Table 1. Dominance of $\Delta C_1^{\prime }\left(t\right)$ and $\Delta C_2^{\prime }\left(t\right)$ in $\Delta A\_\mathit{\text{diff}}\left(W,t\right)$ as a function of W.

Range	Boundaries	Dominance of $\Delta C_1^{\prime }\left(t\right)$ and $\Delta C_2^{\prime }\left(t\right)$
$0<W<W_1$	$W_1=\frac{\langle L_2^{\lambda 2}\rangle ·{\epsilon }_{\lambda 2}^{\prime }-\langle L_2^{\lambda 2}\rangle ·{\epsilon }_{\lambda 2}^{\prime }·S_2/S_1}{\langle L_1^{\lambda 1}\rangle ·{\epsilon }_{\lambda 1}^{\prime }}$	$\Delta C_1^{\prime }\left(t\right)$ - dominant regime: dominance of $\Delta C_1^{\prime }\left(t\right)$decreases with increasing W
$W_1<W<W_2$	$W_0=\frac{\langle L_1^{\lambda 2}\rangle ·{\epsilon }_{\lambda 2}^{\prime }}{\langle L_1^{\lambda 1}\rangle ·{\epsilon }_{\lambda 1}^{\prime }}$	$\Delta C_2^{\prime }\left(t\right)$- dominant regime: dominance of $\Delta C_2^{\prime }\left(t\right)$reaches maximum at $W=W_0$, where $W_0=\frac{\langle L_1^{\lambda 2}\rangle ·{\epsilon }_{\lambda 2}^{\prime }}{\langle L_1^{\lambda 1}\rangle ·{\epsilon }_{\lambda 1}^{\prime }}$
$W>W_2$	$W_2=\frac{\langle L_2^{\lambda 2}\rangle ·{\epsilon }_{\lambda 2}^{\prime }+\langle L_2^{\lambda 2}\rangle ·{\epsilon }_{\lambda 2}^{\prime }·S_2/S_1}{\langle L_1^{\lambda 1}\rangle ·{\epsilon }_{\lambda 1}^{\prime }}$	$\Delta C_1^{\prime }\left(t\right)$ - dominant regime: dominance of $\Delta C_1^{\prime }\left(t\right)$increases with increasing W