We use Polyak\u27s skein relation to give a new proof that Milnor\u27s string link homotopy invariants are finite type invariants, and to develop a recursive relation for their associated weight systems. We show that the obstruction to the triviality of these weight systems is the presence of a certain kind of spanning tree in the intersection graph of a chord diagram
AbstractWe study relations between the Alexander–Conway polynomial ∇L and Milnor higher linking numb...
this paper as follows: In x1 we recall some basic facts about finite type invariants of links. In x2...
Link homotopy has been an active area of research for knot theorists since its introduction by Milno...
We define a notion of finite type invariants for links with a fixed linking matrix. We show that Mil...
We extend the notion of intersection graphs for knots in the theory of finite type invariants to str...
We characterize, in an algebraic and in a diagrammatic way, Milnor string link invariants indexed by...
Bar-Natan used Chinese characters to show that finite type invariants classify string links up to ho...
This paper is a generalization of the author\u27s previous work on link homotopy to link concordance...
29 pagesInternational audienceThe universal sl_2 invariant of string links has a universality proper...
In previous work, we defined the intersection graph of a chord diagram associated with a string link...
AbstractLink-homotopy has been an active area of research for knot theorists since its introduction ...
AbstractA formula for computing the Milnor (concordance) invariants from the Kontsevich integral is ...
AbstractIn this paper we generalize Milnor's μ-invariants (which were originally defined for “almost...
Abstract. This paper describes the relationship between the first non-vanishing Milnor invariants of...
Abstract. It has long been known that a Milnor invariant with no repeated index is an invariant of l...
AbstractWe study relations between the Alexander–Conway polynomial ∇L and Milnor higher linking numb...
this paper as follows: In x1 we recall some basic facts about finite type invariants of links. In x2...
Link homotopy has been an active area of research for knot theorists since its introduction by Milno...
We define a notion of finite type invariants for links with a fixed linking matrix. We show that Mil...
We extend the notion of intersection graphs for knots in the theory of finite type invariants to str...
We characterize, in an algebraic and in a diagrammatic way, Milnor string link invariants indexed by...
Bar-Natan used Chinese characters to show that finite type invariants classify string links up to ho...
This paper is a generalization of the author\u27s previous work on link homotopy to link concordance...
29 pagesInternational audienceThe universal sl_2 invariant of string links has a universality proper...
In previous work, we defined the intersection graph of a chord diagram associated with a string link...
AbstractLink-homotopy has been an active area of research for knot theorists since its introduction ...
AbstractA formula for computing the Milnor (concordance) invariants from the Kontsevich integral is ...
AbstractIn this paper we generalize Milnor's μ-invariants (which were originally defined for “almost...
Abstract. This paper describes the relationship between the first non-vanishing Milnor invariants of...
Abstract. It has long been known that a Milnor invariant with no repeated index is an invariant of l...
AbstractWe study relations between the Alexander–Conway polynomial ∇L and Milnor higher linking numb...
this paper as follows: In x1 we recall some basic facts about finite type invariants of links. In x2...
Link homotopy has been an active area of research for knot theorists since its introduction by Milno...