Prime non-Lie modules for Malcev superalgebras (Q1892826)

A bimodule \(V\) for a superalgebra \(A\) is prime if any two of its nonzero submodules have a nonzero intersection and no nonzero submodule is annihilated by a nonzero ideal of \(A\). The authors determine all prime bimodules for Malcev algebras modulo Lie theory. In fact, the work is done in the setting of Malcev superalgebras.