AbstractThe main result in this paper is the classification of simple Novikov algebras A with a maximal subalgebra H such that AH has a finite-dimensional irreducible H-submodule. A second result deals with the extension of Hamiltonian operators
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
AbstractThe main result in this paper is the classification of simple Novikov algebras A with a maxi...
AbstractIn this paper, we first present a classification theorem of simple infinite-dimensional Novi...
The class of Novikov algebras is a popular object of study among classical nonassociative algebras. ...
summary:Novikov algebras were introduced in connection with the Poisson brackets of hydrodynamic typ...
summary:Novikov algebras were introduced in connection with the Poisson brackets of hydrodynamic typ...
summary:Novikov superalgebras are related to quadratic conformal superalgebras which correspond to t...
AbstractIn this paper, we first present a classification theorem of simple infinite-dimensional Novi...
First order Hamiltonian operators of differential-geometric type were introduced by Dubrovin and Nov...
In this paper, we first present a classification theorem of simple infinite-dimensional Novikov alge...
We give a complete classification of finite-dimensional simple Novikov algebras and their irreducibl...
summary:Novikov algebras were introduced in connection with the Poisson brackets of hydrodynamic typ...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
AbstractThe main result in this paper is the classification of simple Novikov algebras A with a maxi...
AbstractIn this paper, we first present a classification theorem of simple infinite-dimensional Novi...
The class of Novikov algebras is a popular object of study among classical nonassociative algebras. ...
summary:Novikov algebras were introduced in connection with the Poisson brackets of hydrodynamic typ...
summary:Novikov algebras were introduced in connection with the Poisson brackets of hydrodynamic typ...
summary:Novikov superalgebras are related to quadratic conformal superalgebras which correspond to t...
AbstractIn this paper, we first present a classification theorem of simple infinite-dimensional Novi...
First order Hamiltonian operators of differential-geometric type were introduced by Dubrovin and Nov...
In this paper, we first present a classification theorem of simple infinite-dimensional Novikov alge...
We give a complete classification of finite-dimensional simple Novikov algebras and their irreducibl...
summary:Novikov algebras were introduced in connection with the Poisson brackets of hydrodynamic typ...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
The Lie algebraic scheme for constructing Hamiltonian operators is differential-algebraically recast...
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