2017
DOI: 10.21595/vp.2017.18678
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The kinematic analysis of the third class mechanism

Abstract: It is necessary to make link mechanisms calculation to the strength at designing of flat link mechanisms of high class after definition of block diagrams and link linear sizes i.e. it is rationally to choose their forms and to determine the section sizes. The algorithm of the definition of dimension of link mechanism lengths of high classes (MHC) and their metric parameters at successive approach is offered in this work.

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Cited by 5 publications
(8 citation statements)
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“…Specifically, we derive a geometric (i.e., coordinate free) formulation of the d'Alembert-Lagrange equation. We demonstrate that in a coordinate neighborhood on the configuration manifold, an explicit form of the d'Alembert-Lagrange equation can be obtained with respect to an arbitrary frame on the tangent bundle [3]. We further show that if there exists a set of independent 1-forms which constitute a basis of the dual frame, then the independent equations of motion can be determined.…”
Section: Introductionmentioning
confidence: 80%
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“…Specifically, we derive a geometric (i.e., coordinate free) formulation of the d'Alembert-Lagrange equation. We demonstrate that in a coordinate neighborhood on the configuration manifold, an explicit form of the d'Alembert-Lagrange equation can be obtained with respect to an arbitrary frame on the tangent bundle [3]. We further show that if there exists a set of independent 1-forms which constitute a basis of the dual frame, then the independent equations of motion can be determined.…”
Section: Introductionmentioning
confidence: 80%
“…The forces accumulated in motion and accordingly resistance forces [3]. In this algorithm (1) the d'Alembert-Lagrange equations are applied:…”
Section: Methodsmentioning
confidence: 99%
“…the necessary conditions for minimum of the sum of squares of the weighted difference: (10) may be written as the following system of equations:…”
Section: Methodsmentioning
confidence: 99%
“…Apparently, equations of this system are the same as the three equations of the thirteen degree in the three unknown functions given in the work by Zhauyt et al [8][9][10], though in this case we have a system of six equations in six unknown functions. Solution of system (24) is labor-intensive task, so it is more effective to apply a search algorithm for the minimum of the function S stated below.…”
mentioning
confidence: 94%
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