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Titlebook: Shell and Membrane Theories in Mechanics and Biology; From Macro- to Nanos Holm Altenbach,Gennadi I. Mikhasev Book 2015 Springer Internatio

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楼主: 欺侮
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Linear Oscillations of Suspended Graphene,esent a graphene sheet as a thin plate. In this case a bending rigidity of graphene has to be taken into account. As a result, it is shown that the bending rigidity is more significant for the short resonators and leads to the higher frequencies in comparison the long resonators.
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On Stability of Inhomogeneous Elastic Cylinder of Micropolar Material,these results, we have studied the influence of elastic properties as well as the rod size on the loss of stability. Special attention has been given to the analysis of how the pattern of variation for elastic properties of material affects the stability of a micropolar rod.
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Book 2015ciplinary approach from macro- to nanoscale is required which involves the classical disciplines of mechanical/civil/materials engineering (design, analysis, and properties) and physics/biology/medicine among others. The book contains contributions of a meeting of specialists (mechanical engineers,
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A New Approach for Studying Nonlinear Dynamic Response of a Thin Fractionally Damped Plate with 2:1ne to uncouple the linear parts of equations of motion of the plate, while the same method, the method of multiple time scales, has been utilized for solving nonlinear equations. The new approach enables one to solve the problems of vibrations of thin bodies more efficiently.
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Finite Axisymmetric Deformation of an Inflatable Anisotropic Toroidal Membrane,ations and displacements the system of ordinary differential equations of the fourth order is delivered. The method of asymptotic integration in the case when the meridian radius is much smaller than the parallel one is elaborated. Asymptotic and numerical results are compared.
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On Some Classes of 3D Boundary-Value Problems of Statics and Dynamics of Plates and Shells,nsidered. The first, second, and mixed boundary-value problems of the elasticity theory, as well as the nonclassical boundary-value problems for determination of the stress-strain state of the Earth lithospheric plates are studied. The solutions of the 3D dynamic problems for layered plates are appl
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Chaotic Vibrations of Conical and Spherical Shells and Their Control,blem is reduced to a set of non-linear ordinary differential and algebraic equations. Since further axially symmetric deformation of closed shallow rotational shells and circled plates subjected to uniformly distributed periodic load being normal to the middle plate/shell surface are studied, the po
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