15 citations · 53 across the 8 of their papers we have counts for
8 papers
On the invariants of the full symmetric Toda system
Yu. B. Chernyakov, G. I Sharygin, A. S. Sorin
In this paper we continue our study of the geometric properties of full symmetric Toda systems from \cite{CSS14,CSS17,CSS19}. Namely we describe here a simple geometric constructio…
The solution of the N=(0|2) superconformal f-Toda lattice
V. B. Derjagin, A. N. Leznov, A. Sorin
The general solution of the two-dimensional integrable generalization of the f-Toda chain with fixed ends is explicitly presented in terms of matrix elements of various fundamental…
N=2 Superintegrable f-Toda Mapping and Super-NLS Hierarchy in the (1|2) Superspace
V. B. Derjagin, A. N. Leznov, A. S. Sorin
A new integrable N=2 supersymmetric f-Toda mapping in (1|2) superspace, acting like the symmetry transformation of N=2 supersymmetric NLS hierarchy, is proposed. The first two Hami…
Quantum N=2 super Algebra In Superspace
Changhyun Ahn, E. Ivanov, S. Krivonos +1
We discuss the N=2 extension of Polyakov-Bershadsky algebra with the generic central charge, , at the quantum level in superspace. It contains, in addition to the sp…
Conformal Linearization Versus Nonlinearity of -Algebras
S. Krivonos, A. Sorin
We review the new approach to the theory of nonlinear -algebras which is developed recently and called {\it conformal linearization}. In this approach -algebras are embedded…
MORE ON THE LINEARIZATION OF -ALGEBRAS
S. Krivonos, A. Sorin
We show that a wide class of -(super)algebras, including , -superconformal as well as nonlinear algebras, can be linearized by embedding them as subalge…
Linearizing and Algebras
S. Bellucci, S. Krivonos, A. Sorin
It has recently been shown that the and algebras can be considered as subalgebras in some linear conformal algebras. In this paper we show that the nonlinear alge…
Linearizing W-Algebras
S. Krivonos, A. Sorin
We show that the Zamolodchikov's and Polyakov-Bershadsky nonlinear algebras and can be embedded as subalgebras into some {\em linear} algebras with finite set of…