Explicit generators in rectangular affine W-algebras of type A

V. A. Fateev and S. L. Lukyanov, The models of two-dimensional conformal quantum field theory with Z n Z_{n} symmetry

1988

Earlier work this paper cites.

B. Feigin and E. Frenkel, Quantization of the Drinfeld–Sokolov reduction

1990

Earlier work this paper cites.

V. Kac, Vertex algebras for beginners

1997

Earlier work this paper cites.

E. Ragoucy and P. Sorba, Yangian realisations from finite W-algebras

1999

Earlier work this paper cites.

C. Briot and E. Ragoucy, RTT presentation of finite W-algebras

2001

Earlier work this paper cites.

V. Kac, Shi-Shyr Roan and M. Wakimoto, Quantum reduction for affine superalgebras

2003

Cited alongside, same era.

E. Frenkel and D. Ben-Zvi, Vertex algebras and algebraic curves

2004

Cited alongside, same era.

V. Kac and M. Wakimoto, Quantum reduction and representation theory of superconformal algebras

2004

Cited alongside, same era.

T. Arakawa, Representation theory of superconformal algebras and the Kac–Roan–Wakimoto conjecture

2005

Cited alongside, same era.

V. Kac and M. Wakimoto, Corrigendum to: “Quantum reduction and representation theory of superconformal algebras” [Adv. Math. 185 (2004), 400–458]

2005

Cited alongside, same era.

T. Arakawa, Introduction to W-algebras and their representation theory

Original

Cited in the paper.

J. Brundan and A. Kleshchev, Shifted Yangians and finite W-algebras

2006

Later among the works it cites.

T. Arakawa, Representation theory of W-algebras

2007

Later among the works it cites.

T. Arakawa, Rationality of W-algebras: principal nilpotent cases

2015

Closest in time.

A. I. Molev and E. Ragoucy, Classical W-algebras in types A , B , C , D A,B,C,D and G G

2015

Closest in time.