Linear constrained Cosserat-shell models including terms up to $${O}(h^5)$$: conditional and unconditional existence and uniqueness

Author:

Ghiba Ionel-Dumitrel,Neff Patrizio

Funder

Deutsche Forschungsgemeinschaft

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Physics and Astronomy,General Mathematics

Reference45 articles.

1. Adams, R.A.: Sobolev Spaces, Volume 65 of Pure and Applied Mathematics, 1st edn. Academic Press, London (1975)

2. Altenbach, H., Zhilin, P.A.: A general theory of elastic simple shells (in Russian). Uspekhi Mekhaniki 11, 107–148 (1988)

3. Altenbach, H., Zhilin, P.A.: The theory of simple elastic shells. In: Kienzler, R., Altenbach, H., Ott, I. (eds.) Theories of Plates and Shells. Critical Review and New Applications, Euromech Colloquium, vol. 444, pp. 1–12. Springer, Heidelberg (2004)

4. Altenbach, J., Altenbach, H., Eremeyev, V.A.: On generalized Cosserat-type theories of plates and shells: a short review and bibliography. Arch. Appl. Mech. 80, 73–92 (2010)

5. Anicic, S.: A shell model allowing folds. In: Numerical Mathematics and Advanced Applications, pp. 317–326. Springer (2003)

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