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On the large-scale geometry of graph braid groups via cubical structures [PDF]
Byung Hee An, Sangrok Oh
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Jorge Luis Borges' Medieval Aesthetics of Failure
Critical Quarterly, EarlyView.
Irina Dumitrescu
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Evaluation of the Effectiveness of Geogrids Manufactured from Recycled Plastics for Slope Stabilization-A Case Study. [PDF]
Vicuña L +8 more
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Low radial and axial force stent retriever reduces symptomatic subarachnoid hemorrhage after mechanical thrombectomy for acute middle cerebral artery and medium vessel occlusion: a prospective pilot study. [PDF]
Ishiguro T +13 more
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JDDG: Journal der Deutschen Dermatologischen Gesellschaft, EarlyView.
Pedro Redondo
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Multi-site research using electronic health record data: Lessons learned from a case study. [PDF]
Garcia B +4 more
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Sbornik: Mathematics, 2001
Summary: Artin's braid groups are studied from the viewpoint of right-ordered groups. A right order is constructed such that the cone of elements \(\geqslant 1\) is finitely generated as a monoid. The structure of ideals of this cone is determined, and it turns out to be quite specific and impossible for linearly ordered groups.
Dubrovina, T. V., Dubrovin, N. I.
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Summary: Artin's braid groups are studied from the viewpoint of right-ordered groups. A right order is constructed such that the cone of elements \(\geqslant 1\) is finitely generated as a monoid. The structure of ideals of this cone is determined, and it turns out to be quite specific and impossible for linearly ordered groups.
Dubrovina, T. V., Dubrovin, N. I.
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Journal of Knot Theory and Its Ramifications, 1998
In this note we define the Hopf-braid group, a group that is directly related to the group of motions of n mutually distinct lines through the origin in [Formula: see text], which is better known as the braid group of the two-sphere. It is also related to the motion group of the Hopf link in the three-sphere.
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In this note we define the Hopf-braid group, a group that is directly related to the group of motions of n mutually distinct lines through the origin in [Formula: see text], which is better known as the braid group of the two-sphere. It is also related to the motion group of the Hopf link in the three-sphere.
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2017
This chapter introduces the reader to Artin's classical braid groups Bₙ. The group Bₙ is isomorphic to the mapping class group of a disk with n marked points. Since disks are planar, the braid groups lend themselves to special pictorial representations.
Benson Farb, Dan Margalit
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This chapter introduces the reader to Artin's classical braid groups Bₙ. The group Bₙ is isomorphic to the mapping class group of a disk with n marked points. Since disks are planar, the braid groups lend themselves to special pictorial representations.
Benson Farb, Dan Margalit
openaire +1 more source

