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ELASTICITY THEORY SOLUTION OF THE PROBLEM ON BENDING OF A NARROW MULTILAYER CANTILEVER WITH A CIRCULAR AXIS BY LOADS AT ITS END

机译:弹性理论解决窄多层悬臂与圆形轴线弯曲的弯曲问题

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摘要

An exact solution of the problem on plane bending of a narrow multilayer cantilever bar with a curved circular axis by tangential and normal loads distributed on its free end face is presented. The natural (for a bar structure) cylindrical circular coordinate system is used to describe the structure and geometry of the bar. The solution is obtained by directly integrating the equations of a plane elasticity theory problem using an analytical description of the mechanical characteristics of the discrete-inhomogeneous multilayer bar. Physical relations that take into account the cylindrical orthotropy of the material of bar layers and the conditions of absolutely rigid contact of layers are used in constructing the solution. The theoretical relations are realized for the test problem on determining the strain-stress state of a four-layer cantilever with a semiring axis. The solution obtained allows one to predict the strength and rigidity, to develop optimum design techniques, and to construct analytical solutions of different problems on bending of multilayer curved bars.
机译:提出了通过在其自由端面上分布在其自由端面上的弯曲圆轴的窄多层悬臂杆的平面弯曲的问题的精确解决方案。自然(对于条形结构)圆柱形圆形坐标系用于描述杆的结构和几何形状。通过使用离散 - 不均匀的多层杆的机械特性的分析描述直接整合平面弹性理论问题的方程来获得解决方案。考虑了条形层材料的圆柱形关节性的物理关系以及层的绝对刚性接触的条件用于构建溶液。在用半轴线确定四层悬臂的应变应力状态的测试问题实现理论关系。获得的溶液允许人们预测强度和刚性,以开发最佳设计技术,并构建多层弯曲条弯曲的不同问题的分析解。

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