Passive time-domain numerical models of viscothermal wave propagation in acoustic tubes of variable cross section

被引:9
|
作者
Bilbao, Stefan [1 ]
Harrison, Reginald [1 ]
机构
[1] Univ Edinburgh, Acoust & Audio Grp, James Clerk Maxwell Bldg, Edinburgh EH9 3JZ, Midlothian, Scotland
来源
基金
欧洲研究理事会;
关键词
SOUND-WAVES; SIMULATION; DISCONTINUITIES; INSTRUMENTS; IMPEDANCE; EQUATIONS; GUIDES; HORNS;
D O I
10.1121/1.4959025
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
Numerical modeling of wave propagation in acoustic tubes is a subject of longstanding interest, particularly for enclosures of varying cross section, and especially when viscothermal losses due to boundary layer effects are taken into consideration. Though steady-state, or frequency domain methods, are a common avenue of approach, recursive time domain methods are an alternative, allowing for the generation of wideband responses, and offer a point of departure for more general modeling of nonlinear wave propagation. The design of time-domain methods is complicated by numerical stability considerations, and to this end, a passive representation is a useful design principle leading to simple stable and explicit numerical schemes, particularly in the case of viscothermal loss modeling. Such schemes and the accompanying energy and stability analysis are presented here. Numerical examples are presented for a variety of duct profiles, illustrating strict energy dissipation, and for comparison of computed input impedances against frequency-domain results. (C) 2016 Acoustical Society of America.
引用
收藏
页码:728 / 740
页数:13
相关论文
共 50 条
  • [1] Passive models of viscothermal wave propagation in acoustic tubes
    20153201115482
    1600, Acoustical Society of America (138):
  • [2] Passive models of viscothermal wave propagation in acoustic tubes (L)
    Bilbao, Stefan
    Harrison, Reginald
    Kergomard, Jean
    Lombard, Bruno
    Vergez, Christophe
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2015, 138 (02): : 555 - 558
  • [3] Time-Domain Numerical Modeling of Brass Instruments Including Nonlinear Wave Propagation, Viscothermal Losses, and Lips Vibration
    Berjamin, H.
    Lombard, B.
    Vergez, C.
    Cottanceau, E.
    ACTA ACUSTICA UNITED WITH ACUSTICA, 2017, 103 (01) : 117 - 131
  • [4] Parallel simulation of time-domain acoustic wave propagation
    Mocnik-Berljavac, Jure
    Slak, Jure
    Kosec, Gregor
    2019 42ND INTERNATIONAL CONVENTION ON INFORMATION AND COMMUNICATION TECHNOLOGY, ELECTRONICS AND MICROELECTRONICS (MIPRO), 2019, : 212 - 217
  • [5] Dissipative time-domain one-dimensional model for viscothermal acoustic propagation in wind instruments
    Thibault, Alexis
    Chabassier, Juliette
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2021, 150 (02): : 1165 - 1175
  • [6] ON THE STABILITY OF TIME-DOMAIN INTEGRAL EQUATIONS FOR ACOUSTIC WAVE PROPAGATION
    Epstein, Charles L.
    Greengard, Leslie
    Hagstrom, Thomas
    DISCRETE AND CONTINUOUS DYNAMICAL SYSTEMS, 2016, 36 (08) : 4367 - 4382
  • [7] Efficient SPH simulation of time-domain acoustic wave propagation
    Zhang, Y. O.
    Zhang, T.
    Ouyang, H.
    Li, T. Y.
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2016, 62 : 112 - 122
  • [8] Numerical time-domain simulation of wave propagation and scattering in acoustic microscopy for subsurface defect characterization
    Schubert, F
    Koehler, B
    Zinin, P
    Testing, Reliability, and Application of Micro- and Nano-Material Systems III, 2005, 5766 : 106 - 117
  • [9] Numerical Simulation of Wave Propagation in Variable Cross-Section Bars
    Jin, Hongbin
    APPLIED MATERIALS AND ELECTRONICS ENGINEERING, PTS 1-2, 2012, 378-379 : 72 - 76
  • [10] Time-domain simulation of acoustic impedance tubes
    Pasqual, Alexander Mattioli
    Lara, Luana Torquete
    JOURNAL OF THE BRAZILIAN SOCIETY OF MECHANICAL SCIENCES AND ENGINEERING, 2017, 39 (01) : 67 - 79