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    Bi-BCM: A Closed-Form Solution for Fixed-Guided Beams in Compliant Mechanisms

    Source: Journal of Mechanisms and Robotics:;2017:;volume( 009 ):;issue: 001::page 14501
    Author:
    Ma, Fulei
    ,
    Chen, Guimin
    DOI: 10.1115/1.4035084
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: A fixed-guided beam, with one end is fixed while the other is guided in that the angle of that end does not change, is one of the most commonly used flexible segments in compliant mechanisms such as bistable mechanisms, compliant parallelogram mechanisms, compound compliant parallelogram mechanisms, and thermomechanical in-plane microactuators. In this paper, we split a fixed-guided beam into two elements, formulate each element using the beam constraint model (BCM) equations, and then assemble the two elements' equations to obtain the final solution for the load–deflection relations. Interestingly, the resulting load–deflection solution (referred to as Bi-BCM) is closed-form, in which the tip loads are expressed as functions of the tip deflections. The maximum allowable axial force of Bi-BCM is the quadruple of that of BCM. Bi-BCM also extends the capability of BCM for predicting the second mode bending of fixed-guided beams. Besides, the boundary line between the first and the second modes bending of fixed-guided beams can be easily obtained using a closed-form equation. Bi-BCM can be immediately used for quick design calculations of compliant mechanisms utilizing fixed-guided beams as their flexible segments (generally no iteration is required). Different examples are analyzed to illustrate the usage of Bi-BCM, and the results show the effectiveness of the closed-form solution.
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      Bi-BCM: A Closed-Form Solution for Fixed-Guided Beams in Compliant Mechanisms

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    contributor authorMa, Fulei
    contributor authorChen, Guimin
    date accessioned2017-11-25T07:18:14Z
    date available2017-11-25T07:18:14Z
    date copyright2016/23/11
    date issued2017
    identifier issn1942-4302
    identifier otherjmr_009_01_014501.pdf
    identifier urihttp://138.201.223.254:8080/yetl1/handle/yetl/4235062
    description abstractA fixed-guided beam, with one end is fixed while the other is guided in that the angle of that end does not change, is one of the most commonly used flexible segments in compliant mechanisms such as bistable mechanisms, compliant parallelogram mechanisms, compound compliant parallelogram mechanisms, and thermomechanical in-plane microactuators. In this paper, we split a fixed-guided beam into two elements, formulate each element using the beam constraint model (BCM) equations, and then assemble the two elements' equations to obtain the final solution for the load–deflection relations. Interestingly, the resulting load–deflection solution (referred to as Bi-BCM) is closed-form, in which the tip loads are expressed as functions of the tip deflections. The maximum allowable axial force of Bi-BCM is the quadruple of that of BCM. Bi-BCM also extends the capability of BCM for predicting the second mode bending of fixed-guided beams. Besides, the boundary line between the first and the second modes bending of fixed-guided beams can be easily obtained using a closed-form equation. Bi-BCM can be immediately used for quick design calculations of compliant mechanisms utilizing fixed-guided beams as their flexible segments (generally no iteration is required). Different examples are analyzed to illustrate the usage of Bi-BCM, and the results show the effectiveness of the closed-form solution.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleBi-BCM: A Closed-Form Solution for Fixed-Guided Beams in Compliant Mechanisms
    typeJournal Paper
    journal volume9
    journal issue1
    journal titleJournal of Mechanisms and Robotics
    identifier doi10.1115/1.4035084
    journal fristpage14501
    journal lastpage014501-8
    treeJournal of Mechanisms and Robotics:;2017:;volume( 009 ):;issue: 001
    contenttypeFulltext
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    نرم افزار کتابخانه دیجیتال "دی اسپیس" فارسی شده توسط یابش برای کتابخانه های ایرانی | تماس با یابش
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