AbstractLet M be a closed, oriented and smooth manifold of dimension d. Let LM be the space of smooth loops in M. In [String topology, preprint math.GT/9911159] Chas and Sullivan introduced the loop product, a product of degree -d on the homology of LM. We aim at identifying the three manifolds with “nontrivial” loop product. This is an application of some existing powerful tools in three-dimensional topology such as the prime decomposition, torus decomposition, Seifert fiber space theorem, torus theorem
AbstractCohen and Godin constructed a positive boundary topological quantum field theory (TQFT) stru...
In this paper we study the string topology (à la Chas–Sullivan) of an orbifold. We define the string...
In this dissertation we establish a connection between some aspects of the string topology of three ...
38 pages, 13 figuresInternational audienceLet $M$ be a closed, oriented and smooth manifold of dimen...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
The field of string topology is concerned with the algebraic structure of spaces of paths and loops ...
The field of string topology is concerned with the algebraic structure of spaces of paths and loops ...
Let M be a closed, oriented, n-dimensional manifold. In this paper we give a Morse theoretic descrip...
We use the computational power of rational homotopy theory to provide an explicit cochain model for ...
In this paper we study the string topology (à la Chas–Sullivan) of an orbifold. We define the string...
AbstractCohen and Godin constructed a positive boundary topological quantum field theory (TQFT) stru...
In this paper we study the string topology (à la Chas–Sullivan) of an orbifold. We define the string...
In this dissertation we establish a connection between some aspects of the string topology of three ...
38 pages, 13 figuresInternational audienceLet $M$ be a closed, oriented and smooth manifold of dimen...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
We show that the Chas-Sullivan loop product, a combination of the Pontrjagin product on the fiber an...
The field of string topology is concerned with the algebraic structure of spaces of paths and loops ...
The field of string topology is concerned with the algebraic structure of spaces of paths and loops ...
Let M be a closed, oriented, n-dimensional manifold. In this paper we give a Morse theoretic descrip...
We use the computational power of rational homotopy theory to provide an explicit cochain model for ...
In this paper we study the string topology (à la Chas–Sullivan) of an orbifold. We define the string...
AbstractCohen and Godin constructed a positive boundary topological quantum field theory (TQFT) stru...
In this paper we study the string topology (à la Chas–Sullivan) of an orbifold. We define the string...
In this dissertation we establish a connection between some aspects of the string topology of three ...