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Analytical and Finite Element Approach for the In-plane Study of Frames of Non-conventional Civil Aircraft

机译:非常规民用飞机机舱内平面分析的有限元分析方法

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摘要

In this paper, we study families of optimal frames of aircraft, as the fuselage cross-section vary, in the preliminary design. A complete closed-form solution of displacements and stresses for a circular arc, already introduced in a previous paper of the authors, is applied to study, in a wide generality, a fuselage cross-section made of tangent circular arcs, connected together in a L~1-class curve. The closed-form solution is used here for two optimization case studies involving such piece-wise tangent cross-sections. First, we obtain minimum weight configurations of frames under pressurization, and also the effect of a small eccentricity with respect to the perfect circular fuselage is investigated; then, the constraints due to the presence of two floor decks are introduced. Second, the analytic solutions are validated by means of a finite element simulation in Abaqus and, to show the generality of the closed-form solution, the case studies are dedicated to non-conventional aircraft. Finally, we investigate the effects of the ellipticity ratio and the presence of a vertical and horizontal truss by means of finite element beam models.
机译:在本文中,我们研究了在初步设计中,随着机身横截面的变化,飞机的最佳框架系列。作者在先前的论文中已经介绍了圆弧形位移和应力的完整封闭形式解决方案,该方案广泛地用于研究由切圆弧形连接在一起的机身横截面。 L〜1级曲线。在此,封闭形式的解决方案用于涉及这种分段切线横截面的两个优化案例研究。首先,我们获得了加压下框架的最小重量配置,并且还研究了偏心率相对于理想圆形机身的影响;然后,介绍了由于存在两个地板而引起的约束。其次,通过Abaqus中的有限元模拟对解析解进行了验证,并且为了显示封闭形式解的一般性,案例研究专门针对非常规飞机。最后,我们通过有限元梁模型研究了椭圆率的影响以及垂直和水平桁架的存在。

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