Complexity

Research Article

5D Nonlinear Dynamic Evolutionary System in Real Estate Market

Table 1

The equilibrium points, the corresponding eigenvalue, the stability, and the conditional inequality systems true or no.


Equilibrium points	Eigenvalues	Stability	Is the inequality set true?

(0, 0, 0.9158, 0.2466, 0)	−2.6495; −0.3545; 0.7534; 0.8934; 2	Unstable	No
(0, 0, 0.9158, 0.2466, 0.4931)	−2;−0.3545;−2.6495; 0.7534; 0.8934	Unstable	No
(0, 0.9368, 0, 0.0721, 0)	−0.1007; −1.061; 0.9279; 2.8579; 2	Unstable	No
(0, 0.9368, 0, 0.0721, 0.1441)	−2;−1.061; 0.1007; 0.9279; 2.8579	Unstable	No
(0.8609, 0, 0, 0.1391, 0)	−0.8217;−0.22; 1.0009; 2.7909; 2	Unstable	No
(0.8609, 0, 0, 0.1391, 0.2781)	−2; −0.22; −0.8217; 1.0009; 2.7909	Unstable	No
(0, 0.7381, 0.8981, 0.2986, 0)	−2.589; −0.4959;−0.7761; 0.7113; 2	Unstable	No
(0, 0.7381, 0.8981, 0.2986, 0.5971)	−2;−−0.7761;−0.4959;−2.589; 0.7113	Unstable	No
(0.6563, 0, 0.8827, 0.3437, 0)	−0.5767 + 0.2056i;−0.5767 − 0.2056i;−2.5361; 1.1945; 2	Unstable	No
(0.6563, 0, 0.8827, 0.3437, 0.6873)	−2;−0.5767 + 0.2056i;−0.5767 − 0.2056i;−2.5361; 1.1945	Unstable	No
(0.806, 0.8298, 0, 0.194, 0)	−0.3516; −0.7237; −0.9289; 2.8398; 2	Unstable	No
(0.806, 0.8298, 0, 0.194, 0.3881)	−2; −0.3516; −0.9289;−0.7237; 2.8398	Unstable	No