A Driving-Gear Dynamic Analysis

Author:

Kudryavtsev Yevgeniy M.1

Affiliation:

1. Moscow State University of Civil Engineering

Abstract

A new approach of mechanical driving-gear dynamic analysis, which includes several modelling stages is observed in the article. On the first stage driving-gear is represented in the form of consistently connected rotation bodies. The driving-gear is represented in a graphic kind by means of the marked graph. On the second stage mathematical model of driving-gear performance with using of mnemonic rule is created. Mathematical model of mechanical driving-gear is a system of second-order regular differential equations (RDEs). The system of second-order regular differential equations is transformed into a system of first-order regular differential equations. There is a standard method for writing a higher-order RDE as a system of the first-order RDEs. On the third stage computer model of driving-gear performance using system Mathcad is created and initial data is defined. On the fourth stage the mechanical driving-gear modelling is performed and calculation data in numerical and graphical forms is obtained. This approach provides high level of the driving-gear dynamic analysis, including the received results presentation, which is especially important on the earliest stages of mechanical driving-gear design. The proposed procedure of mechanical driving-gear dynamic analysis using Mathcad software significantly decreases time and working costs on execution of such computations and helps to execute investigations related with changing of driving-gear elements parameters efficiently.

Publisher

Trans Tech Publications, Ltd.

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science

Reference20 articles.

1. E.M. Kudryavtsev, Operations research in problems algorithms and programs, Moscow, Radio and communication, (1984).

2. E.M. Kudryavtsev, Mathcad 11, Russian Version Complete Guide, Moscow, DMK Press, (2005).

3. E.M. Kudryavtsev, Mathcad 2000 Pro.The symbolical and numerical decision of different problems, Moscow, DMK, (2001).

4. E.M. Kudryavtsev, V.V. Stepanov, Execution of final qualifying work on the computer, Moscow, BASTET, (2012).

5. V.A. Ohorzin, Applied mathematics in system Mathcad: The manual, SPb.: Lan Pub., (2009).

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