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The celestial chiral algebra of self-dual gravity on Eguchi-Hanson space
R Bittleston, S Heuveline, D Skinner - Journal of High Energy Physics, 2023 - Springer
A bstract We consider the twistor description of classical self-dual Einstein gravity in the
presence of a defect operator wrap** a certain ℂℙ 1. The backreaction of this defect …
presence of a defect operator wrap** a certain ℂℙ 1. The backreaction of this defect …
The N= 1 algebra W∞[μ] and its truncations
C Candu, C Vollenweider - Journal of High Energy …, 2013 - research-collection.ethz.ch
The main objective of this work is to construct and classify the most general classical and
quantum N= 1 W∞-algebras generated by the same spins as the singlet algebra of N …
quantum N= 1 W∞-algebras generated by the same spins as the singlet algebra of N …
New realizations of deformed double current algebras and Deligne categories
In this paper, we propose an alternative construction of a certain class of Deformed Double
Current Algebras. We construct them as spherical subalgebras of symplectic reection …
Current Algebras. We construct them as spherical subalgebras of symplectic reection …
Invariant modules and the reduction of nonlinear partial differential equations to dynamical systems
We completely characterize all nonlinear partial differential equations leaving a given finite-
dimensional vector space of analytic functions invariant. Existence of an invariant subspace …
dimensional vector space of analytic functions invariant. Existence of an invariant subspace …
[PDF][PDF] gl (labda) and differential operators preserving polynomials
GF Post, NW van den Hijligenberg… - Acta applicandae …, 1996 - research.utwente.nl
gl(λ) and differential operators preserving polynomials Page 1 Acta Appticandae
Mathematicae 44: 257-268, 1996. 257 @ 1996 Kluwer Academic Publishers. Printed in the …
Mathematicae 44: 257-268, 1996. 257 @ 1996 Kluwer Academic Publishers. Printed in the …
Lie superalgebras of supermatrices of complex size. Their generalizations and related integrable systems
P Grozman, D Leites - Complex Analysis and Related Topics, 2000 - Springer
We distinguish a class of simple filtered Lie algebras L U_ g (λ) of polynomial growth whose
associated graded Lie algebras are not simple. We describe presentations of such algebras …
associated graded Lie algebras are not simple. We describe presentations of such algebras …
The Lie algebraic structure of differential operators admitting invariant spaces of polynomials
F Finkel, N Kamran - Advances in Applied Mathematics, 1998 - Elsevier
We prove that the scalar and 2× 2 matrix differential operators which preserve the simplest
scalar and vector-valued polynomial modules in two variables have a fundamental Lie …
scalar and vector-valued polynomial modules in two variables have a fundamental Lie …
Integrability structures of the generalized Hunter–Saxton equation
OI Morozov - Analysis and Mathematical Physics, 2021 - Springer
We consider integrability structures of the generalized Hunter–Saxton equation. We obtain
the Lax representation with non-removable spectral parameter, find local recursion …
the Lax representation with non-removable spectral parameter, find local recursion …
A theorem on separated transformations of basis vectors of polynomial space and its applications in special polynomials and related sl(2,R) Lie algebra
M Amiri - ScienceOpen Preprints, 2023 - scienceopen.com
The present paper introduces a method of basis transformation of a vector space that is
specifically applicable to polynomials space and differential equations with certain …
specifically applicable to polynomials space and differential equations with certain …
Quasi-exactly solvable Lie superalgebras of differential operators
In this paper, we study Lie superalgebras of matrix-valued first-order differential operators on
the complex line. We first completely classify all such superalgebras of finite dimension …
the complex line. We first completely classify all such superalgebras of finite dimension …