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        <dc:title>On finite-dimensional parametrizations of attainability sets</dc:title>
        <dc:creator>Heymann, V.I.</dc:creator>
        <dc:creator>Kryazhimskiy, A.V.</dc:creator>
        <dc:description>The attainability set is defined to be a finite-dimensional integral-type image of the set of all absolutely continuous scalar functions of time whose derivatives take values in a given interval. For a class of control systems with scalar controls restricted to the above interval (the class comprises, in particular, some bilinear systems), the attainability set has the traditional meaning. A method of finite-dimensional parametrization of the attainability set is described. The parametrization is universal, i.e., the same for all attainability sets of a fixed dimension. For the case of control systems, the result provides an upper estimate on the number of switchings sufficient to bring the system to an arbitrary reachable state at a prescribed time.</dc:description>
        <dc:publisher>Elsevier</dc:publisher>
        <dc:date>1996-09</dc:date>
        <dc:type>Article</dc:type>
        <dc:type>PeerReviewed</dc:type>
        <dc:identifier>  Heymann, V.I. &amp; Kryazhimskiy, A.V. &lt;https://pure.iiasa.ac.at/view/iiasa/1393.html&gt;  (1996).  On finite-dimensional parametrizations of attainability sets.   Applied Mathematics and Computation 78 (2) 137-151. 10.1016/0096-3003(96)00004-5 &lt;https://doi.org/10.1016/0096-3003%2896%2900004-5&gt;.       </dc:identifier>
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