DOIAbstract
AbstractThe simple finite-dimensional Lie algebras of type S over an algebraically closed field of prime characteristic are classified. The number of such algebras of any fixed dimension is finite
AbstractThe simple finite-dimensional Lie algebras of type S over an algebraically closed field of prime characteristic are classified. The number of such algebras of any fixed dimension is finite
AbstractLie algebras of Cartan type over fields of prime characteristic were introduced by Kostrikin...
AbstractWe prove that any simple Lie subalgebra of a locally finite associative algebra is either fi...
The class of minimal non-elementary Lie algebras over a field F are studied. These are classified wh...
AbstractThe simple finite-dimensional Lie algebras of type S over an algebraically closed field of p...
AbstractLet L be a finite-dimensional simple Lie algebra over an algebraically closed field of chara...
We discuss various characterizations of simple locally finite Lie algebras of diagonal type over an ...
We discuss various characterizations of simple locally finite Lie algebras of diagonal type over an ...
We determine the Lie algebras such that their number of ideals is at most five. A complete classific...
AbstractIt is proved that every finite dimensional simple Lie algebra of absolute toral rank 2 over ...
Finite-dimensional simple Lie superalgebras (also called ℤ2-graded Lie algebras) over an algebraical...
The problem of classifying the finite-dimensional simple Lie algebras over fields of characteristic ...
AbstractA finite-dimensional Lie algebra L over a field F is called elementary if each of its subalg...
AbstractWe consider the known finite-dimensional simple Lie algebras of characteristic p > 3 and det...
AbstractWe consider the known finite-dimensional simple Lie algebras of characteristic p > 3 and det...
AbstractAn algebra is called finitary if it consists of finite-rank transformations of a vector spac...
AbstractLie algebras of Cartan type over fields of prime characteristic were introduced by Kostrikin...
AbstractWe prove that any simple Lie subalgebra of a locally finite associative algebra is either fi...
The class of minimal non-elementary Lie algebras over a field F are studied. These are classified wh...
AbstractThe simple finite-dimensional Lie algebras of type S over an algebraically closed field of p...
AbstractLet L be a finite-dimensional simple Lie algebra over an algebraically closed field of chara...
We discuss various characterizations of simple locally finite Lie algebras of diagonal type over an ...
We discuss various characterizations of simple locally finite Lie algebras of diagonal type over an ...
We determine the Lie algebras such that their number of ideals is at most five. A complete classific...
AbstractIt is proved that every finite dimensional simple Lie algebra of absolute toral rank 2 over ...
Finite-dimensional simple Lie superalgebras (also called ℤ2-graded Lie algebras) over an algebraical...
The problem of classifying the finite-dimensional simple Lie algebras over fields of characteristic ...
AbstractA finite-dimensional Lie algebra L over a field F is called elementary if each of its subalg...
AbstractWe consider the known finite-dimensional simple Lie algebras of characteristic p > 3 and det...
AbstractWe consider the known finite-dimensional simple Lie algebras of characteristic p > 3 and det...
AbstractAn algebra is called finitary if it consists of finite-rank transformations of a vector spac...
AbstractLie algebras of Cartan type over fields of prime characteristic were introduced by Kostrikin...
AbstractWe prove that any simple Lie subalgebra of a locally finite associative algebra is either fi...
The class of minimal non-elementary Lie algebras over a field F are studied. These are classified wh...
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