HIGHER DEFORMATIONS OF LIE ALGEBRA REPRESENTATIONS II

Steinberg's tensor product theorem shows that for semisimple algebraic groups the study of irreducible representations higher Frobenius kernels reduces to first kernel. In preceding paper in this series, deforming distribution algebra a kernel yielded family deformations called reduced enveloping algebras. we prove Steinberg decomposition can be similarly deformed, allowing us reduce representation theoretic questions about these algebras We use derive structural results modules over Separately, also show many hold without an assumption reductivity.