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PRESSURE OUTFLOW BOUNDARIES FOR SPH AND COUPLING SPH TO FINITE VOLUME METHODS

机译:用于SPH的压力流出边界和有限体积方法的耦合SPH

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Smoothed Particle Hydrodynamics (SPH) is a method well suited to simulate dynamic flow when moving interfaces or free surfaces are present [1,2]. In contrast, the finite volume (FV) method may be the best choice for (viscous) flow with boundary layers but without interfaces [3]. Hence, it would be beneficial to couple SPH and FV. Since SPH is a Lagrangean approach, linking it to the Eulerian FV method yields a serious algorithmic and software engineering challenge. A first step for coupling is to transfer fluid from the SPH domain to the FV model. This requires development of an outflow algorithm for holes in the boundary of SPH domains against a non-constant pressure field as well as the transfer of flow data from moving SPH outflow openings to a fixed FV inflow surface. Since SPH does not know the concept of faces, numerical algorithms have been developed to evaluate the pressure force acting on the outflow area and to distribute this force over relevant particles. The orifice geometry is updated during the simulation in order to account for wall motion resulting from fluid-structure interaction [4]. Particles inside the reservoir in the proximity of the orifice will get a part of the force. Examples are outflow from a large container into pipes or blood flow from the left ventricle of a human heart into the aorta. The orifice geometry and the computed flux define the fluid flow entering the domain of an independent numerical simulation. When the pressure at the interface computed by the FV method is returned to the SPH outflow a two-way coupling is established. Details of the SPH outflow boundary algorithm and of the data exchange and mapping procedures will be discussed. Special attention has been given to efficient software engineering of mapping and data exchange workflow, focusing on numerical data exchange between highly inhomogeneous data structures of SPH and FVM solvers. Object Oriented concept of an abstract solver data exchange interface is shortly discussed [5], based on the efficient polymorphic interface class hierarchy, specifically designed for the data exchange process. Advantages and implications of abstract objects implementation are also discussed. Some comparisons with traditional procedural software engineering approaches are provided. Some examples will be presented.
机译:平滑粒子流体动力学(SPH)是一种适合于在存在移动接口或自由表面时模拟动态流动的方法[1,2]。相反,有限体积(FV)方法可以是(粘性)流的最佳选择,边界层但没有接口[3]。因此,对SPH和Fv来说是有益的。由于SPH是一种拉格朗朗方法,将其与Eulerian FV方法联系起来产生严重的算法和软件工程挑战。耦合的第一步是将流体从SPH域传送到FV模型。这需要开发用于对非恒压场的SPH域边界的孔的流出算法以及将流量数据从将SPH流出开口移动到固定的FV流入表面。由于SPH不知道面的概念,已经开发了数值算法以评估作用在流出区域上的压力并以相关颗粒分配该力。在仿真期间更新孔口几何形状,以便考虑由流体结构相互作用产生的壁运动[4]。储层内的粒子在孔口附近将得到一部分力。将示例从大容器流出到管道或从人体心脏的左心室流入主动脉的管道或血液流动。孔口几何和计算的磁通量限定了进入独立数值模拟的域的流体流量。当由FV方法计算的界面处的压力返回到SPH外流时,建立双向耦合。将讨论SPH流出边界算法和数据交换和映射过程的细节。已经特别注意了高效的映射软件工程和数据交换工作流程,重点关注SPH和FVM溶剂的高度不均匀数据结构之间的数值数据交换。基于有效的多态接口类层次结构,特别是为数据交换过程设计的有效多态性接口类层次结构,很快就讨论了一个抽象求解器数据交换界面的面向对象的概念[5]。还讨论了抽象对象实现的优点和含义。提供了具有传统程序软件工程方法的一些比较。将呈现一些示例。

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