Does anyone know if there is an intrinsic definition of a toroidal compactification (over $\mathbb{C}$)?

Something like: Let $X$ be an algebraic variety over $\mathbb{C}$. Then $X \subset \bar{X}$ is a toroidal compactification if for every $x \in \bar{X}\setminus X$ there is an analytic neighborhood $N(x)$ of $x$ such that $N(x)$ is isomorphic to a toric variety. If there is, could someone give me any reference for it?