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Can I read Mathematical Analysis of Rotor Shaft Displacements in Asynchronous Machines; a Critical Speed or Just a Rotation of the Orbit Axis? on EtoBox?

Mathematical Analysis of Rotor Shaft Displacements in Asynchronous Machines; a Critical Speed or Just a Rotation of the Orbit Axis? by U. Werner is a Engineering article available to read on EtoBox.

What is Mathematical Analysis of Rotor Shaft Displacements in Asynchronous Machines; a Critical Speed or Just a Rotation of the Orbit Axis? about?

## Abstract This paper presents a mathematical analysis of rotor shaft displacements in asynchronous machines caused by different types of rotor eccentricity. Based on a simplified rotor model, the theoretical coherence between electromagnetic, rotor dynamic, and the specific characteristics of sleeve bearings is shown. The orbits of the rotor mass and the shaft journal are mathematically described for each kind of eccentricity and the shaft displacement with respect to two virtual fixed sensors is derived. Based on this theoretical description and on a numerical example, the paper shows that focusing in a theoretical rotor dynamic analysis only on the calculated amplitudes in direction of two fixed sensor positions, may lead to wrong conclusions concerning the evaluation of resonances. The aim of this paper is, based on a simplified rotor model, to show the mathematical coherence concerning typical rotor eccentricities in asynchronous machines and to demonstrate the necessity to focus not only on the amplitudes relative to two fixed sensor positions, but to also consider the semi‐major axis of the calculated orbit and its angular position. The aim of the paper is not to replace a

Who reads Mathematical Analysis of Rotor Shaft Displacements in Asynchronous Machines; a Critical Speed or Just a Rotation of the Orbit Axis??

It is typically read by researchers, students, and practitioners in Engineering.

Author
U. Werner
Publisher
John Wiley and Sons; Wiley (John Wiley & Sons); John Wiley & Sons Ltd.; Wiley (ISSN 0044-2267)
Published
2009
Language
EN
Field
Engineering (Physical Sciences)