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首页> 外文期刊>Journal of Fluid Mechanics >Self-similar compressible turbulent boundary layers with pressure gradients. Part 1. Direct numerical simulation and assessment of Morkovin's hypothesis
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Self-similar compressible turbulent boundary layers with pressure gradients. Part 1. Direct numerical simulation and assessment of Morkovin's hypothesis

机译:具有压力梯度的自相似的可压缩湍流边界层。 第1部分。直接数值模拟与梅特诺文假设的评估

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A direct numerical simulation study of self-similar compressible flat-plate turbulent boundary layers (TBLs) with pressure gradients (PGs) has been performed for inflow Mach numbers of 0.5 and 2.0. All cases are computed with smooth PGs for both favourable and adverse PG distributions (FPG, APG) and thus are akin to experiments using a reflected-wave set-up. The equilibrium character allows for a systematic comparison between sub- and supersonic cases, enabling the isolation of pure PG effects from Mach-number effects and thus an investigation of the validity of common compressibility transformations for compressible PG TBLs. It turned out that the kinematic Rotta-Clauser parameter beta(K) calculated using the incompressible form of the boundary-layer displacement thickness as length scale is the appropriate similarity parameter to compare both sub- and supersonic cases. Whereas the subsonic APG cases show trends known from incompressible flow, the interpretation of the supersonic PG cases is intricate. Both sub- and supersonic regions exist in the boundary layer, which counteract in their spatial evolution. The boundary-layer thickness delta(99) and the skin-friction coefficient c(f), for instance, are therefore in a comparable range for all compressible APG cases. The evaluation of local non-dimensionalized total and turbulent shear stresses shows an almost identical behaviour for both sub- and supersonic cases characterized by similar beta(K), which indicates the (approximate) validity of Morkovin's scaling/hypothesis also for compressible PG TBLs. Likewise, the local non-dimensionalized distributions of the mean-flow pressure and the pressure fluctuations are virtually invariant to the local Mach number for same beta(K)-cases. In the inner layer, the van Driest transformation collapses compressible mean-flow data of the streamwise velocity component well into their nearly incompressible counterparts with the same beta(K). However, noticeable differences can be observed in the wake region of the velocity profiles, depending on the strength of the PG. For both sub- and supersonic cases the recovery factor was found to be significantly decreased by APGs and increased by FPGs, but also to remain virtually constant in regions of approximated equilibrium.
机译:对具有压力梯度(PGS)的自相似可压缩平板湍流边界层(TBLS)的直接数值模拟研究已经进行了0.5和2.0的流入马赫数。所有案例都以平滑的PGS计算,用于有利和不利的PG分布(FPG,APG),因此类似于使用反射波设置的实验。平衡特征允许在超音速和超音速壳体之间进行系统的比较,从而能够从MACH数效应隔离纯PG效应,从而调查可压缩PG TBL的常见可压缩性变换的有效性。事实证明,使用作为长度刻度的边界层位移厚度的不可压缩形式计算的运动型罗塔克拉师参数Beta(k)是相应的相似性参数,用于比较子和超音速壳体。虽然亚音速APG案例显示从不可压缩的流量中已知的趋势,超声波PG案例的解释是复杂的。在边界层中存在两个子和超音区区域,其在其空间演进中抵消。因此,边界层厚度Δ(99)和皮肤摩擦系数C(f)因此是所有可压缩APG案例的相当范围。局部非尺寸总和湍流剪切应力的评估显示了具有类似β(k)的子和超音速病例的几乎相同的行为,这表明Morkovin的缩放/假设的(近似)有效性也用于压缩PG TBL。同样地,平均流量压力和压力波动的局部非尺寸分布几乎不变于相同的β(k)-case的本地马赫数。在内层中,VAR DRIEST转换井将流速度分量的可压缩式平均流量恢复到具有相同β(k)的其几乎不可压缩的对应物中。然而,取决于PG的强度,可以在速度分布的唤醒区域中观察到明显的差异。对于子和超音速病例,发现恢复因子被APG显着降低并由FPG增加,而且在近似平衡区域中的几乎恒定。

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