Classification of holomorphic vertex operator algebras (VOAs) of central charge 24 is a fundamental problem in the theory of VOAs. In 1993, Schellekens obtained a partial classification of holomorphic VOAs of central charge 24 and showed that there are 71 possible Lie algebra structures for the weight one spaces of holomorphic VOAs of central charge 24. By considering an analogy of the fact that the Niemeier lattices are determined by their root systems, many researchers have expected that the holomorphic VOAs of central charge 24 are determined by their weight one Lie algebras. In this talk, we show that it is true if the weight Lie algebra is a Lie algebra of the type $A_{1,4}^{12}$, $B_{2,2}^6$, $B_{3,2}^4$, $B_{4,2}^3$, $B_{6,2}^2$, $B_{12,2}$, $D_{4,2}^2B_{2,1}^4$, $D_{8,2}B_{4,1}^2$, $A_{3,2}^4A_{1,1}^4$, $D_{5,2}^2A_{3,1}^2$, $D_{9,2}A_{7,1}$, $C_{4,1}^4$ or $D_{6,2}B_{3,1}^2C_{4,1}$. Such VOAs are obtained by applying orbifold construction to the lattice VOAs associated with Niemeier lattices and lifts of $(-1)$-isometry of the lattices. This is a joint work with Ching Hung Lam and Xingjun Lin.