AbstractWe describe some of the properties of the pure braid groups of surfaces different from S2 and RP2. In the case of compact, connected, orientable surfaces without boundary and of genus at least two, we give a necessary and sufficient condition for the splitting of the pure braid group exact sequence of Fadell and Neuwirth, thus answering completely a question of Birman
We prove that the pure braid groups on compact, connected, orientable surfaces are bi-orderable, and...
24 pages ; 7 figuresIn this paper we introduce the framed pure braid group on $n$ strands of an orie...
24 pages ; 7 figuresIn this paper we introduce the framed pure braid group on $n$ strands of an orie...
AbstractWe describe some of the properties of the pure braid groups of surfaces different from S2 an...
AbstractWe describe some of the properties of the pure braid groups of surfaces different from S2 an...
AbstractLet M be a compact, connected non-orientable surface without boundary and of genus g⩾3. We i...
Let M be a compact, connected non-orientable surface without boundary and of genus g >= 3. We invest...
Let M be a compact, connected non-orientable surface without boundary and of genus g >= 3. We invest...
17 pagesInternational audienceLet M be a compact, connected non-orientable surface without boundary ...
17 pagesInternational audienceLet M be a compact, connected non-orientable surface without boundary ...
17 pagesInternational audienceLet M be a compact, connected non-orientable surface without boundary ...
AbstractLet M be a compact, connected non-orientable surface without boundary and of genus g⩾3. We i...
24 pages ; 7 figuresIn this paper we introduce the framed pure braid group on $n$ strands of an orie...
In this paper we give new presentations of the braid groups and the pure braid groups of a closed s...
We prove that the pure braid groups on compact, con-nected, orientable surfaces are bi-orderable, an...
We prove that the pure braid groups on compact, connected, orientable surfaces are bi-orderable, and...
24 pages ; 7 figuresIn this paper we introduce the framed pure braid group on $n$ strands of an orie...
24 pages ; 7 figuresIn this paper we introduce the framed pure braid group on $n$ strands of an orie...
AbstractWe describe some of the properties of the pure braid groups of surfaces different from S2 an...
AbstractWe describe some of the properties of the pure braid groups of surfaces different from S2 an...
AbstractLet M be a compact, connected non-orientable surface without boundary and of genus g⩾3. We i...
Let M be a compact, connected non-orientable surface without boundary and of genus g >= 3. We invest...
Let M be a compact, connected non-orientable surface without boundary and of genus g >= 3. We invest...
17 pagesInternational audienceLet M be a compact, connected non-orientable surface without boundary ...
17 pagesInternational audienceLet M be a compact, connected non-orientable surface without boundary ...
17 pagesInternational audienceLet M be a compact, connected non-orientable surface without boundary ...
AbstractLet M be a compact, connected non-orientable surface without boundary and of genus g⩾3. We i...
24 pages ; 7 figuresIn this paper we introduce the framed pure braid group on $n$ strands of an orie...
In this paper we give new presentations of the braid groups and the pure braid groups of a closed s...
We prove that the pure braid groups on compact, con-nected, orientable surfaces are bi-orderable, an...
We prove that the pure braid groups on compact, connected, orientable surfaces are bi-orderable, and...
24 pages ; 7 figuresIn this paper we introduce the framed pure braid group on $n$ strands of an orie...
24 pages ; 7 figuresIn this paper we introduce the framed pure braid group on $n$ strands of an orie...
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