  By applying Miyamoto's $\mathbb{Z}_{3}$-orbifold construction to the lattice
vertex operator algebras associated to Niemeier lattices and their
automorphisms of order 3, we construct holomorphic vertex operator algebras of
central charge 24 whose Lie algebras of the weight one spaces are of types
$A_{2,3}^6$, $E_{6,3}G_{2,1}^{3}$, and $A_{5,3}D_{4,3}A_{1,1}^{3}$, which
correspond to No.6, No.17, and No.32 on Schellekens' list, respectively.
