2017
DOI: 10.1080/17415977.2017.1396328
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Developments in quantitative dimensional synthesis (1970–present): four-bar path and function generation

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Cited by 25 publications
(13 citation statements)
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“…On the other hand, dimensional synthesis is regarded as the inverse, in which for a specific output motion ψ(t) the feasible dimensions of the linkages are obtained [26]. This paper is based on the dimensional synthesis of a planar four-bar function generation [27]. As shown in Figure 3, the movement ∆ψ of output linkage BC caused by θ(t) is described by a starting angle ψ i , and end angle ψ e .…”
Section: Cad Motion Simulationsmentioning
confidence: 99%
“…On the other hand, dimensional synthesis is regarded as the inverse, in which for a specific output motion ψ(t) the feasible dimensions of the linkages are obtained [26]. This paper is based on the dimensional synthesis of a planar four-bar function generation [27]. As shown in Figure 3, the movement ∆ψ of output linkage BC caused by θ(t) is described by a starting angle ψ i , and end angle ψ e .…”
Section: Cad Motion Simulationsmentioning
confidence: 99%
“…The dimensional synthesis problems of mechanisms can be classified into function generation, path generation, and motion generation. The dimensional synthesis of path-generating four-bar linkages (termed as path synthesis problem in this work) involves the design of the parameters of a mechanism to ensure that the coupler point traces the desired path defined by a number of precision points, which is the central work of this research, and it is also a classical problem that has been investigated by numerous researchers for several decades, and some papers have reviewed the path synthesis problems [8][9][10]. Traditionally, the synthesis of such problems is solved using graphical methods [11], analytical methods [7], numerical methods [12,13], and a combined numerical and analytical method [14].…”
Section: Introductionmentioning
confidence: 99%
“…A precision-point-based method attempts to find a solution that will exactly pass through the desired and limited number of precision points, while the optimization-based method tries to establish an objective function, such as minimization of the squared difference between the synthesized and desired coupler point positions, and a set of equality/inequality constraints such that a closest fit between the calculated and target points can be reached. Thompson 5 and Lee and Russell 6 have provided detailed surveys of the solution methods. The outcomes of both solution methods may suffer from circuit defects, branch defects, and/or order defects.…”
Section: Introductionmentioning
confidence: 99%