A. Sleptsov

activity

20122020

most citedDifferential expansion for link polynomials

19 citations · 70 across the 6 of their papers we have counts for

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Showing 2019Show all

3 papers · 1 filter

hep-th2019

Multiplicity-free $U_{q} (s l_{N})$ 6-j symbols: relations, asymptotics, symmetries

Victor Alekseev, Andrey Morozov, Alexey Sleptsov

A closed form expression for multiplicity-free quantum 6-j symbols (MFS) was proposed in arXiv:1302.5143 for symmetric representations of $U_{q} (s l_{N})$ , which are the simplest class…

hep-th2019

Perturbative analysis of the colored Alexander polynomial and KP soliton $τ$ -functions

V. Mishnyakov, A. Sleptsov

In this paper we study the group theoretic structures of colored HOMFLY polynomials in a specific limit. The group structures arise in the perturbative expansion of $S U (N)$ Chern-S…

hep-th2019★ 14 cited

New symmetries for the $U_{q} (s l_{N})$ 6-j symbols from the Eigenvalue conjecture

Andrey Morozov, Alexey Sleptsov

In the present paper we discuss the eigenvalue conjecture, suggested in 2012, in the particular case of $U_{q} (s l_{2})$ . The eigenvalue conjecture provides a certain symmetry for Racah…

Multiplicity-free Uq​(slN​) 6-j symbols: relations, asymptotics, symmetries

Perturbative analysis of the colored Alexander polynomial and KP soliton τ-functions

New symmetries for the Uq​(slN​) 6-j symbols from the Eigenvalue conjecture

Multiplicity-free $U_{q} (s l_{N})$ 6-j symbols: relations, asymptotics, symmetries

Perturbative analysis of the colored Alexander polynomial and KP soliton $τ$ -functions

New symmetries for the $U_{q} (s l_{N})$ 6-j symbols from the Eigenvalue conjecture