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Three-dimensional discontinuous spectral/hp element methods for compressible flows

机译:用于可压缩流动的三维不连续光谱/ hp元件方法

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摘要

In this thesis we analyse and develop two high-order schemes which belong toudthe class of discontinuous spectral/hp element methods focusing on compressibleudaerodynamic studies and, more specifically, on boundary-layer flows. We investigateudthe discontinuous Galerkin method and the flux reconstruction approachudproviding a detailed analysis of the connections between these methods. The connectionsudfound enable a better understanding of the broader class of discontinuousudspectral/hp element methods.udFrom this perspective it was evident that some of the issues of the discontinuousudGalerkin method are also encountered in the flux reconstruction approach, andudin particular, the aliasing errors of the two schemes are identical. The techniquesudapplied in the more famous discontinuous Galerkin method for tackling these errorsudcan be also extended to the flux reconstruction approach. We present twouddealiasing strategies based on the concept of consistent integration of the nonlinearudterms. The first is a localised approach which targets in each element theudnonlinearities arising in the problem, while the second is a more global approachudwhich involves a higher quadrature of the overall right-hand side of the discretisedudequation(s). Both the strategies have been observed to be effective in enhancingudthe robustness of the schemes considered.udWe finally present the direct numerical simulation of a high-speed subsonicudboundary-layer flow past a three-dimensional roughness element, achieved by meansudof the compressible aerodynamic solver developed. This type of analyses have beenudwidely performed in the past with approximated theories. Only recently, has DNSudbeen used due to the improvement of numerical techniques and an increase inudcomputational resources for similar studies in low-speed subsonic, supersonic andudhypersonic regimes. This thesis takes a first step to close the gap between the resultsudfor a high-speed subsonic regime and the results in supersonic and hypersonicudregimes.
机译:在本文中,我们分析和开发了两种高阶方案,它们属于不连续谱/ hp元素方法的一类,重点是可压缩的空气动力学研究,更具体地说是边界层流。我们研究不连续的Galerkin方法和通量重建方法提供对这些方法之间的联系的详细分析。通过 udfound的连接,可以更好地理解更广泛的不连续 udspectral / hp元素方法。 ud从这个角度来看,很明显,通量重构方法还遇到了不连续 udGalerkin方法的一些问题,并且特别地,两个方案的混叠误差是相同的。在更著名的不连续Galerkin方法中应用的解决这些错误的技术也可以扩展到通量重构方法。我们基于非线性 udterm的一致积分的概念提出两种 uddealiasing策略。第一种是局部化方法,其目标是在每个元素中出现问题的“非线性”,而第二种是更全局性的方法,其涉及离散化/不等式的整个右手边的较高正交度。我们观察到这两种策略都有效地增强了所考虑方案的鲁棒性。 ud我们最后提出了通过三维粗糙度元素通过高速亚音速超边界层流的直接数值模拟,方法是开发了可压缩的空气动力学求解器。过去,这类分析是使用近似理论进行的。直到最近,由于数值技术的改进以及用于低速亚音速,超音速和超人格状态的类似研究的 uu计算资源的增加,才使用了DNS uedbe。本文的第一步是缩小高速亚音速状态的结果与超音速和高音速运动的结果之间的差距。

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    De Grazia Daniele;

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  • 年度 2016
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