Polynomial tau-functions of BKP and DKP hierarchies

Sato, M. Soliton equations as dynamical systems on a infinite=dimensional Grassmann manifold, RIMS Kokyuroku 439(1981), 30-46

1981

Earlier work this paper cites.

Date, E. ; Jimbo, M. ; Kashiwara, M. ; Miwa, T. Transformation groups for soliton equations. Euclidean Lie algebras and reduction of the KP hierarchy , Publ. Res. Inst. Math. Sci. 18

1982

Earlier work this paper cites.

Date, E. ; Jimbo, M. ; Kashiwara, M. ; Miwa, T. Transformation groups for soliton equations IV. A new hierarchy of soliton equations of KP type, Physica 4D (1982), 343–365

1982

Earlier work this paper cites.

Date, E. ; Jimbo, M. ; Kashiwara, M. ; Miwa, T. Transformation groups for soliton equations, in: Nonlinear integrable systems—classical theory and quantum theory eds M. Jimbo and T. Miwa, World Scientific, (1983), 39–120

1983

Earlier work this paper cites.

Jimbo, M. ; Miwa, T. Solitons and infinite-dimensional Lie algebras. Publ. Res. Inst. Math. Sci. 19 (1983), no. 3, 943–1001

1983

Cited alongside, same era.

You, Y. Polynomial solutions of the BKP hierarchy and projective representations of symmetric groups, in Infinite-dimensional Lie algebras and groups

1989

Cited alongside, same era.

You, Y. DKP and MDKP hierarchy of soliton equations, Physica D 50

1991

Cited alongside, same era.

Kac, V. ; van de Leur, J. The geometry of spinors and the multicomponent BKP and DKP hierarchies. The bispectral problem (Montreal, PQ, 1997), 159–202, CRM Proc. Lecture Notes, 14, Amer. Math. Soc., Providence, RI, 1998

1998

Later among the works it cites.

Anguelova, I The two bosonizations of the CKP hierarchy: Overview and character identities, in: Representations of Lie algebras, quantum groups and related topics, Contemp. Math. 713 (2018), pp 1–34

2018

Closest in time.

Kac, V.G. ; van de Leur, J. W. Equivalence of formulations of the MKP hierarchy and its polynomial tau-functions, Japanese Journal of Mathematics, Vol. 13 (2) (2018), 235–271

2018

Closest in time.