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Titlebook: Extremely Deformable Structures; Davide Bigoni Book 2015 CISM, Udine 2015 2015 Extremely Deformable Structures.Nonlinear Elastic Rods.Nonl

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Dynamic curling of an Elastica: a nonlinear problem in elastodynamics solved by matched asymptotic ic expansions. We derive a non-linear solution capturing the late dynamics, when a roll comprising many turns has formed: in this regime, the roll advances at an asymptotically constant velocity, whose selection we explain. This contribution presents an expanded version of the results published in Callan-Jones . (Phys. Rev. Lett. 2012).
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Stability of discretized nonlinear elastic systems,here the state of the system is represented by a discrete set of variables. The core of the exposition focuses on the illustration of energetic methods where equilibrium and stability are found by studying the point of stationarity and minima of a scalar function of the state variables. After three
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New phenomena in nonlinear elastic structures: from tensile buckling to configurational forces,ing, of buckling as related to constraint’s curvature, and of configurational forces. These problems are important tools in the design of compliant mechanisms, in the emergent field of soft robotics and for the understanding of snake and fish locomotion.
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Folding and Deployment of Thin Shell Structures,oyable thin shell structure, namely a straight, transversely curved strip known as a .. Following a review of the materials used for the construction of deployable thin shell structures, including constitutive models and failure criteria developed specifically for this type of structures, this chapt
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A short introduction to morphoelasticity: the mechanics of growing elastic tissues,echanical factors. In particular, growth can be affected by mechanical stresses and, in turn, generate new stresses to modify shape, create patterns, and tune the overall response of the tissue. From a mathematical perspective, the modelling of growth processes and in particular its interplay with m
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0254-1971 structures, with emphasis on bifurcation, instability and nonlinear behavior, both in the quasi-static and dynamic regimes. Essential and up-to-date theoretical, numerical and experimental methodologies are cov978-3-7091-4852-5978-3-7091-1877-1Series ISSN 0254-1971 Series E-ISSN 2309-3706
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