2011
DOI: 10.1016/j.euromechsol.2010.12.003
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A quadratic programming formulation for the solution of layered elastic contact problems: Example applications and experimental validation

Abstract: The development of a quadratic programming formulation for the solution of layered elastic contact problems in the presence of friction is presented in this paper. Conveyor belts, tyred wheels, composite cylinders, and conrod bearings, are classical examples of systems which can be studied using the efficient numerical methodology proposed here. In this type of mechanical assembly, micro-slip between the mating surfaces often occurs and may eventually lead to system failure. Accurately capturing the evolution … Show more

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Cited by 10 publications
(6 citation statements)
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“…This is similar to what is observed for the equivalent Cattaneo–Mindlin contact problem, 11 and is typical of systems which are inherently uncoupled. The reader should refer to the previous studies 1214 for a more in-depth discussion on frictional shakedown.…”
Section: Model Formulation and Resultsmentioning
confidence: 99%
“…This is similar to what is observed for the equivalent Cattaneo–Mindlin contact problem, 11 and is typical of systems which are inherently uncoupled. The reader should refer to the previous studies 1214 for a more in-depth discussion on frictional shakedown.…”
Section: Model Formulation and Resultsmentioning
confidence: 99%
“…The illustrative example here considered is not aimed at any technical application but is believed to be suitable to show all the key features involved in frictional problems with plasticity. Other meaningful examples in the literature investigated the shakedown occurrence in specific mechanical components (see, for instance, the frictional slipping effects in pin-loaded lugs studied by Antoni, 2014 or the layered contact problem in Reina et al, 2011), though plasticity was not taken into account.…”
Section: Illustrative Examplementioning
confidence: 99%
“…На теперішній час для чисельного розв'язання контактних задач теорії пружності з урахуванням тертя зазвичай використовуються методи, які базуються на варіаційній постановці задачі [1,2]. Існують також методи зведення контактних задач з урахуванням тертя до операторних рівнянь, які розв'язуються чисельно спеці-альними методами [3][4][5][6].…”
Section: аналіз літературних даних та постановка проблемиunclassified