具有轻微稀薄效应的可压缩磁流体动力平板边界层流动

IF 2.5 3区 工程技术 Q2 MECHANICS
Shunhao Peng , Tianyi Peng , Yongliang Feng , Xiaojing Zheng
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引用次数: 0

摘要

本文利用局部自相似解和计算流体力学(CFD)模拟研究了外加电磁场和稀薄气体效应对可压缩层流边界层流动的影响。首先,利用载荷因子K=1的均匀电磁场下的局部自相似解,分析了稀薄磁流体边界层的流动特性;在此基础上,进行了不同载荷因素下的CFD仿真,研究了电磁场对滑移效应的影响。最后,利用Biot-Savart定律计算了偶极子电磁场下的感应磁场,以评估稀薄磁流体低磁雷诺数假设的有效性。结果表明,外加电磁场作用下的滑移效应在K=0时减弱,而在K=1和K=2时由于边界层轮廓的变化而显著增强。此外,还发现感应磁场受负载因子和磁雷诺数的影响较大,但几乎与克努森数无关。这表明连续流中的低磁雷诺数假设准则可以直接应用于稀薄的MHD流。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Compressible magnetohydrodynamic flat plate boundary layer flow with slightly rarefied effects
In this work, the influence of the applied electromagnetic field and rarefied gas effect on the compressible laminar boundary layer flow is investigated using locally self-similar solutions and Computational Fluid Dynamics (CFD) simulations. Firstly, the locally self-similar solutions under a uniform electromagnetic field with load factor K=1 are conducted to analyze the flow characteristics of the rarefied magnetohydrodynamic (MHD) boundary layer. Subsequently, CFD simulations with various load factors are performed to study the influence of the electromagnetic field on slip effects. Finally, the induced magnetic field under a dipole electromagnetic field is calculated with the Biot–Savart law to assess the validity of the low-magnetic-Reynolds-number assumption for rarefied MHD flow. The results demonstrate that slip effects under the applied electromagnetic field are weakened at K=0 but significantly enhanced at K=1 and K=2 due to changes in boundary layer profiles. Additionally, the induced magnetic field is found to be strongly affected by the load factor and the magnetic Reynolds number but almost independent of the Knudsen number. This suggests that the criterion for low-magnetic-Reynolds-number assumption in continuum flows can be directly applied to rarefied MHD flows.
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来源期刊
CiteScore
5.90
自引率
3.80%
发文量
127
审稿时长
58 days
期刊介绍: The European Journal of Mechanics - B/Fluids publishes papers in all fields of fluid mechanics. Although investigations in well-established areas are within the scope of the journal, recent developments and innovative ideas are particularly welcome. Theoretical, computational and experimental papers are equally welcome. Mathematical methods, be they deterministic or stochastic, analytical or numerical, will be accepted provided they serve to clarify some identifiable problems in fluid mechanics, and provided the significance of results is explained. Similarly, experimental papers must add physical insight in to the understanding of fluid mechanics.
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