Asymmetric Evolutionary Game Analysis of Building Information Modeling (BIM) Technology Diffusion

Table 2

det(J) and tr(J) corresponding to the equilibrium point.

Equilibrium point	Determinants and trace expressions
(0, 0)	det(J)	(−K + C1−L) (−B + G−D−C2 + B′)
	tr(J)	(−K + C1−L) + (−B + G−D−C2 + B′)
(0, 1)	det(J)	(γC1 + C1)[−(−B + G−D−C2 + B′)]
	tr(J)	(γC1 + C1) + [−(−B + G−D−C2 + B′)]
(1, 0)	det(J)	[−(−K + C1−L)](γC1 + K–−B + G−C2 + B′)
	tr(J)	[−(−K + C1−L)] + (γC1 + K–−B + G−C2 + B′)
(1, 1)	det(J)	[−(γC1 + C1)][−(γC1 + K–−B + G−C2 + B′)]
	tr(J)	[−(γC1 + C1)] + [−(γC1 + K–−B + G−C2 + B′)]
(α^∗, β^∗)	det(J)
	tr(J)	0