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A control volume procedure for solving nonlinear convection-diffusion equations on unstructured meash

机译:求解非结构化网眼非线性对流扩散方程的控制体积过程

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The solution of the convection-diffusion problem has been a subject of great interest for many years, as most industrial processes, particularly those involving chemical reactions or heat and mass transfer, involve the convection-diffusion phenomenon. Thus, the development of a robust numerical technique for accurately solving such a problem is of great importance. Various numerical techniques have been developed and used to solve this problem. However, the success of a particular technique depends on the property of the equation to be solved. For problems with sharp boundary layers and nonlinearity, classical discretization methods may lead to unbounded spatial oscillations and fail to yield any useful solutions. To overcome this problem, several upwind finitie difference and upwind finite element formulations [4, 6] have been proposed. However, it has been found that the upwind schemes may also result in inaccurate solutions [2].
机译:对流扩散问题的解决方案是多年来大量兴趣的主题,因为大多数工业过程,特别是涉及化学反应或热量和传质的人涉及对流扩散现象。因此,为了精确解决这种问题的稳健数值技术的发展具有重要意义。已经开发了各种数值技术并用于解决这个问题。然而,特定技术的成功取决于要解决的等式的性质。对于尖锐边界层和非线性的问题,经典的离散化方法可能导致无限的空间振荡,并且无法产生任何有用的解决方案。为了克服这个问题,已经提出了几种Unum Unitie差异和Unumwind有限元制剂[4,6]。然而,已经发现UPWIND方案也可能导致不准确的解决方案[2]。

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