The concept of spaces in the structural analysis and synthesis of mechanisms and machines

IF 4.5 1区 工程技术 Q1 ENGINEERING, MECHANICAL
Alexander Prikhodko, Anatoly Smelyagin
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引用次数: 0

Abstract

Mobility analysis is the basic stage in structural synthesis of mechanisms, machines and other mechanical systems. Despite the development of the mechanism and machine theory, the discovery of new structural theories and formulas for determining mobility, many researchers continue to use the traditional Chebyshev formulas for flat mechanisms and Somov-Malyshev for spatial ones, which can lead to incorrect results. In the early 90s of the 20th century, Professor Smelyagin proposed to abandon the artificial division of mechanisms into “planar” (existing in a three-dimensional three-movable space) and “spatial” (existing in a three-dimensional six-movable space) in the structural analysis and synthesis of mechanisms and machines, and to use spaces of different dimensionality and mobility. In this paper, the proposed theory is revealed using practical examples of mechanisms and the spaces in which they exist. Using the concept of a M-movable space, there are derived equations to determine the mobility of simple and complex mechanisms. The examples of the formation of mechanisms in various spaces are given, and also the analysis of their mobility using the developed structural formulas is carried out.
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来源期刊
Mechanism and Machine Theory
Mechanism and Machine Theory 工程技术-工程:机械
CiteScore
9.90
自引率
23.10%
发文量
450
审稿时长
20 days
期刊介绍: Mechanism and Machine Theory provides a medium of communication between engineers and scientists engaged in research and development within the fields of knowledge embraced by IFToMM, the International Federation for the Promotion of Mechanism and Machine Science, therefore affiliated with IFToMM as its official research journal. The main topics are: Design Theory and Methodology; Haptics and Human-Machine-Interfaces; Robotics, Mechatronics and Micro-Machines; Mechanisms, Mechanical Transmissions and Machines; Kinematics, Dynamics, and Control of Mechanical Systems; Applications to Bioengineering and Molecular Chemistry
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