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**Bykov, Dmitri and Zinn-Justin, Paul (2020): Higher spin sl(2) R-matrix from equivariant (co)homology. In: Letters in Mathematical Physics, Vol. 110, No. 9: pp. 2435-2470**

**Full text not available from 'Open Access LMU'.**

## Abstract

We compute the rational sl(2) R-matrix acting in the product of two spin-l(2) (l is an element of N) representations, using a method analogous to the one of Maulik and Okounkov, i.e., by studying the equivariant (co)homology of certain algebraic varieties. These varieties, first considered by Nekrasov and Shatashvili, are typically singular. They may be thought of as the higher spin generalizations of A1 Nakajima quiver varieties (i.e., cotangent bundles of Grassmannians), the latter corresponding to l = 1.

Item Type: | Journal article |
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Faculties: | Physics |

Subjects: | 500 Science > 530 Physics |

ISSN: | 0377-9017 |

Language: | English |

Item ID: | 89179 |

Date Deposited: | 25. Jan 2022, 09:29 |

Last Modified: | 25. Jan 2022, 09:29 |