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Abstract

Current research on localized raceway defects of angular contact ball bearings (ACBB) mainly focuses on assuming that localized raceway defects are cube-shaped defects characterized using a half-sine displacement excitation function. However, the assumption of a cube-shaped defect cannot accurately reflect the morphological characteristics of a localized raceway defect, and the half-sine displacement excitation function cannot be used to accurately describe the relationship between the geometric positions of rolling element and raceway in the region of localized raceway defects. In this study, a comprehensive dynamic model of an ACBB considering a three-dimensional localized raceway defect is established based on the nonlinear Hertz contact theory in conjunction with the outer raceway control theory using the improved Newton–Raphson iteration method. Three localized raceway defect distribution types, namely symmetric, offset, and deflection distributions, are considered. The established model is verified by comparing the results of the proposed model with those of existing literature. The dynamic characteristics of the ACBB were analyzed by investigating the effects of the geometrical size and distribution types on the time-varying contact angles, contact forces, and diagonal stiffness of the ACBB. The investigation results show that the appearance of localized raceway defect leads to the time-varying curves of contact angles, contact forces and diagonal stiffness having Λ- and V-shaped mutations in some time intervals; The variation tendencies of the Λ- and V-shaped mutations are significant with the increase in defect radial depth H, defect axial width a and angular distance θb. The increase in defect eccentric distance L is beneficial to the rolling elements disengaging from the defect area and it can weaken the influence of localized raceway defect on the time-varying contact and stiffness characteristics of ACBB. The time-varying contact and stiffness characteristics appear to change significantly when the defect deflection angle αβ increase to αγ. The results of this study provide a theoretical basis for the fault diagnosis of localized raceway defects in ACBB.

Details

1009240
Title
Analyzing the Dynamic Characteristics of Angular Contact Ball Bearings Considering Three-Dimensional Localized Raceway Defects
Author
Li, Zhen 1 ; Wang, Qingshan 1 ; Wang, Ruihua 1 ; Qin, Bin 2 ; Shao, Wen 1 

 Central South University, State Key Laboratory of Precision Manufacturing for Extreme Service, Changsha, China (GRID:grid.216417.7) (ISNI:0000 0001 0379 7164) 
 Central South University, Key Laboratory of Traffic Safety on Track, Ministry of Education, School of Traffic & Transportation Engineering, Changsha, China (GRID:grid.216417.7) (ISNI:0000 0001 0379 7164); Central South University, Joint International Research Laboratory of Key Technology for Rail Traffic Safety, Changsha, China (GRID:grid.216417.7) (ISNI:0000 0001 0379 7164); Central South University, National & Local Joint Engineering Research Center of Safety Technology for Rail Vehicle, Changsha, China (GRID:grid.216417.7) (ISNI:0000 0001 0379 7164) 
Volume
38
Issue
1
Pages
111
Publication year
2025
Publication date
Dec 2025
Publisher
Springer Nature B.V.
Place of publication
Heidelberg
Country of publication
Netherlands
ISSN
10009345
e-ISSN
21928258
Source type
Scholarly Journal
Language of publication
English
Document type
Journal Article
Publication history
 
 
Online publication date
2025-07-07
Milestone dates
2025-06-10 (Registration); 2024-04-12 (Received); 2025-06-06 (Accepted); 2025-05-28 (Rev-Recd)
Publication history
 
 
   First posting date
07 Jul 2025
ProQuest document ID
3227467988
Document URL
https://www.proquest.com/scholarly-journals/analyzing-dynamic-characteristics-angular-contact/docview/3227467988/se-2?accountid=208611
Copyright
© The Author(s) 2025. This work is published under http://creativecommons.org/licenses/by/4.0/ (the “License”). Notwithstanding the ProQuest Terms and Conditions, you may use this content in accordance with the terms of the License.
Last updated
2025-07-07
Database
ProQuest One Academic