correction tut3

tutorial-3/solution03.tex

@@ -179,7 +179,7 @@ For now, assume the stores are lossless. Losses will be considered in III.2.
 
  \begin{align*}
   G_{s,storage,dispatch}^S & = \max ( \pm g_s^S(t))                                                              \\
-                           & = \max (\pm [L_S(t) - G_{S,s} \cdot G_{S,s}(t)^{m(t)}])                             \\
+                           & = \max (\pm [L_S(t) - G_{S,s} \cdot G_{S,s}(t)])                             \\
                            & = \max (\pm [L_S(t) - \frac{A_{l,S}}{Cf_s}\cdot Cf_s\cdot (1+A_s \sin \omega_s t)]) \\
                            & = \max (\pm [L_S(t) - A_{l,S} + A_{l,S} A_s \sin \omega_s t)])                      \\
                            & = \max (\pm [A_{l,S} A_s \sin \omega_s t)])                                         \\