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莫尔圆与轴转动惯量、惯性积

MOHR’S CIRCLE AND AXIS MOMENTS OF INERTIA, INERTIAL PRODUCT

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【作者】 杭庆平顾岳生张世纲

【Author】 Hang Qingping Gu Yuesheng Zhang Shigang(Department of Physics)

【机构】 扬州师院物理系扬州师院物理系

【摘要】 在计算刚体定轴转动中的轴反作用力方程时,往往涉及到与惯量主轴成α偏角的轴转动惯量和惯性积的计算,通常采用坐标变换法解决,本文则用材料力学中平面应力的莫尔圆,巧妙地以几何方法求出轴转动惯量与惯性积。

【Abstract】 The calculation of axis moments of inertia and inertial product that rotation axis has an angle of ALPHA with the major axis of inertial moment, is often concerned, while axis reacting force equation of fixed axis rotation is colculated for rigid bodies. Normally, the method of coordinate transformation is used. This paper introduces a gemctricai method to obtain the axis moment of inertia and inertial product by using Mohr circle of planner stress whichis often used in strenght of materials.

【关键词】 轴(力学)转动惯量惯性积莫尔圆
【Key words】 AxisRotary inertiaProduct of intertiaMohr’s circle
  • 【文献出处】 扬州师院学报(自然科学版) , 编辑部邮箱 ,1994年04期
  • 【分类号】O313.3
  • 【下载频次】109
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