Cluster Points of Jumping Numbers of Toric Plurisubharmonic Functions

We show that the set of cluster points jumping numbers a toric plurisubharmonic function in $\mathbf{C}^n$ is discrete for every $n \ge 1$. also give precise characterization those points. These generalize recent result D. Kim and H. Seo from $n=2$ to arbitrary dimension. Our method analyze asymptotic behaviors Newton convex bodies associated functions.