper is reminiscent of the title of one of the last papers by Ge...
We give a construction of the universal enveloping $A_\infty$ algebra of a given $L_\infty$ algebra,...
This proceedings volume centers on new developments in rational homotopy and on their influence on a...
1. Introduction. The title of this paper is reminiscent of the title of one of the last papers by Ge...
AbstractA new factorization of the cup product u(Sq8u) through secondary operations is used to study...
AbstractFor a class of spaces including simply connected rational spaces the homotopy classification...
AbstractIn this note we prove that any simply connected finite loop space that has one three-dimensi...
AbstractAny H-space X can be imbedded in the loop space of its suspension ΩΣX as a direct product fa...
We study the spaces of embeddings $S^m\hookrightarrow R^n$ and those of long embeddings $R^m\hookrig...
Let $M$ be the $6$-manifold $M$ as the total space of the sphere bundle of a rank $3$ vector bundle ...
Abstract. Any H-space X can be imbedded in the loop space of its suspension ΩΣX as a direct product ...
AbstractLet p be an odd prime. For a kind of p-local co-H space Y of low-rank, it is shown in this p...
We give p-local homotopy decompositions of the loop spaces of compact, simply-connected symmetric sp...
AbstractLet p be an odd prime. For a kind of p-local co-H space Y of low-rank, it is shown in this p...
AbstractLet R ⊆ Q be a subring, let r ≥ 3 and let m be an integer such that each prime p with 2p – 3...
1. Introduction. The title of this paper is reminiscent of the title of one of the last papers by Ge...
We give a construction of the universal enveloping $A_\infty$ algebra of a given $L_\infty$ algebra,...
This proceedings volume centers on new developments in rational homotopy and on their influence on a...
1. Introduction. The title of this paper is reminiscent of the title of one of the last papers by Ge...
AbstractA new factorization of the cup product u(Sq8u) through secondary operations is used to study...
AbstractFor a class of spaces including simply connected rational spaces the homotopy classification...
AbstractIn this note we prove that any simply connected finite loop space that has one three-dimensi...
AbstractAny H-space X can be imbedded in the loop space of its suspension ΩΣX as a direct product fa...
We study the spaces of embeddings $S^m\hookrightarrow R^n$ and those of long embeddings $R^m\hookrig...
Let $M$ be the $6$-manifold $M$ as the total space of the sphere bundle of a rank $3$ vector bundle ...
Abstract. Any H-space X can be imbedded in the loop space of its suspension ΩΣX as a direct product ...