Abstract
We consider Lie algebras of dimension 3 up to isomorphism. We construct a noncommutative affine spectrum of the isomorphism classes as a noncommutative $k$-algebra $\mathbb{M}$, using noncommutative deformation theory. This $k$-algebra is an example of a noncommutative structure.
Citation
Arvid SIQVELAND. "On moduli spaces of 3d Lie algebras." J. Gen. Lie Theory Appl. 3 (1) 61 - 76, March 2009. https://doi.org/10.4303/jglta/S080105
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