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\Atitle{A Separable Formulation of Optimum Experimental Design Problems}

%%%%%%%%name of authors connected by "and"
\Aauthor{\underline{S. K{\"o}rkel}${}^1$ and S.\ Sager${}^2$ and  A.\ Potschka${}^2$ and J.\ P.\ Schl\"oder${}^2$ and H.\ G.\ Bock${}^2$}

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\renewcommand{\rauthor}{S. K{\"o}rkel}

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\Aaddress{%
$^1$Institut f\"ur Mathematik, Humboldt-Universit{\"a}t zu Berlin, {\tt stefan.koerkel@mathematik.hu-berlin.de}\\
$^2$Interdisciplinary Center for Scientific Computing, University of Heidelberg}
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%\Akeywords{some keywords}

%%%%%%%abstract of contribution
\Aabstract{%
The solution of optimum experimental design problems has become an important
task in the procedure of the validation of dynamical process models. In recent
years, mathematical methods and software have been developed for this intricate
class of optimal control problems and applied successfully in industrial
practice.

In this talk we will present a formulation of optimum experimental design
problems which has the property of separability of objective function and
constraints. As a consequence, the approach of multiple shooting as well as the
indirect approach of optimal control become applicable for optimum experimental
design.

First numerical results for an applicaton from chemical reaction kinetics will
be presented.
}

%A list of references might be at the end of the abstract.  When referring to
%them in the text, type the corresponding reference number
%between brackets \cite{dieu3}.  References should be given in the standard
%style as follows.