One-Step Direct Aeroacoustic Simulation Using Space-Time Conservation Element and Solution Element Method

被引:0
|
作者
Ho, C. Y. [1 ]
Leung, R. C. K. [1 ]
Zhou, K. [1 ]
Lam, G. C. Y. [1 ]
Jiang, Z. [2 ]
机构
[1] Hong Kong Polytech Univ, Dept Mech Engn, Kowloon, Hong Kong, Peoples R China
[2] Chinese Acad Sci, Inst Mach, Lab High Temp Gas Dynam, Beijing, Peoples R China
关键词
aeroacoustics; CAA; CE/SE method; acoustic wave; supersonic jet;
D O I
暂无
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
One-step direct aeroacoustic simulation (DAS) has received attention from aerospace and mechanical high-pressure fluid-moving system manufacturers for quite some time. They aim to simulate the unsteady flow and acoustic field in the duct simultaneously in order to investigate the aeroacoustic generation mechanisms. Because of the large length and energy scale disparities between the acoustic far field and the aerodynamic near field, highly accurate and high-resolution simulation scheme is required. This involves the use of high order compact finite difference and time advancement schemes in simulation. However, in this situation, large buffer zones are always needed to suppress the spurious numerical waves emanating from computational boundaries. This further increases the computational resources to yield accurate results. On the other hand, for such problem as supersonic jet noise, the numerical scheme should be able to resolve both strong shock waves and weak acoustic waves simultaneously. Usually numerical aeroacoustic scheme that is good for low Mach number flow is not able to give satisfactory simulation results for shock wave. Therefore, the aeroacoustic research community has been looking for a more efficient one-step DAS scheme that has the comparable accuracy to the finite-difference approach with smaller buffer regions, yet is able to give accurate solutions from subsonic to supersonic flows. The conservation element and solution element (CE/SE) scheme is one of the possible schemes satisfying the above requirements. This paper aims to report the development of a CE/SE scheme for one-step DAS and illustrate its robustness and effectiveness with two selected benchmark problems.
引用
收藏
页数:3
相关论文
共 50 条
  • [1] Application of space-time conservation element and solution element method in streamline simulation
    Siavashi, Majid
    Pourafshary, Peyman
    Raisee, Mehrdad
    JOURNAL OF PETROLEUM SCIENCE AND ENGINEERING, 2012, 96-97 : 58 - 67
  • [2] A characteristic space-time conservation element and solution element method for conservation laws
    Shen, Hua
    Wen, Chih-Yung
    Zhang, De-Liang
    JOURNAL OF COMPUTATIONAL PHYSICS, 2015, 288 : 101 - 118
  • [3] Space-Time Conservation Element and Solution Element Method and Its Applications
    Jiang, Yazhong
    Wen, Chih-Yung
    Zhang, Deliang
    AIAA JOURNAL, 2020, 58 (12) : 5408 - 5430
  • [4] Wave computation in compressible flow using space-time conservation element and solution element method
    Loh, CY
    Hultgren, LS
    Chang, SC
    AIAA JOURNAL, 2001, 39 (05) : 794 - 801
  • [5] Solving the MHD equations by the space-time conservation element and solution element method
    Zhang, MJ
    Yu, STJ
    Lin, SCH
    Chang, SC
    Blankson, I
    JOURNAL OF COMPUTATIONAL PHYSICS, 2006, 214 (02) : 599 - 617
  • [6] Improved scheme of space-time conservation element and solution element
    Zhang, Zengchan
    Shen, Mengyu
    Qinghua Daxue Xuebao/Journal of Tsinghua University, 1997, 37 (08): : 65 - 68
  • [7] Local time-stepping procedures for the space-time conservation element and solution element method
    Chang, SC
    Wu, YH
    Yang, V
    Wang, XY
    INTERNATIONAL JOURNAL OF COMPUTATIONAL FLUID DYNAMICS, 2005, 19 (05) : 359 - 380
  • [8] Application of the space-time conservation element and solution element method to one-dimensional convection-diffusion problems
    Chang, SC
    Wang, XY
    To, WM
    JOURNAL OF COMPUTATIONAL PHYSICS, 2000, 165 (01) : 189 - 215
  • [9] A characteristic space-time conservation element and solution element method for conservation laws II. Multidimensional extension
    Shen, Hua
    Wen, Chih-Yung
    JOURNAL OF COMPUTATIONAL PHYSICS, 2016, 305 : 775 - 792
  • [10] Treating stiff source terms in conservation laws hy the space-time conservation element and solution element method
    Yu, ST
    Chang, SC
    Jorgenson, PCE
    Park, SJ
    Lai, MC
    SIXTEENTH INTERNATIONAL CONFERENCE ON NUMERICAL METHODS IN FLUID DYNAMICS, 1998, 515 : 433 - 438