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CLOSED-FORM DISPLACEMENT ANALYSIS OF SDOF 8 LINK MECHANISMS

机译:SDOF 8连杆机构的闭合性位移分析

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This paper presents closed-form solutions to the displacement analysis problem of planar 8-link mechanisms with a single degree of freedom (SDOF). The degrees of I/O polynomials as well as the number of possible assembly configurations for all 71 8-link mechanisms resulting from 16 8-link kinematic chains are presented. Three numerical examples illustrating the applicability of the successive elimination procedure to the displacement analysis of 8-link mechanisms are presented. The first example deals with the determination of I/O polynomial for an 8-link mechanism containing no four-bar loops. The second and third examples, address in detail, some of the problems associated with the conversion of transcendental loop-closure equations into an algebraic form using tangent half-angle substitutions. These examples illustrate how extraneous roots can get introduced during the displacement analysis of mechanisms, and how one can derive an I/O polynomial devoid of the extraneous roots. Extensions of the proposed approach to the displacement analysis of SDOF spherical 8-link mechanisms is also presented.
机译:本文介绍了具有单一自由度(SDOF)的平面8连杆机制的位移分析问题的闭合液解决方案。呈现了I / O多项式的程度以及由16个8-Link运动链产生的所有71连杆机构的可能组装配置的数量。提出了三个数值示例,说明了连续消除过程对8连杆机构的位移分析的适用性。第一个例子涉及确定不包含四条环循环的8连杆机构的I / O多项式。第二和第三示例,详细寻址,与使用切线半角取代的转换转换为代数形式的一些问题。这些实施例说明了在机制的位移分析期间如何引入外来根,以及如何导出缺乏无关根的I / O多项式。还提出了所提出的SDOF球形8连杆机构的位移分析方法的延伸。

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