coupling modes of the Hamilton equations we show the informational entropy values after $800\: \rm{fm}/c$ (Table \[tab:1\]) and the associated phase space filling degrees (Table \[tab:2\]). Also, in Table \[tab:3\], are presented the periods of time after which the filling percentages $\eta$ equal unity.

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   Oscillation frequency                            [UCE]{} & $L=0$ & $L=1$ & $L=2$\                                  
                            $\Omega \:_{ad} = 0.020\: c/\rm{fm}$ & $3.6889$ & $3.7136$ & $3.7842$ & $3.4340$\         
                            $\Omega \:_{ad} = 0.050\: c/\rm{fm}$ & $3.6889$ & $4.0775$ & $4.0775$ & $3.2958$\         
                           $\Omega \:\;\ \   = 0.100\: c/\rm{fm}$ & $3.6889$ & $3.6889$ & $3.8501$ & $4.0073$\        
                            $\Omega _{res} = 0.145\: c/\rm{fm}$ & $3.6889$ & $4.1589$ & $4.0431$ & $4.0254$\          
  ----------------------- ------------------------------------------------------------------------------------- -- -- --

  : \[tab:1\]The computed $S_{Shannon}\left(t=800\: \rm{fm}/c\right)$ of the $\left( r\leftrightarrow p_{r}\leftrightarrow\theta\right)$ one-particle phase space maps at several multipolarities and frequencies of wall vibration

  ----------------------- --------------------------------------------------------------------------------- -- -- --
   Oscillation frequency                          [UCE]{} & $L=0$ & $L=1$ & $L=2$\                                
                            $\Omega \:_{ad} = 0.020\: c/\rm{fm}$ & $62.50$ & $64.06$ & $68.75$ & $48.44$\         
                            $\Omega \:_{ad} = 0.050\: c/\rm{fm}$ & $62.50$ & $92.19$ & $92.19$ & $42.19$\         
                           $\Omega \:\;\ \   = 0.100\: c/\rm{fm}$ & $62.50$ & $62.50$ & $73.44$ & $85.94$\        
                            $\Omega _{res} = 0.145\: c/\rm{fm}$ & $62.50$ & 