Multilinear identities in Lie rings associated with periodic groups

In this paper a complete basis is found for the system of multilinear identities of the Lie algebra $L(B(\infty,q))$ associated with a free periodic group $B(\infty,q)$ of countable rank and of arbitrary exponent $q\in\mathbf N$. This result is a generalization of one of Vaughan-Lee for groups of prime exponent.
Bibliography: 7 titles.