首页> 外文会议>Modeling of Casting, Welding and Advanced Solidification Processes XI vol.1 >COMPUTATIONAL MODELLING OF MOULD FILLING IN VERY COMPLEX GEOMETRIES
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COMPUTATIONAL MODELLING OF MOULD FILLING IN VERY COMPLEX GEOMETRIES

机译:复杂几何形状中模具填充的计算建模

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The Simulation of shape casting processes involves the simultaneous capture of the rapidly developing metal-air free surface and the liquid-solid moving boundary in the metal phase. Although a wide range of techniques have been developed to address this problem, there are occasions where existing techniques are limited, especially in very complex geometries where the mesh quality may inevitably be relatively poor at some key locations. When conventional cell centred approximations are used on unstructured meshes (such as in conventional CFD tools), then the poor quality cells will inhibit convergence. At this point some detail of the geometry has to be compromised to generate an acceptable mesh upon which the solver will converge. When structured solvers are used then either accuracy has to be compromised to build a mesh that captures most of the geometrical features or the mesh may be very large to reflect all the detail, where much of it is essentially redundant.rnIn this paper we describe an approach to using finite volume discretisation approaches over unstructured meshes (using any combination of element types) where the flow is solved at the cell or element vertex, and all other variables are solved at the cell centre (as in conventional CFD tools). The vertex based flow solver is much more tolerant of meshes with poor quality elements and enables the solution of simultaneous free surface flows coupled with solidification in very complex meshes, thus enabling the capture of such behaviour in arbitrarily complex geometrical structures.
机译:形状铸造过程的模拟涉及同时捕获快速发展的金属-空气自由表面和金属相中的液固移动边界。尽管已经开发了各种各样的技术来解决该问题,但是在某些情况下,现有技术是有限的,特别是在非常复杂的几何形状中,其中某些关键位置的网格质量可能不可避免地相对较差。当在非结构化网格上使用常规的像元居中近似法时(例如在常规CFD工具中),那么质量较差的像元将抑制收敛。在这一点上,必须折衷一些几何细节以生成可接受的网格,求解器将在该网格上收敛。当使用结构化求解器时,要么必须牺牲精度来构建可捕获大多数几何特征的网格,要么网格可能很大以反映所有细节,而其中的许多细节实际上是多余的。使用有限体积离散化的方法适用于非结构化网格(使用单元类型的任何组合),其中流动在单元或单元顶点处求解,所有其他变量在单元中心处求解(与传统CFD工具一样)。基于顶点的流动求解器对具有劣质元素的网格的容忍度更高,并且可以解决非常复杂的网格中同时发生的自由表面流与固化的耦合问题,从而可以捕获任意复杂的几何结构中的此类行为。

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