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Optimal control of a plate over an obstacle

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Literature Cited

  1. L. A. Caffarelli and A. Friedman, “The obstacle problem for the biharmonic operator,” Ann. Scuola Norm. Sup. Pisa,6, Ser. IV, No. 1, 151–184 (1979).

    Google Scholar 

  2. L. A. Caffarelli, A. Friedman, and A. Torelli, “The two-obstacle problem for the biharmonic operator,” Pacif. J. Math.,103, No. 2, 325–335 (1982).

    Google Scholar 

  3. A. M. Khludnev, “A variational approach to the problem of contact between a shallow shell and a rigid body,” in: Differential Equations with Partial Derivatives [in Russian], Trudy S. L. Sobolev Sem., Nauka, Novosibirsk, No. 2, 109–114 (1981).

    Google Scholar 

  4. A. M. Khludnev, “A problem of the contact of two elastic plates,” Prikl. Mat. Mekh.,47, No. 1, 109–114 (1983).

    Google Scholar 

  5. J. L. Lions, Quelques Méthodes de Résolution des Problèmes aux Limites Non-Linéaires, Dunod, Paris (1969).

    Google Scholar 

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Novosibirsk. Translated from Sibirskii Matematicheskii Zhurnal, Vol. 31, No. 1, pp. 172–178, January–February, 1990.

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Khludnev, A.M. Optimal control of a plate over an obstacle. Sib Math J 31, 146–152 (1990). https://doi.org/10.1007/BF00971160

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  • DOI: https://doi.org/10.1007/BF00971160

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