ONE-DIMENSIONAL SOLVABLE EXTENSION OF AN (N+2)-DIMENSIONAL MODEL FILIFORM N-LIE ALGEBRA

Beshimova , Shahnoza, Бешимова , Шахноза, Beshimova , Shahnoza

Тамаддун нури · 2026-yil

Annotatsiya

This paper presents a theoretical study of one-dimensional solvable extensions of ( )-dimensional model filiform n-Lie algebras. The structural properties of model filiform n-Lie algebras, their derivation spaces, and methods for constructing one-dimensional solvable extensions are analyzed. Based on recent advances in the literature, the classification of model filiform algebras, their algebraic invariants, and the role of derivations in extension theory are discussed. The results demonstrate that the derivation algebra serves as the principal tool for describing one-dimensional solvable extensions.

Maqola ma’lumotlari
MualliflarBeshimova , Shahnoza, Бешимова , Шахноза, Beshimova , Shahnoza
JurnalТамаддун нури
Nashr sanasi2026-06-30
Jild6
Son81
Betlar25-27
TilO‘zbek
DOI10.69691/v6s0de18

Kalit so‘zlar

n-Lie, filiform, derivatsiya, kengaytma, yechiluvchanlik, klassifikatsiya, kohomologiya, deformatsiya, invariant, nilpotentlik., n-алгебра, филиформность, деривация, расширение, разрешимость, классификация, когомология, деформация, инвариант, нильпотентность., n-Lie, filiform, derivatsiya, kengaytma, yechiluvchanlik, klassifikatsiya, kohomologiya, deformatsiya, invariant, nilpotentlik.

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