Abstract
The aim of this contribution is to study the exact controllability of linear, anisotropic elastic bodies by applying Lions’ Hilbert Uniqueness Method.
Chapter PDF
References
Chernykh K.F. (1988) Introduction to Anisotropic Elasticity,Nauka, Moskva, in Russian. Lagnese J.F. (1991) Uniform asymptotic energy estimates for solutions of the equa-tions of dynamic plane elasticity with nonlinear dissipation at the boundary. Nonlinear Anal.,TMA,16,35–54.
Lions J.-L. (1988) Controlabilité Exacte, Perturbations et Stabilisation de Systèmes Distribués, t.1.Controlabilité Exacte, Masson, Paris.
Neoas J., Hlavaeek I. (1981) Mathematical Theory of Elastic and Elastic-Plastic Bodies: An Introduction. Elsevier, Amsterdam.
Nicaise S. (1993) About the Lamé system in a polygonal or a polyhedral domain and coupled problem between the Lamé system and the plate equation. II. Exact controllability, Annuli della Scuola Norm. Sup. di Pisa, 20, 327–361
Author information
Authors and Affiliations
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 1996 Springer Science+Business Media Dordrecht
About this chapter
Cite this chapter
Telega, J.J., Bielski, W.R. (1996). Exact controllability of anisotropic elastic bodies. In: Malanowski, K., Nahorski, Z., Peszyńska, M. (eds) Modelling and Optimization of Distributed Parameter Systems Applications to engineering. IFIP — The International Federation for Information Processing. Springer, Boston, MA. https://doi.org/10.1007/978-0-387-34922-0_26
Download citation
DOI: https://doi.org/10.1007/978-0-387-34922-0_26
Publisher Name: Springer, Boston, MA
Print ISBN: 978-1-4757-5864-1
Online ISBN: 978-0-387-34922-0
eBook Packages: Springer Book Archive