  We report the diversity of scroll wave chimeras in the three-dimensional (3D)
Kuramoto model with inertia for N^{3} identical phase oscillators placed in a
unit 3D cube with periodic boundary conditions. In the considered model with
inertia, we have found patterns which do not exist in this system without
inertia. In particular, a scroll ring chimera is obtained from random initial
conditions. In contrast to this system without inertia, where all chimera
states have incoherent inner parts, these states can have partially coherent or
fully coherent inner parts as exemplified by a scroll ring chimera. Solitary
states exist in the considered model as separate states or can coexist with
scroll wave chimeras in the oscillatory space. We also propose a method of
construction of 3D images using solitary states as solutions of the 3D Kuramoto
model with inertia.
