Absolutely Summing Toeplitz operators on Fock spaces

For $1\le p<\mathrm{\infty }$, let $F_{\phi }^p$ be the Fock spaces on ${\mathbb{C}}^n$ with the weight function $\phi$ that $\phi \in {\mathcal{C}}^2\left({\mathbb{C}}^n\right)$ is real-valued and satisfies $m{\omega }_0\le d{d}^c\phi \le M{\omega }_0$ for two positive constants $m$ and $M$, ${\omega }_0=d{d}^c{\mid z\mid }^2$ is the Euclidean Kähler form on ${\mathbb{C}}^n$, $d^c=\frac{\sqrt{-1}}{4}\left(\bar{\mathrm{\partial }}-\mathrm{\partial }\right)$. In this paper, we completely characterize those positive Borel measure $\mu$ on ${\mathbb{C}}^n$ so that the induced Toeplitz operators $T_{\mu }$ is $r$-summing on $F_{\phi }^p$ for $r\ge 1$.