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Some Applications of Dynamic Materials in Electrical Engineering and Optimal Design

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An Introduction to the Mathematical Theory of Dynamic Materials

Part of the book series: Advances in Mechanics and Mathematics ((AMMA,volume 15))

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References

  1. Lurie, K.A.: The Mayer-Bolza problem for multiple integrals and optimization of the behavior of systems with distributed parameters. Prikladnaya Matematika i Mekhanika (PMM) = Applied Mathematics and Mechanics, 27, No. 2, 842–853 (1963)

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  2. Lurie, K.A.: The Mayer-Bolza problem for multiple integrals: some optimum problems for elliptic differential equations arising in magnetohydrodynamics. Topics in Optimization, G. Leitmann (ed), Academic Press, New York, 147–193 (1967)

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  3. Lurie, K.A.: On the optimal distribution of the resistivity tensor of the working medium in the channel of a MHD generator. Prikladnaya Matematika i Mekhanika (PMM) = Applied Mathematics and Mechanics, 34, No. 2, 270–291 (1970)

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  4. Lurie, K.A.: Effective properties of smart elastic laminates and the screening phenomenon. International Journal of Solids and Structures, 34, No. 13, 1633–1643 (1997)

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  5. Lurie, K.A.: G-closures of material sets in space-time and perspectives of dynamic control in the coefficients of linear hyperbolic equations. Journal of Control and Cybernetics, 27, No. 2, 283–294 (1998)

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  6. Lurie, K.A.: Control in the coefficients of linear hyperbolic equations via spatio-temporal composites. In Homogenization, edited by V. Berdichevsky, V. Jikov, G. Papanicolaou, World Scientific, 285–315 (1999)

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  7. Lurie, K.A.: Applied optimal control theory of distributed systems. Plenum Press, 499 pp (1993)

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Lurie, K.A. (2007). Some Applications of Dynamic Materials in Electrical Engineering and Optimal Design. In: An Introduction to the Mathematical Theory of Dynamic Materials. Advances in Mechanics and Mathematics, vol 15. Springer, Boston, MA. https://doi.org/10.1007/0-387-38280-1_6

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