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Deflection of a Beam in Neutral Equilibrium a la Conjugate Beam Method: Use of Support, Not Boundary, Conditions

机译:中性平衡梁的偏转A La Concugate梁法:使用支撑,而不是边界,条件

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Beams with flexural rigidity will deflect under loading. Is it possible to ascertain the deflection of a loaded beam in neutral equilibrium? The answer is yes according to the conjugate beam method, but a resounding no according to all other established methods. The objective of this paper is to share with fellow engineering educators the insights, highlights, and several illustrative examples for teaching the conjugate beam method. In particular, it is pointed out that (a) support conditions (or types), rather than boundary conditions, are what the conjugate beam method needs in finding solutions for deflections of loaded beams, (b) more support conditions than boundary conditions are usually known for beams in neutral equilibrium, and (c) the conjugate beam method often works better than other established methods in determining deflections of beams. It is demonstrated in this paper that the conjugate beam method does find the likely, or unique, deflection of a loaded beam in neutral equilibrium.
机译:弯曲刚度的梁将在装载下偏转。是否可以确定加载梁在中性均衡中的偏转?根据共轭光束方法,答案是肯定的,但根据所有其他建立方法,响亮的否定。本文的目标是与工程教育者共享洞察,亮点和若干说明性示例,用于教授共轭梁法。特别地,指出(a)支持条件(或类型),而不是边界条件,是共轭光束方法在寻找加载光束的偏转方案时所需的是,(b)通常是边界条件的更多支撑条件以中性平衡的光束已知,并且(c)共轭光束方法通常比确定光束的偏转在其他既定方法更好。在本文中证明了共轭光束方法确实找到了中性平衡中加载光束的可能或独特的偏转。

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