Add to ORKGsummary:Subalgebras of germs of vector fields leaving $0$ fixed in $R^{2n}$, of finite codimension in symplectic Lie algebra contain the ideal of germs infinitely flat at $0$. We give an application
Let $(S,\omega)$ be a closed connected oriented surface whose genus $l$ is at least two equipped wit...
We show that Nichols algebras of most simple Yetter-Drin-feld modules over the projective symplect...
In this thesis we study infinite-dimensional Lie algebras, drawing inspiration from group theory and...
summary:Subalgebras of germs of vector fields leaving $0$ fixed in $R^{2n}$, of finite codimension i...
We discuss and compare two different approaches to the notionof Mishchenko–Fomenko subalgebras in Po...
Let $\mathcal{L}$ be finite dimensional restricted Lie algebra over an algebraically closed field $k...
AbstractLet g be a Lie algebra over a field of characteristic zero equipped with a vector space deco...
AbstractConsider a finite dimensional Lie algebra L with an action of a finite group G over a field ...
We show that Nichols algebras of most simple Yetter–Drinfeld modules over the projective symplectic ...
Let $\mathfrak g$ be a semisimple Lie algebra, $\vartheta\in {\sf Aut}(\mathfrak g)$ a finite order ...
summary:The well known formula $[X,Y]=\tfrac{1}{2}\tfrac{\partial ^2}{\partial t^2}|_0 (^Y_{-t}ø^X_{...
Symplectic flux measures the areas of cylinders swept in the process of a Lagrangian isotopy. We stu...
AbstractLet g be a finite-dimensional Lie algebra and M be a g-module. The Fernando–Kac subalgebra o...
We prove that the space of coinvariants of functions on an affine variety by a Lie algebra of vector...
AbstractLet L be a finitely generated Lie p-algebra over a finite field F. Then the number, an(L), o...
Let $(S,\omega)$ be a closed connected oriented surface whose genus $l$ is at least two equipped wit...
We show that Nichols algebras of most simple Yetter-Drin-feld modules over the projective symplect...
In this thesis we study infinite-dimensional Lie algebras, drawing inspiration from group theory and...
summary:Subalgebras of germs of vector fields leaving $0$ fixed in $R^{2n}$, of finite codimension i...
We discuss and compare two different approaches to the notionof Mishchenko–Fomenko subalgebras in Po...
Let $\mathcal{L}$ be finite dimensional restricted Lie algebra over an algebraically closed field $k...
AbstractLet g be a Lie algebra over a field of characteristic zero equipped with a vector space deco...
AbstractConsider a finite dimensional Lie algebra L with an action of a finite group G over a field ...
We show that Nichols algebras of most simple Yetter–Drinfeld modules over the projective symplectic ...
Let $\mathfrak g$ be a semisimple Lie algebra, $\vartheta\in {\sf Aut}(\mathfrak g)$ a finite order ...
summary:The well known formula $[X,Y]=\tfrac{1}{2}\tfrac{\partial ^2}{\partial t^2}|_0 (^Y_{-t}ø^X_{...
Symplectic flux measures the areas of cylinders swept in the process of a Lagrangian isotopy. We stu...
AbstractLet g be a finite-dimensional Lie algebra and M be a g-module. The Fernando–Kac subalgebra o...
We prove that the space of coinvariants of functions on an affine variety by a Lie algebra of vector...
AbstractLet L be a finitely generated Lie p-algebra over a finite field F. Then the number, an(L), o...
Let $(S,\omega)$ be a closed connected oriented surface whose genus $l$ is at least two equipped wit...
We show that Nichols algebras of most simple Yetter-Drin-feld modules over the projective symplect...
In this thesis we study infinite-dimensional Lie algebras, drawing inspiration from group theory and...