. 2023 Sep 28;9(10):e20515. doi: 10.1016/j.heliyon.2023.e20515

Table 3.

Eigenvalues of the Jacobi matrix corresponding to each equilibrium point.

Balancing Point	λ1	λ2	λ3
^E1^(0,0,0)	R_T– C_T	–C_P + R_P − R_C	RG−CG + P
^E2^(1,0,0)	C_T– R_T	–C_P + R_P − R_C + μL	RG−CG
^E3^(0,1,0)	R_T– C_T + βR_M	R_C + C_P-R_P	RG−CG + P
^E4^(0,0,1)	R_T– C_T+ P	–C_P + R_P-(1-α) R_C	CG−RG−P
^E5^(0,1,1)	R_T– C_T + βR_M + P + T	(1–α) R_C + C_P − R_P	CG−RG−P
^E6^(1,0,1)	C_T– R_T–P	–C_P + R_P–(1–α) R_P + μL	CG−RG
^E7^(1,1,0)	C_T– R_T–βR_M	C_P − R_P+ R_C-μL	RG−CG−T
^E8^(1,1,1)	C_T– R_T–βR_M–P –T	(1–α) R_C+ C_P–R_P–μL	CG –RG + T