IUTAM Symposium on Relations of Shell, Plate, Beam and 3D Models Proceedings of the IUTAM Symposium on the Relations of Shell, Plate, Beam, and 3D Models Dedicated to the Centenary of Ilia Vekua's Birth, held Tbilisi, Georgia, April 23-27, 2007 - Jaiani, George; Podio-Guidugli, Paolo; SpringerLink (Online service) (Dordrecht : Springer Netherlands : Imprint: Springer, 2008)
An Asymptotic Method for Solving Three-Dimensional Boundary Value Problems of Statics and Dynamics of Thin Bodies -- Multiscale Assessment of Low-Temperature Performance of Flexible Pavements -- On the Different Possibilities to Derive Plate and Shell Theories -- The Determination of Linear Frequencies of Bending Vibrations of Ferromagnetic Shell by Exact Space Treatment -- Stability of a Rectangular Plate Capable of Transverse Shear Deformations -- On a Problem of Thermal Stresses in the Theory of Cosserat Elastic Shells with Voids -- Vibration of an Elastic Plate Under the Action of an Incompressible Fluid -- Some Remarks on Anisotropic Singular Perturbation Problems -- On the Variational Derivation of the Kinematics for Thin-Walled Closed Section Beams -- Variational Dimension Reduction in Nonlinear Elasticity: A Young Measure Approach -- Joint Vibrations of a Rectangular Shell and Gas in It -- On Physical and Mathematical Moments and the Setting of Boundary Conditions for Cusped Prismatic Shells and Beams -- Material Conservation Laws Established Within a Consistent Plate Theorie -- A Small-Parameter Method for I. Vekua's Nonlinear and Nonshallow Shells -- The Extension and Application of the Hierarchical Beam Theory to Piezoelectrically Actuated Beams -- Validation of Classical Beam and Plate Models by Variational Convergence -- On the Simulation of Textile Reinforced Concrete Layers by a Surface-Related Shell Formulation -- The Contact Problems of the Mathematical Theory of Elasticity for Plates with an Elastic Inclusion -- On the Basic Systems of Equations of Continuum Mechanics and Some Mathematical Problems for Anisotropic Thin-Walled Structures.
Keywords: Mechanical engineering; Mathematical analysis; Analysis (Mathematics).; Mathematical models; Mechanics; Mechanics, Applied; Partial differential equations; Vibration; Dynamical systems; Dynamics; Mechanical Engineering; Analysis; Mathematical Modeling and Industrial Mathematics; Solid Mechanics; Partial Differential Equations; Vibration, Dynamical Systems, Control