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COMPUTER-AIDED SYNTHESIS OF LINKAGE-TYPE STRAIGHT-LINE AND DWELL MECHANISMS

机译:连接型直线和停留机制的计算机辅助合成

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The synthesis of the four-bar mechanism has received a substantial amount of attention in the area of straight-line mechanisms. Various geometrical and analytical methods have been developed with numerous papers published in this area over the past few decades. Three primary methods are generally available for synthesis of the linkages. The first approach is the classical Burmester finite separated position synthesis technique. The precision points are assigned for describing the desired straight-line motion [Mahyuddin etc. 1986; Shagan, Fallahi and Lai 19891. The second approach uses the mathematical programming technique for finding the optimal solution which mimimizes the error between the desired straight line and the real tracing points of a linkage [Hwang and Hsiao 1989; Hwang and Lee 19871. The third approach is based on the curvature theory. Any point on the inflection circle generates an approximate straight-line motion. A series of design charts was set up by Vidosic and Tesar [Vidosic and Tesar 1967) as the basis of synthesizing the mechanisms. However, the direction of the coupler point has generally not been controlled. The constraint was taken into consideration by Hsu [Hsu and Lee 1990].
机译:四个条机构的合成在直线机构的面积中接受了大量的关注。在过去的几十年中,已经开发了各种几何和分析方法,并在该地区发表了众多论文。三种主要方法通常可用于合成联系。第一种方法是经典的Burmester有限分离位置合成技术。分配精度点以描述所需的直线运动[Mahyuddin等1986; Shagan,Realahi和Lai 19891。第二种方法利用数学规划技术来寻找最佳解决方案,这些技术使所需的直线与连锁和Hsiao 1989的实际跟踪点之间的误差模拟。 Hwang和Lee 19871.第三种方法是基于曲率理论。拐点上的任何点都会产生近似的直线运动。一系列设计图表由VidoSic和Tesar [VidoSic和Tesar 1967)为合成机制的基础。然而,耦合点的方向通常未被控制。 HSU [HSU和LEE 1990]考虑了约束。

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