Algorithm 2 Working mode.

Require: the scheduling results $\forall s_a$ and $\forall r_a$

Ensure: all $w_{*,*}^L$ and $w_{*,*}^H$

1: all $w_{*,*}^L$ and $w_{*,*}^H$ are initiated as idle mode;

2: for $\forall {\tau }_a\in \Gamma$ do

3:  $i\leftarrow \mathcal{F}\left({\tau }_a\right)$; $<n_{\alpha },n_{\beta }>$ are the sender and receiver of ${\tau }_a$;

4:  if ${\chi }_i==H$ then

5:   $\forall h\in [0,\frac{\mathcal{T}}{T_i\left(H\right)}),w_{\alpha ,s_a+T_i\left(H\right)\times h}^H\leftarrow <\mathbb{S},r_a>$;

6:   $\forall h\in [0,\frac{\mathcal{T}}{T_i\left(H\right)}),w_{\beta ,s_a+T_i\left(H\right)\times h}^H\leftarrow <\mathbb{R},r_a>$;

7:  else

8:   $\forall h\in [0,\frac{\mathcal{T}}{T_i\left(L\right)}),w_{\alpha ,s_a+T_i\left(L\right)\times h}^L\leftarrow <\mathbb{S},r_a>$;

9:   $\forall h\in [0,\frac{\mathcal{T}}{T_i\left(L\right)}),w_{\beta ,s_a+T_i\left(L\right)\times h}^L\leftarrow <\mathbb{R},r_a>$;

10: return all $w_{*,*}^L$ and $w_{*,*}^H$;