首页> 外文会议>Proceedings of the 1997 ASME Fluids Engineering Division summer meeting (FEDSM'97) >COMPUTATION OF COMPRESSIBLE SEPARATED CHANNEL FLOWS WITH J-K AND TWOLAYER K-EPSILON/K-L TURBULENCE MODELS
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COMPUTATION OF COMPRESSIBLE SEPARATED CHANNEL FLOWS WITH J-K AND TWOLAYER K-EPSILON/K-L TURBULENCE MODELS

机译:用J-K和双层K-ε/ K-L湍流模型计算可压缩的分离流

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In this paper, an explicit time-marching finite-volumernscheme has been used together with a number of convergencernacceleration techniques such as the multigrid strategy. Tworntypes of turbulence models, a Johnson-King (J-K) model and arntwo-layer k-epsilon/k-l model, have been incorporated andrnmodified to model internal compressible flows with multiplernwalls. Some modifications have been made of the inner layerrnviscosity formulations of the J-K model in order to improve itsrnpredictive capability for flow separation. Partially implicitrntreatment of the transport-type equations of turbulence in thernmodels is adopted, because the source terms in these equationsrncan cause numerical stiffness when there are flow separation,rnsharp gradients and high cell-aspect ratio near the solid wall. Arntwo-dimensional arc-bump flow investigated experimentallyrnby Liu and Squire (1985) was calculated using the J-K modelrnwith satisfactory agreement with the correspondingrnmeasurement. Although efficient and accurate, it is found thatrnthe J-K model lacks the theoretical generality to be extendedrnto model three-dimensional (3D) complex internal flows withrnmultiple walls. Therefore a two-layer k-epsilon model isrnemployed for 3D flow computation. Various measures arernadopted to ensure stable and convergent numerical solution. Arnthree-dimensional transonic channel flow with multiplernshock/boundary layer interactions was studied with thernaforementioned two-layer model and numerical methods. Thernresults are compared with experimental measurements (Cahen,rn1993) and numerical results obtained by using a Low-rnReynolds-Number (LRN) k-epsilon model (VUB/FFA, 1993).rnCompared with other (LRN) two-equation models, the twolayerrnmodel implemented is promising in modeling veryrncomplex 3D internal flows in terms of efficiency, robustnessrnand accuracy. The two-layer model permits uniformrndistribution of flow properties to be specified as initialrncondition which makes the simulation easier to be carried out.
机译:在本文中,显式的时间行进有限体积方案已与多种收敛加速技术(例如多网格策略)一起使用。两种类型的湍流模型,Johnson-King(J-K)模型和arntwo层k-epsilon / k-1模型已被合并并被修改以模拟具有多壁的内部可压缩流。 J-K模型的内层粘度公式已作了一些修改,以提高其对流动分离的预测能力。由于模型中的源项会在固相壁附近存在流动分离,锐利梯度和高单元长宽比的情况下引起数值刚度,因此对模型中的湍流输运式方程采用了部分隐式处理。 Liu和Squire(1985)实验研究的Arn二维弧形凸点流是使用J-K模型计算的,并与相应的测量结果令人满意。尽管有效且准确,但发现J-K模型缺乏理论上的通用性,无法扩展到具有多壁的三维(3D)复杂内部流模型。因此,采用了两层k-ε模型进行3D流量计算。为了确保数值解的稳定和收敛,采取了各种措施。利用上述的两层模型和数值方法研究了具有多重冲击/边界层相互作用的三维跨音速通道流。将结果与实验测量值(Cahen,1993)进行比较,并使用低rn雷诺数(LRN)k-ε模型获得数值结果(VUB / FFA,1993)。与其他(LRN)二方程模型相比,在效率,鲁棒性和准确性方面,实现的双层模型有望对非常复杂的3D内部流进行建模。两层模型允许将流动特性的均匀分布指定为初始条件,这使得模拟更容易进行。

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