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Volumn 125, Issue 2, 1997, Pages 200-235

A Fast Method for Comparing Braids

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EID: 0000906878     PISSN: 00018708     EISSN: None     Source Type: Journal    
DOI: 10.1006/aima.1997.1605     Document Type: Article
Times cited : (87)

References (18)
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    • Dehornoy P. From large cardinals to braids via distributive algebra. J. Knot Theory Ramifications. 4:1995;33-79.
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    • Dehornoy, P.1
  • 8
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    • Les immeubles des groupes de tresses généralisés
    • Deligne P. Les immeubles des groupes de tresses généralisés. Invent. Math. 17:1972;273-302.
    • (1972) Invent. Math. , vol.17 , pp. 273-302
    • Deligne, P.1
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    • The braid group and other groups
    • Garside F. A. The braid group and other groups. Quart. J. Math. Oxford. 20:1969;235-254.
    • (1969) Quart. J. Math. Oxford , vol.20 , pp. 235-254
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  • 12
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    • On braid words and irreflexivity
    • Larue D. On braid words and irreflexivity. Algebra Univ. 31:1994;104-112.
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    • Larue, D.1
  • 14
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    • Braid group actions on left distributive structures and well-orderings in the braid group
    • Laver R. Braid group actions on left distributive structures and well-orderings in the braid group. J. Pure Appl. Algebra. 108:1996;81-98.
    • (1996) J. Pure Appl. Algebra , vol.108 , pp. 81-98
    • Laver, R.1
  • 15
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    • The set of minimal braids is Co-NP-complete
    • Paterson M. S., Razborov A. A. The set of minimal braids is Co-NP-complete. J. Algorithms. 12:1991;393-408.
    • (1991) J. Algorithms , vol.12 , pp. 393-408
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    • An isometric inequality for Artin groups of finite type
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    • Tatsuoka, K.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.