• DocumentCode
    1561203
  • Title

    Reconstructing the Acoustic Pressure Field Using Spheroidal Wave Functions

  • Author

    Yide, Zhou ; JianBo, Wu ; Ruiliang, Yang ; Xiaowei, Fan

  • Author_Institution
    Sch. of Energy & Environ. Eng., Zhongyuan Inst. of Technol.
  • fYear
    2006
  • Firstpage
    25
  • Lastpage
    28
  • Abstract
    A new formulation based on a prolate spheroidal coordinate was proposed to describe acoustic pressure in the acoustic field. The radiated acoustic pressures are obtained by means of an expansion of independent functions based on the prolate spheroidal coordinate system. Then the acoustic pressure in the field can be reconstructed by using some measured acoustic pressure signals in the field. The independent function of the traditional HELS is spherical function, which is most suitable for reconstructing pressures radiated a spherical source or sources with a characteristic aspect ratio x:y:z close 1:1:1. While the new method proposed in this paper is suitable for the acoustic sources with a characteristic aspect ratio y:z close 1:1 and x at random, which extends the appropriate application domain of traditional HELS largely. It uses a finite cylinder as an example in this paper, which shows that the new method is feasible and efficiently
  • Keywords
    Helmholtz equations; acoustic field; acoustic intensity; least squares approximations; wave functions; HELS; acoustic field; acoustic source; prolate spheroidal coordinate system; radiated acoustic pressure; spheroidal wave function; Acoustic measurements; Acoustic waves; Acoustical engineering; Boundary element methods; Holography; Inverse problems; Noise reduction; Pressure measurement; Shape measurement; Wave functions;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Direct and Inverse Problems of Electromagnetic and Acoustic Wave Theory, Proceedings of XIth International Seminar/Workshop on
  • Conference_Location
    Tbilisi, Georgia
  • Print_ISBN
    966-02-3873-8
  • Type

    conf

  • DOI
    10.1109/DIPED.2006.314280
  • Filename
    4105751