Ушбу иш иқтибос қилган ишлар

36 та иш

Иш: Central extensions of filiform Zinbiel algebras

1. Classification of Naturally Graded Zinbiel Algebras with Characteristic Sequence Equal to (n–p, p)

   J. Q. Adashev, M. Ladra, B. A. Omirov

   МақолаAlgebraic structures and combinatorial modelsUkrainian Mathematical Journal20193 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.497712

2. The geometric classification of nilpotent Tortkara algebras

   Ilya Gorshkov, Ivan Kaygorodov, Mykola Khrypchenko

   Мақола20192 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.361981

3. ZINBIEL ALGEBRAS AND COMMUTATIVE ALGEBRAS WITH DIVIDED POWERS

   Ioannis Dokas

   Мақола20092 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.497703

4. Deformation of Dual Leibniz Algebra Morphisms

   Donald Yau

   Мақола20072 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.497704

5. Zinbiel algebras under q-commutators

   Askar Dzhumadil’daev

   Мақола20072 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.497705

6. Is it possible to find for any $$\varvec{n,m\in \mathbb {N}}$$ n , m ∈ N a Jordan algebra of nilpotency type $$\varvec{(n,1,m)?}$$ ( n , 1 , m ) ?

   A. S. Hegazi, Hani Abdelwahab

   Мақола20162 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.497706

7. Сарлавҳасиз

   Бошқа2 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.497709

8. Сарлавҳасиз

   Бошқа2 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.497710

9. ON THE STRUCTURE OF FREE DUAL LEIBNIZ ALGEBRAS

   Altyngul Naurazbekova

   Мақола20192 иқтибос

   ABIABI:AkademIndex/openalex/2026.other.497711

10. Сарлавҳасиз

    Бошқа1 иқтибос

    ABIABI:AkademIndex/openalex/2026.other.497707

11. Сарлавҳасиз

    Бошқа1 иқтибос

    ABIABI:AkademIndex/openalex/2026.other.497714