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Meshless local B-spline collocation method for heterogeneous heat conduction problems

机译:无均匀导热问题的无网局部B样条搭配方法

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Several numerical issues still pertain in the modeling of heterogeneous heat conduction, particularly from the viewpoints of material discontinuity and its handling and the presence of heat source. In this paper, a meshless local B-spline collocation method is presented for unsteady heat conduction problems of heterogeneous media. Unknown field variables are approximated by using B-spline basis functions within overlapped compact domains covering the geometry of materials. The present method is a truly meshless approach. The proposed approach is mainly coming with the following advantage that it is straightforward in dealing with discontinuity across the interface of heterogeneous materials. Treatment of discontinuity by using non-crossing interface compact domains allows material discontinuity to be handled geometrically without enforcing additional term/function at the interface. Several heat conduction problems in 2D and 3D heterogeneous media with arbitrary discontinuity shapes are considered. Attention is given for heterogeneous heat conduction problem accompanied by the presence of crack as well. The analysis is then completed by simulating effect of heat generation, in particular which produces high temperature rise inside a heterogeneous structure/component. Simulation results show that the proposed method is a simple and accurate numerical technique for solving unsteady heat conduction problems of heterogeneous media.
机译:几个数值问题仍然涉及异质热传导的建模,特别是从材料不连续的观点出发,以及其处理和热源的存在。本文介绍了非均质介质的非定常导热问题的无网局部B样条搭配方法。通过在覆盖材料几何形状的重叠的小型域内使用B样条函数来近似的现场变量近似。本方法是真正无丝毫的方法。该方法主要具有以下优势,即在异构材料界面上处理不连续性方面很简单。使用非交叉界面紧凑型结构域处理不连续性允许材料不连续性地在几何上处理,而无需在界面处执行附加术语/功能。考虑了具有任意不连续形状的2D和3D异构介质中的几种导热问题。对于异质导热问题的注意力也伴随着裂缝的存在。然后通过模拟发热的效果来完成分析,特别是在异质结构/部件内产生高温升高。仿真结果表明,该方法是一种简单准确的数字技术,用于解决异构介质的不稳定导热问题。

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