This content is not included in your SAE MOBILUS subscription, or you are not logged in.
The Finite Element Analysis of Axle Nut Crimping
ISSN: 0148-7191, e-ISSN: 2688-3627
Published March 28, 2017 by SAE International in United States
This content contains downloadable datasetsAnnotation ability available
In the assembly of axles and wheel hubs, a nut is frequently used to fasten them as one unit. In order for the nut to hold the assembly in its final position, crimping is a widely-used method which prevents nut from loosening. A reliable crimping process not only prevents movement of the nut during axle operation but should also minimize the possibility of cracking the rim. If the nut cracks during assembly, it can start to rust and deteriorate. The service life span of the axle assembly hence shortens as a result. The quality of crimping operation is determined by the component designs, the process parameters, and the crimping tool geometry. It would be time-consuming and costly to evaluate these factors empirically; let alone the requirement of prototypes in the early stage of a new program. A dynamic finite element methodology which adopts the Arbitrary Lagrangian-Eulerian formulation from ABAQUS explicit solver is developed to simulate the complete crimping process. Various process parameters and design specifications for possible geometry combinations in the process are formulated by DOE. Recommendations from the analysis would serve as a foundation and guideline for the development of a reliable axle nut crimping process in automotive industry. A strong correlation between predicted and measured crimping force is also found in this study.
CitationLai, J., Ziada, Y., and Yang, J., "The Finite Element Analysis of Axle Nut Crimping," SAE Technical Paper 2017-01-1323, 2017, https://doi.org/10.4271/2017-01-1323.
Data Sets - Support Documents
|[Unnamed Dataset 1]|
|[Unnamed Dataset 2]|
- Amstead B., Ostwald P., Begeman M., “Manufacturing Processes”, 8th Edition, John Wiley and Sons Ltd., 1986.
- Belytchko T., Liu W., Moran B., “Nonlinear Finite Elements for Continua and Structures”, Toronto: John Wiley and Sons Ltd., 2000.
- Sun J., Lee K. and Lee H., “Comparison of Implicit and Explicit F.E. Methods for Dynamic Problems”, J. of Materials Processing Technology, vol 105, no 1, pp. 110-118, 2000.
- ABAQUS Manual Version 6.14