Detail publikace

THEORETICAL STUDY OF NONLINEAR CHATTER STABILITY ANALYSIS BASED ON SYNTHESIS OF LINEARIZATIONS IN OPERATING POINTS FOR DIFFERENT TURNING CONDITIONS

HADRABA, P. WANG, J. LIN, H. HADAŠ, Z.

Originální název

THEORETICAL STUDY OF NONLINEAR CHATTER STABILITY ANALYSIS BASED ON SYNTHESIS OF LINEARIZATIONS IN OPERATING POINTS FOR DIFFERENT TURNING CONDITIONS

Typ

článek v časopise ve Web of Science, Jimp

Jazyk

angličtina

Originální abstrakt

This paper deals with an approach to study nonlinear chatter analysis, which is based on the synthesis of linear theory for different turning conditions. Mainly, contact nonlinearities play a crucial role in the behavior of the machine tool and the stability of turning operation. However, the analysis of nonlinear systems is challenging because nonlinear system analyzes are often limited to a linearized solution, which may be insufficient to reveal the stability lobe diagram. The presented study proposes a theoretical approach which is based on a synthesis of linearization in the operating point. This approach provides several solutions of stability lobe diagrams which are strongly depending on the loading conditions of the nonlinear system and all solutions are integrated to the final stability lobe diagram. The presented method is applied to a simplified 2D structure between two supports with nonlinear contact stiffness. Resulted analysis of the lobe diagram are compared with results of the time-domine simulations and it shows a good match. This paper shows that the presented approach offers an effective solution for refining the stability estimate for nonlinear mechanical systems.

Klíčová slova

Chatter; nonlinear system; contact; linearization; machine tool; stability lobe diagram

Autoři

HADRABA, P.; WANG, J.; LIN, H.; HADAŠ, Z.

Vydáno

27. 10. 2022

Nakladatel

MM SCIENCE

Místo

PRAGUE 10

ISSN

1803-1269

Periodikum

MM Science Journal

Ročník

2022

Číslo

October

Stát

Česká republika

Strany od

5846

Strany do

5853

Strany počet

8

URL

https://www.mmscience.eu/2021083

BibTex

@article{BUT179710,
  author="Petr {Hadraba} and JIUNN-JYH {WANG} and Huei-Min {Lin} and Zdeněk {Hadaš}",
  title="THEORETICAL STUDY OF NONLINEAR CHATTER STABILITY ANALYSIS BASED ON SYNTHESIS OF LINEARIZATIONS IN OPERATING POINTS FOR DIFFERENT TURNING CONDITIONS",
  journal="MM Science Journal",
  year="2022",
  volume="2022",
  number="October",
  pages="5846--5853",
  doi="10.17973/MMSJ.2022\{_}10\{_}2021083",
  issn="1803-1269",
  url="https://www.mmscience.eu/2021083"
}