The algebraic classification of nilpotent $\mathfrak{CD}$-algebras

Abstract

We give an algebraic classification of complex $4$-dimensional nilpotent $\mathfrak{CD}$-algebras.

References in corpus (9)

• The algebraic and geometric classification of nilpotent anticommutative algebras
• The algebraic and geometric classification of nilpotent terminal algebras
• Non-associative central extensions of null-filiform associative algebras
• The variety of dual mock-Lie algebras
• The algebraic and geometric classification of nilpotent noncommutative Jordan algebras
• The algebraic classification of nilpotent algebras
• The geometric classification of nilpotent $\mathfrak{CD}$-algebras
• One-generated nilpotent assosymmetric algebras
• The algebraic classification of nilpotent commutative $\mathfrak{CD}$-algebras

Cited by in corpus (3)

• The algebraic classification of nilpotent algebras
• One-generated nilpotent bicommutative algebras
• The geometric classification of nilpotent commutative $\mathfrak{CD}$-algebras