We deal with the well-known operation of ARTIN≐S Braid Group B n onAbhandlungen aus dem Mathematischen Seminar der Universität Hamburg
ABSTRACT We deal with the well-known operation of Artin’s braid group BAbhandlungen aus dem Mathematischen Seminar der Universität Hamburg
Zametki 5 (1969) 227–231 MR0242196 [2] E Artin, Theorie der Zopfe, Hamburg Abh. 4 (1925) 47–72 [3] J S Birman, Braids, links, and
GRO¨ BNER-SHIRSHOV BASIS FOR THE BRAID SEMIHamburg Univ., 4 (1926), 47–72. [4] E
E. Artin, Theorie der Zöpfe,Hamburg. Abh. 4 (1925), 47–72. J. S. Birman, Braids, links and mapping class groups.Ann. of Math
5.2 Bourbaki presentation for alternating subgroups of braid groups We Math. Sem. (Hamburg) 5 (1926) 7–23. [13] Schreier O., Die Unter
[FKR96]) The singular braid monoid SBn embeds into a group that will beHamburg 4 (1925), 47–72. [Bae92] J. C. Baez, Link Invariants of
Publication » A New Six Dimensional Representation of the Braid Group on Three Strands and its Irreducibility and Unitarizability. ABSTRACT We consider
, A Faithful Representation of the Singular Braid Monoid on Three Strands, Hamburg 1924, 3, 167–169. [CrossRef] [27] Stoimenow, A. , The
Page 1. On Braid Groups ~ By B~.TTY JA~E GASSNER A dissertation in Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg 25 (
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Quasi quantum group symmetry and local braid relations in the conformal IsingII. Institut für Theoretische Physik, Universität Hamburg, W-2000 Hamburg
The braid groups of the -sphere were studied by Fadell, Van Buskirk and Gillette during the 1960s, and are of particular interest due to the fact
Scattering states of plektons (particles with braid group statistics) in 2+QFT, preprint Hamburg University and DAMTP Cambridge, 1994Fredenhagen, K.,
K Fredenhagen, M Gaberdiel, S M Rüger, Scattering states of plektons (particles with braid group statistics) in 2 + 1 dim. QFT, preprint Hamburg
(abelian) braid group statistics of the quasilocal algebra A associated withII. Institut fu00fcr Theoretische Physik, Universitu00e4t Hamburg, Luruper
The braid group Bn is defined to be the fundamental group of {X ⊂ CArtin, Theorie der Z¨opfe, Hamburg Abh. 4 (1925), 47–72. [2] S
201331-This paper gives an account of the unitary representations of the braid Univ. Hamburg 31, 125 135 (1967) CrossRef Deligne P., Mostow G
Braid groupsPlane curve complements14H3014E20We determine the fundamental groupAbhandlungen aus dem Mathematischen Seminar der Universität Hamburg
not lead back to the original situation but to the beginning of a braid. 5. IL Institut für Theoretische Physik, Universität Hamburg, Luruper
Braidotti, Rosi. Nomadic Subjects: Embodiment and Sexual Difference in Hamburg: OBN, 1998, 20–23. Woodward, Kathryn. “From Virtual Cyborgs
braid group b[1↑mi+1] ∨ b[mi+1↓1] theHamburg 4(1925), 47–72. [4] E. Artin, Dicks - Actions of the braid group, and new
But strictly speaking, this is only a well defined homomorphism for pure braids, (or at best for the subgroup of braids in which the string beginning