Buckley V. Valeo

Jones, Clifford A.

doi:10.4135/9781412953993.n60

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R-matrix and Q-relations For Glq(lll)1

§1 Introduction1

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“…We choose the indices ordered as R' . where ,\ = q-q- 1 • This R-matrix has been used extensively in the work of Lee and Couture (17].…”

Section: R-matrix and Q-relations For Glq(lll)mentioning

confidence: 99%

Differential geometry of groups in string theory

Schmidke¹

1990

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“…We choose the indices ordered as R' . where ,\ = q-q- 1 • This R-matrix has been used extensively in the work of Lee and Couture (17].…”

Section: R-matrix and Q-relations For Glq(lll)mentioning

confidence: 99%

Differential geometry of groups in string theory

Schmidke¹

1990

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“…After Jaeger's discovery, a new infinite family of spin models were constructed on Hadamard graphs by the author [14]. The corresponding link invariants of the Hadamard models were determined by Jaeger [10,11], and then Jones [13] gave a pair of two links which can be detected by this invariant but not by Jones polynomial.…”

Section: §1 Introductionmentioning

confidence: 99%

Spin Models and Almost Bipartite 2-Homogeneous Graphs

Nomura¹

Advanced Studies in Pure Mathematics

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A connected graph of diameter d is said to be almost bipartite if it contains no cycle of length 2£ + 1 for all £ < d. An almost bipartite distance-regular graph r = (X, E) is 2-homogeneous if and only if there are constants ')'1, ... ,'Yd such that [ri-1(u) n r1(x) n r1(y)[ = 'Yi holds for all u E X and for all x, y E ri(u) with 8(x, y) = 2 (i=l, ... ,d).In this paper, almost bipartite 2-homogeneous distance-regular graphs are classified. This determines triangle-free connected graphs affording spin models ( for link invariants) with certain weights.

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Buckley V. Valeo

Cited by 2 publications

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Differential geometry of groups in string theory

Differential geometry of groups in string theory

Spin Models and Almost Bipartite 2-Homogeneous Graphs

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