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\begin{eqnarray*}
F(Q)		=&& \int Q(dy[0,T],d\pi) \left[ F^Q_1(y[0,T];\pi)+F_2^Q(y[0,T];\pi) \right. \\                                                       &+& \left. F_3^Q(y(0),y(T);\pi)\right], \\ 
\intertext{ mit Q \in \mathcal M_1(C[0,T]\times \mathbb R)und}
F^Q_1(y[0,T];\pi)=&-& \frac{1}{2}\int^T_0dt \left(\int Q(d\y[0,T],d\p)f'(\y(t)-y(t);\pi,\p) \right.  \\ 
                    &+&  \left. g'(y(t);\pi) \right)^2 ,  \\ 
F^Q_2(y[0,T];\pi)  = && \frac{1}{2}\int^T_0 dt\left(\int Q(d\y[0,T],d\p)f''(\y(t)-y(t);\pi,\p)\right. \\ 
                    &+& \left. g''(y(t);\pi)\right),\\
F^Q_3(y(0),y(T);\pi)=&-&\frac{1}{2}\int Q(d\y[0,T],d\p)\left[f(\y(T)-y(T);\pi,\p)\right.  \\
                    &-&\left.f(\y(0)-y(0);\pi,\p)\right]-\left[g(y(T);\pi)-g(y(0);\pi)\right],\label{eq:}
\end{eqnarray*}

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