Table 2.

Parameter values used in model (2.1) to illustrate the existence of multiple equilibria. Note that for this parameter set b_E2 < δ_E2.

parameter	value	parameter	value	parameter	value
d 1	$0.02\frac{1}{\text{day}}$	ε 1	∈ [0, 1]	k 1	${10}^{-5}\frac{\mathrm{ml}\text{-plasma}}{\text{copies}\cdot \text{day}}$
δ	$0.7\frac{1}{\text{day}}$	m	$0.01\frac{\mu \mathrm{l}\text{-blood}}{\text{cells}\cdot \text{day}}$	λ T	$7\frac{\text{cells}}{\mu \mathrm{l}\text{-blood}\cdot \text{day}}$
d 2	$0.005\frac{1}{\text{day}}$	KV	$100\frac{\text{copies}}{\mathrm{ml}\text{-plasma}}$	Ks	${10}^5\frac{\text{copies}}{\mathrm{ml}\text{-plasma}}$
f	0.34	γ T	$0.005\frac{1}{\text{day}}$	NT	$100\frac{\text{copies}\cdot \mathrm{ml}\text{-blood}}{\text{cells}\cdot \mathrm{ml}\text{-plasma}}$
ε 2	∈ [0, 1]	c	$13\frac{1}{\text{day}}$	λ E	$0.001\frac{\text{cells}}{\mu \mathrm{l}\text{-blood}\cdot \text{day}}$
bE 1	$0.03\frac{1}{\text{day}}$	dE	$0.25\frac{1}{\text{day}}$	Kb 1	$0.1\frac{\text{cells}}{\mu \mathrm{l}\text{-blood}}$
aA	$[0,1]\frac{1}{\text{day}}$	δ E 1	$0.1\frac{1}{\text{day}}$	Kd	$0.5\frac{\text{cells}}{\mu \mathrm{l}\text{-blood}}$
aT	$0.008\frac{1}{\text{day}}$	pT	1.2	k 2	${10}^{-9}\frac{\mathrm{ml}\text{-plasma}}{\text{copies}\cdot \text{day}}$
aE	$0.1\frac{1}{\text{day}}$	pE	3	Kγ	$10\frac{\text{cells}}{\mu \mathrm{l}\text{-blood}}$
γ E	$0.01\frac{1}{\text{day}}$	bE 2	$0.001\frac{1}{\text{day}}$	Kb 2	$100\frac{\text{cells}}{\mu \mathrm{l}\text{-blood}}$
δ E 2	$0.005\frac{1}{\text{day}}$