Table 3.

All parameters.

Equilibrium Point		Expression
$E_1(0,0)$	$\det J$	$({\xi }_2-{\xi }_1-e)({\psi }_2-{\psi }_1+f)$
	$trJ$	$({\xi }_2-{\xi }_1-e)+({\psi }_2-{\psi }_1+f)$
$E_2(0,1)$	$\det J$	$({\xi }_2-{\xi }_1-e+f)[-({\psi }_2-{\psi }_1+f)]$
	$trJ$	$({\xi }_2-{\xi }_1-e+f)-({\psi }_2-{\psi }_1+f)$
$E_3(1,0)$	$\det J$	$[-({\xi }_2-{\xi }_1-e)]({\psi }_2-{\psi }_1)$
	$trJ$	$-({\xi }_2-{\xi }_1-e)+({\psi }_2-{\psi }_1)$
$E_4(1,1)$	$\det J$	$({\xi }_2-{\xi }_1-e+f)({\psi }_2-{\psi }_1)$
	$trJ$	$-({\xi }_2-{\xi }_1-e+f)-({\psi }_2-{\psi }_1)$
$E_5(p^{*},q^{*})$	$\det J$	$\frac{({\psi }_2-{\psi }_1+f)({\psi }_1-{\psi }_2)({\xi }_1-{\xi }_2+e)({\xi }_2-{\xi }_1+f-e)}{f^2}$
	$trJ$	$0$