西安交通大学能源与动力工程学院,西安,710049
网络首发:2021-09-10,
纸质出版:2021
移动端阅览
周子棋, 孙一颉, 韩沛东, 等. 基于移动粒子半隐式方法波传播模型的声传播数值求解方法研究[J]. 西安交通大学学报, 2021,55(9):133-140.
Numerical Method of Acoustic Propagation Using Moving Particle Semi-Implicit Method Based Wave Propagation Model[J]. 2021, 55(9): 133-140.
周子棋, 孙一颉, 韩沛东, 等. 基于移动粒子半隐式方法波传播模型的声传播数值求解方法研究[J]. 西安交通大学学报, 2021,55(9):133-140. DOI: 10.7652/xjtuxb202109015.
Numerical Method of Acoustic Propagation Using Moving Particle Semi-Implicit Method Based Wave Propagation Model[J]. 2021, 55(9): 133-140. DOI: 10.7652/xjtuxb202109015.
为扩展无网格移动粒子半隐式法(MPS)的应用范围
将其扩展到声学计算应用领域
在流声分离假设下
基于拉格朗日描述建立了声场控制方程
即MPS方法下的声波传播模型(MPS-WP)。实现了声学硬边界和吸收边界的离散粒子模型
研究了CFL数及粒子间距等关键参数对计算精度的影响
发现在一定的CFL数和粒子间距内
该模型可以保持较小的误差水平。采用高斯脉冲传播算例验证了MPS-WP在硬边界与吸收边界下的二维声场计算
声压的计算与解析解吻合较为良好
展示了该求解方法的有效性和准确性。在此基础上
对静止流场多个脉冲叠加及均匀来流下声波的传播特性进行了模拟和分析
计算结果与解析解吻合良好
为复杂流动条件下的声学计算提供了一种新的研究方法。
In order to expand the application area of meshless moving particle semi-implicit method and extend it to the application field of acoustic calculation
a sound field control equation using moving particle semi-implicit method based wave propagation model(MPS-WP)is established based on Lagrange description under the assumption of flow-sound separation. The discrete particle model of acoustic hard boundary and absorbing boundary is realized. The influences of the key parameters such as CFL number and particle spacing on the calculation accuracy are studied. It is found that the model can maintain a small error level within certain CFL number and particle spacing ranges. The Gaussian pulse propagation example is used to verify the two-dimensional sound field calculation of MPS-WP at hard boundary and absorbing boundary. The calculation of sound pressure is in good agreement with the analytical solution
showing the effectiveness and accuracy of this method. On this basis
the propagation characteristics of acoustic waves at multiple pulse superposition in the static field and in the uniform flow field are simulated and analyzed
and the calculation results are in good agreement with the analytical solution. This work provides a new research method for acoustic calculation under complex flow conditions.
GOLDSTEIN M E. Aeroacoustics [M]. New York, USA: McGraw-Hill International Book Co., 1976.
CHEN W. Meshfree boundary particle method applied to Helmholtz problems [J]. Engineering Analysis with Boundary Elements, 2002, 26: 577-581.
张咏鸥. 拉格朗日流体声学模型建立及其粒子算法研究 [D]. 武汉: 华中科技大学, 2016.
王双. 基于径向基配点型无网格方法的内部声学问题研究 [D]. 武汉: 华中科技大学, 2013.
HANN P, DAN N. On the use of meshless methods in acoustic simulations [C]∥ASME 2009 International Mechanical Engineering Congress and Exposition. New York, USA: ASME, 2009: MECE 2009-11351.
魏建国, 韩江, 侯庆志, 等. 声道中气动声学问题的光滑粒子动力学模拟 [J]. 清华大学学报(自然科学版), 2016, 56(11): 1242-1248.
WEI Jianguo, HAN Jiang, HOU Qingzhi, et al. SPH simulation of aeroacoustic problem in vocal tracts [J]. Journal of Tsinghua University(Science and Technology), 2016, 56(11): 1242-1248.
ZHANG Y O, ZHANG T, OUYANG H, et al. SPH simulation of acoustic waves: effects of frequency, sound pressure, and particle spacing [J/OL]. Mathematical Problems in Engineering, 2015[2021-02-15]. https:∥doi.org/10.1155/2015/348314.
ZHANG Y O, ZHANG T, OUYANG H, et al. Efficient SPH simulation of time-domain acoustic wave propagation [J]. Engineering Analysis with Boundary Elements, 2016, 62: 112-122.
ZHANG Y O, SMITH S, ZHANG T, et al. A Lagrangian approach for computational acoustics with particle-based method [J]. Engineering Analysis with Boundary Elements, 2019, 108: 459-471.
KOSHIZUKA S, OKA Y. Moving-particle semi-implicit method for fragmentation of incompressible fluid [J]. Nuclear Science Engineering, 1996, 123: 421-434.
张凯, 孙中国, 席光. 移动粒子半隐式法核函数特征对压力求解稳定性的影响 [J]. 西安交通大学学报, 2019, 53(9): 1-6.
ZHANG Kai, SUN Zhongguo, XI Guang. Influence of the kernel function characteristics on the stability of pressure solution of moving particle semi-implicit method [J]. Journal of Xi'an Jiaotong University, 2019, 53(9): 1-6.
李乃成, 梅立泉. 数值分析 [M]. 北京: 科学出版社, 2011.
MUR G. Absorbing boundary conditions for the finite-difference approximation of the time-domain electromagnetic-field equations [J]. IEEE Transactions on Electromagnetic Compatibility, 2007, 23: 377-382.
TAM K W. Benchmark problem and solutions [C]∥ICASE/LaRC Workshop on Benchmark Problems. Hampton, Virginia, USA: NASA, 1994: 1-14.
0
浏览量
4
下载量
0
CSCD
关联资源
相关文章
相关作者
相关机构
京公网安备11010802024621