@incollection{iiasa14134,
          volume = {285},
          series = {Lecture Notes in Economics and Mathematical Systems},
            note = {Volume 1 Proceedings of the Seventh International Conference on Multiple Criteria Decision Making, Held at Kyoto, Japan, August 18-22, 1986},
       booktitle = {Toward Interactive and Intelligent Decision Support Systems},
          editor = {Y. Sawaragi and K. Inoue and H. Nakayama},
           title = {Inverse Problems in Multiobjective Dynamic Optimization},
         address = {Germany},
       publisher = {Springer Berlin Heidelberg},
            year = {1987},
             doi = {10.1007/978-3-642-46607-6\_40},
           pages = {374--382},
             url = {https://pure.iiasa.ac.at/id/eprint/14134/},
            isbn = {978-3-642-46607-6},
            issn = {0075-8442},
        abstract = {One of the "practical" problems of control theory motivated primarily by environmental studies consists, loosely speaking, in the following.
x.=f(t,x,{\ensuremath{\omega}}),{\ensuremath{\tau}}?t?{\ensuremath{\theta}}

with "input variables" x ({\ensuremath{\tau}}) = x 0; {\ensuremath{\omega}}(?) = {\ensuremath{\omega}}({\ensuremath{\theta}} + {\ensuremath{\sigma}}), {\ensuremath{\tau}} - {\ensuremath{\theta}} {$\leq$} {\ensuremath{\sigma}} {$\leq$} 0. These are restricted by inequalities
hj(x0)?{\ensuremath{\mu}}j,j=1,...,p

gs({\ensuremath{\omega}}(?))?{\ensuremath{\beta}}s,s=1,...,q

. Also given are the constraints on system trajectories - the "outputs" x(?) = x({\ensuremath{\theta}} + {\ensuremath{\sigma}}), {\ensuremath{\tau}} - {\ensuremath{\theta}} {$\leq$} {\ensuremath{\sigma}} {$\leq$} 0, i.e.
{\ensuremath{\phi}}i(x(?))?{\ensuremath{\upsilon}}i,i=1,...,k},
          author = {Kurzhanski, A. B.}
}