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Because of their nonconventional shape and non-uniform pressure distribution, thin shell analysis cannot be used in calculating their stress.
Our work will allow scientists in biomechanics and mechanobiology to adopt the constitutive equations that have been developed for solid three-dimensional soft tissues within the framework of isogeometric thin shell analysis.
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The present study extends the vibration analysis of toroidal shells based on thin shell theory to the analysis for moderately-thick and thick toroidal shells.
In addition to the analytic investigation based on the thin shell theory, a numerical analysis is also performed.
It is shown that the new spline finite element is a reliable, versatile, accurate and efficient thin shell element suitable for the analysis of arbitrary thin shell structures.
This paper presents the free vibration analysis of arbitrary thin shell structures by using a newly developed spline finite element.
The design stress is defined through a linear elastic finite element analysis using a specific thin shell meshing method.
In another study [14], efficient minimization of warpage on thin shell plastic parts by integrating finite element analysis, DOE method, RSM, and GA is investigated.
Transmission electron microscopy (TEM) analysis revealed an even, thin shell of Hb corona formed over the AgNP (inset of Fig. 9b).
In a study [13], efficient minimization of warpage on thin shell plastic parts by integrating finite element analysis, statistical design of experiment method, RSM, and GA is investigated.
The 3-D flexible thin shell theory is employed for the strain analysis of near-surface long cylindrical underground structures such as buried pipelines and thin-walled tunnels, against seismic Rayleigh wave propagation.
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