  In this article we show that almost all blocks of all Frobenius-Lusztig
kernels are of wild representation type extending results of Feldvoss
andWitherspoon, who proved this result for the principal block of the zeroth
Frobenius-Lusztig kernel. Furthermore we verify the conjecture that there are
infinitely many Auslander-Reiten components for a finite dimensional algebra of
infinite representation type for selfinjective algebras whose cohomology
satisfies certain finiteness conditions.
