Transient Effects in Friction [electronic resource] : Fractal Asperity Creep / by Andreas Goedecke.
By: Goedecke, Andreas [author.].
Contributor(s): SpringerLink (Online service).
Material type: BookSeries: Engineering Materials: Publisher: Vienna : Springer Vienna : Imprint: Springer, 2013Description: XV, 197 p. online resource.Content type: text Media type: computer Carrier type: online resourceISBN: 9783709115060.Subject(s): Engineering | Continuum mechanics | Mechatronics | Materials -- Surfaces | Thin films | Engineering | Continuum Mechanics and Mechanics of Materials | Mechatronics | Surfaces and Interfaces, Thin FilmsAdditional physical formats: Printed edition:: No titleDDC classification: 620.1 Online resources: Click here to access onlineAsperity creep under constant displacement -- Asperity creep under constant force -- Generalized junction model -- Fractal surface model -- The MIMEAC contact model -- Discussion and outlook.
Transient friction effects determine the behavior of a wide class of mechatronic systems. Classic examples are squealing brakes, stiction in robotic arms, or stick-slip in linear drives. To properly design and understand mechatronic systems of this type, good quantitative models of transient friction effects are of primary interest. The theory developed in this book approaches this problem bottom-up, by deriving the behavior of macroscopic friction surfaces from the microscopic surface physics. The model is based on two assumptions: First, rough surfaces are inherently fractal, exhibiting roughness on a wide range of scales. Second, transient friction effects are caused by creep enlargement of the real area of contact between two bodies. This work demonstrates the results of extensive Finite Element analyses of the creep behavior of surface asperities, and proposes a generalized multi-scale area iteration for calculating the time-dependent real contact between two bodies. The toolset is then demonstrated both for the reproduction of a variety of experimental results on transient friction as well as for system simulations of two example systems.
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