A.Petravchuk

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20242026

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math.RA2026

Maximal subalgebras of the Lie algebra $W_{n} (K)$

Y. Chapovskyi, A. Petravchuk, O. Tyshchenko

Let $K$ be an algebraically closed field of characteristic zero, $A = K [x_{1}, \dots, x_{n}]$ the polynomial ring in $n$ variables, and let $W_{n} (K)$ be the Lie algebra of all $K$ -deriva…

math.RA2025

Module structure of the Lie algebra $W_{n} (K)$ over $s l_{n} (K)$

Y. Chapovskyi, A. Petravchuk

Let $K$ be an algebraically closed field of characteristic zero, $A = K [x_{1}, \dots, x_{n}]$ the polynomial ring, and let $W_{n} (K)$ denote the Lie algebra of all…

Maximal subalgebras of the Lie algebra Wn​(K)

Module structure of the Lie algebra Wn​(K) over sln​(K)

Maximal subalgebras of the Lie algebra $W_{n} (K)$

Module structure of the Lie algebra $W_{n} (K)$ over $s l_{n} (K)$