Geodesic
Algebraic linear groups as whole groups of automorphisms and the closeness of their verbal subgroups
Algebra i logika, Tome 6 (1967) no. 1, pp. 83-94.

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Every algebraic linear group over a field $K$ of the characteristic $0$ is rationally isomorphic to a group of all automorphisms of some universal algebra $\mathrm{V}^\phi$ which arises from a finite-dimensional vector space $\mathrm{V}$ over $K$ by adding to it some finite collection $\Phi$ of polylinear operations on $\mathrm{V}$ (see [3], pp. 305–306). For an arbitrary word $V$ the verbal subgroup $V(G)$ of any algebraic linear group $G$ over the universal domain is closed and has a finite width. 
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     author = {Ju. I. Merzljakov},
     title = {Algebraic linear groups as whole groups of automorphisms and the closeness of their verbal subgroups},
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}
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Ju. I. Merzljakov. Algebraic linear groups as whole groups of automorphisms and the closeness of their verbal subgroups. Algebra i logika, Tome 6 (1967) no. 1, pp. 83-94. http://geodesic.mathdoc.fr/item/AL_1967_6_1_a8/