none2We describe the group of continous automorphisms of all simple infinite dimensional linearly compact Lie superalgebras and use it in order to classify F-forms of these superalgebras over any field F of characteristic zero.noneCANTARINI N.; KAC V.GCANTARINI N.; KAC V.
Finite-dimensional simple Lie superalgebras (also called ℤ2-graded Lie algebras) over an algebraical...
International audienceLet $k$ be a field of characteristic not two or three. We classify up to isomo...
none2The notion of an anti-commutative (resp. commutative) rigid superalgebra is a natural generaliz...
We describe the group of continuous automorphisms of all simple infinite-dimensional linearly compac...
We describe the group of continuous automorphisms of all simple infinite-dimensional linearly compac...
none2We classify simple linearly compact n-Lie superalgebras with n>2 over a field F of characterist...
We classify simple linearly compact n-Lie superalgebras with n > 2 over a field F of characteristic ...
We classify simple linearly compact n-Lie superalgebras with n > 2 over a field F of characteristic ...
We give a description of the algebraic group Aut(g) of automorphisms of a simple finite dimensional ...
The natural filtration of the infinite-dimensional simple modular Lie superalgebra M over a field of...
We classify open maximal subalgebras of all infinite-dimensional linearly compact simple Lie superal...
We classify open maximal subalgebras of all infinite-dimensional linearly compact simple Lie superal...
We classify open maximal subalgebras of all infinite-dimensional linearly compact simple Lie superal...
AbstractWe classify open maximal subalgebras of all infinite-dimensional linearly compact simple Lie...
AbstractWe give a description of the algebraic group Aut(g) of automorphisms of a simple finite-dime...
Finite-dimensional simple Lie superalgebras (also called ℤ2-graded Lie algebras) over an algebraical...
International audienceLet $k$ be a field of characteristic not two or three. We classify up to isomo...
none2The notion of an anti-commutative (resp. commutative) rigid superalgebra is a natural generaliz...
We describe the group of continuous automorphisms of all simple infinite-dimensional linearly compac...
We describe the group of continuous automorphisms of all simple infinite-dimensional linearly compac...
none2We classify simple linearly compact n-Lie superalgebras with n>2 over a field F of characterist...
We classify simple linearly compact n-Lie superalgebras with n > 2 over a field F of characteristic ...
We classify simple linearly compact n-Lie superalgebras with n > 2 over a field F of characteristic ...
We give a description of the algebraic group Aut(g) of automorphisms of a simple finite dimensional ...
The natural filtration of the infinite-dimensional simple modular Lie superalgebra M over a field of...
We classify open maximal subalgebras of all infinite-dimensional linearly compact simple Lie superal...
We classify open maximal subalgebras of all infinite-dimensional linearly compact simple Lie superal...
We classify open maximal subalgebras of all infinite-dimensional linearly compact simple Lie superal...
AbstractWe classify open maximal subalgebras of all infinite-dimensional linearly compact simple Lie...
AbstractWe give a description of the algebraic group Aut(g) of automorphisms of a simple finite-dime...
Finite-dimensional simple Lie superalgebras (also called ℤ2-graded Lie algebras) over an algebraical...
International audienceLet $k$ be a field of characteristic not two or three. We classify up to isomo...
none2The notion of an anti-commutative (resp. commutative) rigid superalgebra is a natural generaliz...