Table 5.

Description of the SEICQ1 epidemic model.

States	Type	Transition	Transition rate ($day{s}^{-1}$)	Inducer	Source
S (Susceptible) E (Exposed) I (Infected) C (Confirmed) $Q_S$(Quarantined-Susceptible) $Q_E$(Quarantined-Exposed) $Q_I$(Quarantined-Infected) R (Removed)	Edge-based	$S\to E$	${\beta }_1\sum _l^N{A}_c(k,l)I_l$ here, ${\beta }_1=\frac{R_0{\delta }_2}{⟨d⟩⟨w⟩}$; $⟨d⟩$ = average degree; $⟨w⟩$ = average weight	Neighbors of state I in the contact-layer	$R_0$ is estimated
		$S\to Q_S$	${\beta }_2\sum _l{A}_t(k,l)C_l$ here, ${\beta }_2>>{\delta }_1$, we take ${\beta }_2=50{\delta }_1$	Neighbors of state C in the tracing-layer	Model
		$E\to Q_E$
		$I\to Q_I$
	Nodal	$E\to I$	${\delta }_1=\frac{1}{3}$		16,17
		$Q_E\to Q_I$		–
		$C\to R$	${\delta }_1=\frac{1}{3}$	–	Model
		$I\to C$	${\delta }_2=\frac{1}{4.56}$	–	Estimated
		$I\to R$	${\delta }_2^{{}^{\prime }}=0.66{\delta }_2$	–	18
		$Q_I\to C$	${\delta }_3>>{\delta }_1$, we take ${\delta }_3=50{\delta }_1$	–	Model
		$Q_S\to S$	${\delta }_4=\frac{1}{14}$	–	8