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In particular, a transition of the critical buckling mode for a soft cylinder covered by a bilayer is illustrated clearly by the present method.
Expressions for several particular cases, such as monostatic back scattering, scattering from a rigid cylinder and a soft cylinder, a solid and a fluid cylinder, are presented.
In this communication, the analysis is extended to the case of diverging cylindrical progressive waves incident upon a rigid or a soft cylinder in a non-viscous fluid with explicit calculations for the radiation force function (which is the radiation force per unit energy density and unit cross-sectional surface) not shown in [F.G. Mitri, Ultrasonics 50 (2010) 620 627].
The scattered field on the boundary of an insonified hard or soft cylinder of arbitrary shape (CAS) is obtained in approximate manner by using explicit forward scattering solutions of insonified impenetrable circular cylinders (CC) whose radii vary with location on the boundary of the CAS.
Each section will consist of a soft cylinder with three chambers disposed concentrically around the axis, where air is inflated to bend the link in the desired orientation.
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Not only does this study provide an efficient tool for buckling analysis of soft cylinders, some findings that are unique to a functionally graded material are also highlighted.
As a consequence, positions of the scatterer resonances are determined in the complex plane of the reduced frequency and a partial algebraic classification of the resonances is obtained for various boundary conditions (soft cylinders, hard cylinders and elastic cylinders immersed in water).
The present research examines and clarifies the effect of Bin on the changes of the wall thickness W of the soft-iron cylinder, and the air gap distance δ between the soft-iron and BPSCCO cylinders.
When a current flows in a wire wrapped on a soft-iron cylinder, the magnetizing field H is quite weak, but the actual average magnetic field (B) within the iron may be thousands of times stronger because B is greatly enhanced by the alignment of the iron's myriad tiny natural atomic magnets in the direction of the field.
Based on Dorfmann and Ogden's nonlinear theory of electroelasticity and the associated linear incremental theory, the non-axisymmetric wave propagation in an infinite incompressible soft electroactive hollow cylinder under biasing fields is investigated.
Various bifurcation behaviors, including asymmetric axial buckling induced by end thrust, bifurcation under external pressure, and eversion without any loading, of a soft circular hollow cylinder (or cylindrical shell) composed of functionally graded incompressible elastomeric material are considered in a unified way.
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