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Three-dimensional numerical simulation of the wake flow of an afterbody at subsonic speeds

机译:亚音速下后尾流的三维数值模拟

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We numerically investigate the wake flow of an afterbody at low Reynolds number in the incompressible and compressible regimes. We found that, with increasing Reynolds number, the initially stable and axisymmetric base flow undergoes a first stationary bifurcation which breaks the axisymmetry and develops two parallel steady counter-rotating vortices. The critical Reynolds number (Re_(cs)) for the loss of the flow axisymmetry reported here is in excellent agreement with previous axisymmetric BiGlobal linear stability (BiGLS) results. As the Reynolds number increases above a second threshold, Re_(co), we report a second instability defined as a three-dimensional peristaltic oscillation which modulates the vortices, similar to the sphere wake, sharing many points in common with long-wavelength symmetric Crow instability. Both the critical Reynolds number for the onset of oscillation, Re_(co), and the Strouhal number of the time-periodic limit cycle, St_(sat), are substantially shifted with respect to previous axisymmetric BiGLS predictions neglecting the first bifurcation. For slightly larger Reynolds numbers, thewake oscillations are stronger and vortices are shed close to the afterbody base. In the compressible regime, no fundamental changes are observed in the bifurcation process. It is shown that the steady state planar-symmetric solution is almost equal to the incompressible case and that the break of planar symmetry in the vortex shedding regime is retarded due to compressibility effects. Finally, we report the developments of a low frequency which depends on the afterbody aspect ratio, as well as on the Reynolds and on the Mach number, prior to the loss of the planar symmetry of the wake.
机译:我们在不可压缩和可压缩状态下,以低雷诺数数值研究后身的尾流。我们发现,随着雷诺数的增加,最初稳定且轴对称的基流经历了第一个固定的分叉,这打破了轴对称性,并产生了两个平行的稳定反向旋转涡流。此处报道的流轴对称性损失的临界雷诺数(Re_(cs))与先前的轴对称BiGlobal线性稳定性(BiGLS)结果非常一致。当雷诺数增加到第二个阈值Re_(co)以上时,我们报告了第二个不稳定性,定义为三维蠕动,它调制涡旋,类似于球面尾波,与长波长对称乌鸦有许多共同点不稳定。相对于先前忽略第一个分叉的轴对称BiGLS预测,用于振荡开始的临界雷诺数Re_(co)和时间周期极限循环的Strouhal数St_(sat)均发生了偏移。对于稍大的雷诺数,苏醒振荡会更强,涡旋会靠近后身基部。在可压缩状态下,在分叉过程中未观察到根本变化。结果表明,稳态平面对称解几乎等于不可压缩的情况,并且由于压缩效应,涡旋脱落状态下平面对称的破裂受到了抑制。最后,我们报告了低频的发展,该低频取决于尾流的长宽比,雷诺兹和马赫数,而这会导致尾流的平面对称性丧失。

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