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Theories of plates and shells. Critical review and new applications. Papers from the EUROMECH colloquium 444, Bremen, Germany, September 22–25, 2002. (English) Zbl 1045.74003

Lecture Notes in Applied and Computational Mechanics 16. Berlin: Springer (ISBN 3-540-20997-2/hbk). xxi, 238 p. (2004).

Show indexed articles as search result.

The articles of this volume will be reviewed individually.
Indexed articles:
Altenbach, H.; Zhilin, P. A., The theory of simple elastic shells, 1-12 [Zbl 1182.74142]
Audoly, B., Geometric boundary layers in shells with mixed type, 13-20 [Zbl 1182.74143]
Chróścielewski, J.; Lubowiecka, I.; Pietraszkiewicz, W., FEM and time stepping procedures in nonlinear dynamics of flexible branched shell structures, 21-28 [Zbl 1181.74133]
Eisenberger, M., Dynamic stiffness vibration analysis for higher-order plate models, 29-38 [Zbl 1182.74144]
Ganczarski, A.; Skrzypek, J., Anisotropic thermo-creep-damage in 3D thick plate vs. Reissner’s approach, 39-44 [Zbl 1210.74110]
Gavrylenko, G. D., On a fast method for buckling load calculations of incomplete ribbed shells, 45-52 [Zbl 1181.74043]
Hackl, K.; Hoppe, U., Adaptive wavelet-algorithms for inelastic shells, 53-60 [Zbl 1182.74252]
Hohe, J.; Librescu, L., On the effect of transverse core compressibility on the buckling of sandwich shells, 61-68 [Zbl 1182.74145]
Jański, Ł.; Ulbricht, V., Drape simulation of flexible structures, 69-76 [Zbl 1125.74359]
Kaplunov, J., Universal dynamic theory of shells, 79-84 [Zbl 1125.74352]
Kienzler, R., On consistent second-order plate theories, 85-96 [Zbl 1182.74139]
Kolpakov, A. G.; Sheremet, I. G., 2-D model of stressed plate derived from the 3-D elasticity theory model, 97-106 [Zbl 1182.74140]
Kühhorn, A.; Golze, M., Thickness flexible theory with generalized core warping for plane sandwich structures, 107-116 [Zbl 1182.74146]
Lammering, R.; Mesecke-Rischmann, S., On the finite element analysis of layered structures with thin piezoelectric actuators and sensors, 119-124 [Zbl 1330.74158]
Lancioni, G., Free waves in incoherent slabs, 125-132 [Zbl 1330.74083]
Lellep, J.; Mürk, A., Inelastic behaviour of stepped square plates, 133-140 [Zbl 1330.74106]
Meenen, J., An assessment of classical and refined plate theories derived from the principle of virtual displacements, 141-148 [Zbl 1330.74107]
Mestrovic, M., Stochastic finite element analysis of plates. Theory and application, 149-156 [Zbl 1330.74160]
Mikhailovskij, E. I.; Ermolenko, A. V., On nonlinear theory of rigid-flexible shells without the Kirchhoff hypotheses, 157-164 [Zbl 1183.74155]
Naumenko, K.; Altenbach, H., Shell and solid type finite element analysis of creep in thin-walled structures, 165-176 [Zbl 1183.74298]
Pichugin, A. V.; Rogerson, G. A., An asymptotic model for long-wave symmetric motion of a pre-stressed incompressible plate with fixed faces, 177-184 [Zbl 1183.74141]
Rogacheva, N. N., Construction of the theory of piezoelectric shells and plates, 185-192 [Zbl 1330.74122]
Rogerson, G. A.; Kirillova, I. V.; Parfenova, Ya. A., Boundary layers near the reflected and transmitted dilatational wave fronts in a composite cylindrical shell, 193-200 [Zbl 1330.74123]
Sargsyan, S. H., On some interior and boundary effects in thin plates based on the asymmetric theory of elasticity, 201-210 [Zbl 1330.74109]
Schlebusch, R.; Matheas, J.; Zastrau, B. W., On the numerical simulation of thin textile reinforced concrete layers for the strengthening of shell structures using a surface-related shell theory, 211-218 [Zbl 1330.74164]
Selezov, I. T., Refined wave theories of plates and shells, 219-224 [Zbl 1330.74081]
Woźniak, Cz.; Wierzbicki, E., On dynamics of thin plates with a periodic structure, 225-232 [Zbl 1088.74033]
Zarutsky, V. A., Critical review of the contemporary state of the theory and design methods of ribbed plates and shells, 233-238 [Zbl 1330.74113]

MSC:

74-06 Proceedings, conferences, collections, etc. pertaining to mechanics of deformable solids
00B25 Proceedings of conferences of miscellaneous specific interest
74K20 Plates
74K25 Shells
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