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Development of the GranOO discrete element platform for dynamic problems : application for tribological application

机译:用于动力学问题的GranOO离散元件平台的开发:摩擦学应用

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Discrete Model is based on the description of the physical state (velocity, position, temperature, magnetic moment, electric potential..) of a large number of discrete elements that form the media to be studied. It is not basedon a continuous description of the media.Thus, it is particularly well adapted to describe media evolution driven by discontinuous phenomena like the description of multi fracturation followed by debris flow like wear studyRecently, the use of discrete model has been widened to face problem encountered with complex rheological behavior and/or multi-physical behavior. Multi-physical problems face complex mathematical formulation because of the mixing of different families of differential equations when continuous approach is chosen. With the discrete model, each particle has a physical state and state evolution is due to local physical particle interaction: it is often much simple to write. From the beginning of the years 2000, this method has been widely applied for the study of tribological problems. Wear has been investigated[l], thermo-mechanical behavior of a contact[2], subsurface damage due to surface polishing[4]... Recently, it has been shownhow quantitative results can be obtained with this method[4]. To help and promote research in this area, a platform GranOO has been developed under a C++ environment and is distributed under thefree GPL license.The goal of this platform is to offer to researchers, especially in the tribology domain, a numerical and easy to use environment to facilitate the access to Discrete Element simulations.The main aspect of this platform ispresented in the extended abstract and some applicationsgiven as examples. Details can be found on url.
机译:离散模型基于对形成待研究介质的大量离散元素的物理状态(速度,位置,温度,磁矩,电势..)的描述。它不是基于对介质的连续描述,因此特别适合描述由不连续现象驱动的介质演化,例如描述多裂痕后再进行像磨损研究这样的泥石流。最近,离散模型的使用已经扩大到面对复杂的流变行为和/或多种物理行为遇到的问题。当选择连续方法时,由于混合了不同系列的微分方程,多物理问题面临着复杂的数学公式。使用离散模型,每个粒子都有一个物理状态,并且状态演化是由于局部物理粒子的相互作用所致:编写起来通常很简单。从2000年开始,这种方法已广泛用于摩擦学问题的研究。已经研究了磨损[1],接触件的热机械性能[2],由于表面抛光导致的表面下破坏[4] ...最近,已经证明了如何使用这种方法获得定量结果[4]。为了帮助和促进这一领域的研究,已经在C ++环境下开发了GranOO平台,并根据免费的GPL许可证进行了分发。该平台的目标是为研究人员(尤其是在摩擦学领域)提供数值易用的数值该平台的主要方面在扩展摘要中进行了介绍,并提供了一些示例应用程序。可以在url上找到详细信息。

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