A full-field simulation methodology for sonic boom modeling on adaptive Cartesian cut-cell meshes
A full-field simulation methodology for sonic boom modeling on adaptive Cartesian cut-cell meshes
复制标题
自适应笛卡尔切割单元网格声爆建模的全场仿真方法
DOI:
10.1016/j.jcp.2020.109271
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发表时间:
2020
期刊:
影响因子:
--
通讯作者:
N. Nikiforakis
中科院分区:
文献类型:
--
作者:
Rei;Lukas Wutschitz;N. Nikiforakis
This paper develops a full-field direct numerical simulation methodology of sonic boom in a stratified atmosphere. The entire flow field, ranging from the near field around a supersonic body to the far field extending to the ground, is modeled by the three-dimensional Euler equations with a gravitational source term. Thus far, it has been solved using a structured grid, and an application of previous simulation to complex geometries has been limited. In this study, we realize a full-field simulation by employing the following four numerical approaches: (i) a hierarchical structured adaptive mesh refinement (AMR) method, (ii) a Cartesian cut cell method, (iii) a well-balanced finite volume method, and (iv) a segmentation method of the computational domain. A new well-balanced, MUSCL-Hancock scheme applied over Cartesian AMR and cut cell grids for a stratified atmosphere is formulated. The computational results of an oblique shock wave in a stratified atmosphere agree well with the exact solution. A full-field simulation successfully reproduces the Drop test for Simplified Evaluation of Non-symmetrically Distributed sonic boom (D-SEND) #1, conducted by the Japan Aerospace Exploration Agency (JAXA). The results of this simulation are in good agreement with those of the previous computational study, the waveform parameter method, and flight test measurements. The grid convergence study shows that the mesh size is fine enough to assess pressure signatures over the entire flow field. These results demonstrate that a full-field simulation with AMR and cut cell grids is a powerful tool for extensively analyzing three-dimensional shock wave propagation in a stratified atmosphere.
影响因子:
2.2
作者:
S. Minakuchi;T. Umehara;K. Takagaki;Y. Ito and N. Takeda;Hiroshi Yamashita and Shigeru Obayashi
通讯作者:
Hiroshi Yamashita and Shigeru Obayashi