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Finite-element analysis of tubular fabric beams including pressure effects and local fabric wrinkling

机译:管状织物横梁的有限元分析,包括压力效应和局部织物起皱

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Pressurized beams made from synthetic fibers that are woven or braided into a circular cross-section are used as main load-carrying members in a variety of terrestrial and space structures. This paper focuses on the development of a Timoshenko beam finite element for the nonlinear load-deflection analysis of pressurized fabric beams, and the numerical examination of the effect of pressure on beam load-deflection behavior. The basis of the element formulation is an incremental virtual work expression that explicitly includes the work done by pressure under deformation-induced volume changes. The inability of the fabric to carry significant compressive stress is accommodated with a nonlinear moment-curvature relationship. Details of the element development and solution methodology are provided. Parametric studies that demonstrate the importance of including work done by pressure and wrinkling-induced moment-curvature nonlinearity in the formulation are described. These studies indicate that not only does beam stiffness increase with inflation pressure, but work done by pressure increases the beam bending capacity well beyond the theoretical limiting value. Further, accurate prediction of the nonlinear load-displacement response requires the inclusion of work done by pressure due to both shear and bending deformations.
机译:由合成纤维制成的加压梁经编织或编织成圆形横截面后,在各种地面和空间结构中用作主要的载荷构件。本文着重于Timoshenko梁有限元的发展,该梁用于受压织物梁的非线性载荷-挠度分析,以及数值研究压力对梁的载荷-挠度行为的影响。元素公式化的基础是一个递增的虚拟功表达式,该表达式明确包括变形引起的体积变化下压力所完成的功。织物无法承受很大的压应力时,采用非线性矩-曲率关系来解决。提供了元素开发和解决方案方法的详细信息。描述了参数研究,该研究表明了在配方中包括由压力和起皱引起的弯矩曲率非线性所完成的工作的重要性。这些研究表明,梁的刚度不仅随着充气压力而增加,而且通过压力完成的工作使梁的弯曲能力大大超出了理论极限值。此外,对非线性载荷-位移响应的准确预测需要包括由于剪切变形和弯曲变形而由压力完成的工作。

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