Existence of a Conserved Quantity and Stability of In Vitro Virus Infection Dynamics Models with Absorption Effect

Table 4

Normalized conserved quantity for each of the postinoculation time periods.

Conserved quantity	t = 0	t = 1	t = 2	t = 3	t = 4	t = 5	t = 6	t = 7	t = 8	t = 9	-value
Basic model without absorption	1.0000	1.0858	0.9977	1.0212	0.8475	0.8552	0.8254	0.7994	0.8185	0.8257	0.022
Latent model without absorption	1.0000	1.0858	0.9979	1.0216	0.8491	0.8649	0.8667	0.9005	0.9537	0.9694	0.078
Basic model with absorption	1.0000	1.1222	1.0000	1.0372	0.8281	0.9850	1.1113	1.0283	0.9945	0.9898	0.714
Latent model with absorption	1.0000	1.0872	0.9980	1.0222	0.8487	0.8727	0.8855	0.9141	0.9615	0.9759	0.102

Null hypothesis: .