By Shireen Afshan, Daniel Balint, Jianguo Lin (auth.), Holm Altenbach, Serge Kruch (eds.)

ISBN-10: 3642351662

ISBN-13: 9783642351662

ISBN-10: 3642351670

ISBN-13: 9783642351679

This quantity offers the foremost consequence of the IUTAM symposium on “Advanced fabrics Modeling for Structures”. It discusses advances in hot temperature fabrics examine, and likewise to presents a dialogue the hot horizon of this primary box of utilized mechanics. the subjects disguise a wide area of analysis yet position a selected emphasis on multiscale methods at a number of size scales utilized to non linear and heterogeneous fabrics.
Discussions of latest methods are emphasized from a variety of comparable disciplines, together with steel physics, micromechanics, mathematical and computational mechanics.

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An Introduction. Academic Press, New York (1971) 20. : The Phenomenological Theory of Linear Viscoelastic Behavior. An Introduction. Springer, Berlin (1989) 21. : On the bending of viscoelastic plates made of polymer foams. Acta Mechanica 204(3–4), 137–154 (2009) High-Temperature Inelastic Behavior of the Austenitic Steel AISI Type 316 Holm Altenbach and Yevgen Gorash Abstract A conventional material model is extended to taking into account of varying thermo-mechanical loading conditions in a wide stress range.

4). 12) Finite Element Modelling of the Thermo-Mechanical Behaviour 35 Fig. 1 Flowchart of the material user subroutine process where is the standard elasticity matrix. 2 Material Model Parameters This paper is primarily concerned with the multi-axial implementation of a hyperbolic sine unified viscoplasticity model for cyclic stress-strain rate dependence and with preliminary identification of the salient hyperbolic material parameters, α and β, for the TMF behaviour of as-new P91. To this end, the published stress relaxation data of Koo et al.

Let us note that in most of papers the elastic medium is considered. On the other hand, inelastic behavior analysis is also important in microand nanomechanics. , see [14] among others. For the description of surface dissipation of nanosized beams, Ru [15] was proposed one-dimensional constitutive law that is similar to the model of the standard viscoelastic solids but formulated for the two-dimensional surface stresses. Following [16] in this paper we consider the influence of surface viscoelasticity on the effective or apparent properties of nanosized thin-walled structures.

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Advanced Materials Modelling for Structures by Shireen Afshan, Daniel Balint, Jianguo Lin (auth.), Holm Altenbach, Serge Kruch (eds.)


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