On nonstationary von Kármán equations

ZAMM Zeitschrift fur Angewandte Mathematik und Mechanik

Volumn 76, Issue 10, 1996, Pages 559-571

  Bock, I ^a  

^a SLOVAK UNIVERSITY OF TECHNOLOGY   (Slovakia)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 21444450073     PISSN: 00442267     EISSN: 15214001     Source Type: Journal    
DOI: 10.1002/zamm.19960761006     Document Type: Article

References (10)

1. BALAKRISHNAN, A. V.: Applied functional analysis. Springer Verlag, New York 1976.
2. BRILLA, I: Bifurcation theory of the time-dependent von Kármán's equations. Applications of Math. 29 (1984) 1, 3-13.
3. BRILLA, J.: Variational methods in mathematical theory of viscoelasticity. In RAB, M.; VOSMANSKY, J. (eds.): Proc. Internat. Conf. on Diff. Equations, Equadiff III. Brno, August 1972, University J. E. Purkyně Press, Brno 1973, pp. 211-216.
4. BRILLA, J.: Stability problems in mathematical theory of viscoelasticity. In FÁBERA, J. (ed.): Proc. Internat. Conf. on Diff. Equations, Equadiff IV. Praha, August 1977. Springer Verlag, Berlin 1979, pp. 46-53.
5. CHRISTENSEN, R. V.: Theory of viscoelasticity. Academic Press, New York 1971.
6. CIARLET, P. G.; RABIER, P.: Les équations de von Kármán. Springer Verlag, Berlin 1980.
7. LIONS, J. L.: Quelques méthodes de résolution des problèmes aux limites non linéaires. Dunod, Paris 1969.
8. MACCAMY, R. C.; WONG, J. S. W.: Stability theorems for some functional equations. Trans. Amer. Math. Soc. 164 (1972) 1, 1-37.
9. NEČAS, J.; HLAVÁČEK, I.: Mathematical theory of elastic and elasto-plastic bodies. Elsevier, Amsterdam 1981.