Table 1.

Some important quantities defined in the article.

Constant	Expression	Defined in
μ	${\text{max}}_{\text{α}}{\sum }_{\text{β}}\left|{\overline{J}}_{\text{αβ}}\right|\parallel S_{\text{β}}{\parallel }_{\infty }$	Lemma 1, Eq. 39
${\text{σ}}_{\text{max}}^2$	${\text{max}}_{\text{α}}{\sum }_{\text{β}}{\sigma }_{\text{αβ}}^2\parallel S_{\text{β}}{\parallel }_{\infty }^2$	Lemma 1
σmin	${\text{min}}_{\text{α,β}}{\sigma }_{\text{αβ}}^2$	Lemma 1
μmax	$e^{k_L(T-t_0)}[\parallel \text{E[}{Z}_0\text{]}{\parallel }_{\infty }+(\text{μ}+I_{\text{max}})(T-t_0]$	Lemma 2
Σmax	$\begin{array}{l}{e}^{(k_L+k_{L^T}(T-t_0)}[\rho ({\text{Σ}}^{Z_0})+{\lambda }_{\text{max}}^{\text{Γ}}(T-t_0)+\\ {\sigma }_{\text{max}}^2(T-t_0^2]\end{array}$	Lemma 2
k0	${\lambda }_{\text{min}}{\lambda }_{\text{min}}^{{\text{Σ}}^{Z_0}}$	Lemma 3
K	${\lambda }_{\text{min}}\sqrt{{\lambda }_{\text{min}}^{{\text{Σ}}^{Z_0}}{\lambda }_{\text{min}}^{\text{Γ}}\left(T-t_0\right)}$	Proof of Lemma 5
kC	${\text{max}}_{\alpha }{\sum }_{\beta }{\sigma }_{\alpha \beta }^2\parallel S_{\beta }{\parallel }_{\infty }\parallel {S^{\prime }}_{\beta }\parallel$	Proposition 3, Eq. 45
λL		Eq. 48