In this paper, the impedance and mobility compact matrix (IMCM) method for prediction
of acoustic modal characteristics of two dimensional irregular cavities with the rigid wall
boundary is presented. This method consists of discretizing the whole cavity into a series
of subcavities either of regular or irregular shape. Continuity of both pressure and veloc-
ity between adjacent subcavities is ensured using a virtual membrane with zero mass and
stiffness. Mathematical formulation for acoustic cavities with the irregular shape has been
explained in detail. A finite element model has been developed to calculate the acoustic
natural frequency and mode shape. The proposed method is validated using a regular and
irregular cavity and compared with finite element modelling results and available results in
the literature.
REFERENCES(17)
1.
Amir N., Starobinski R., 1996, Finding the eigen modes of two dimensional cavities with two axes of symmetry, Acta Acustica united with Acustica, 82, 6, 811-823.
Anyunzoghe E., Cheng L., 2002a, Improved integro-modal approach with pressure distribution assessment and the use of overlapped cavities, Applied Acoustics, 63, 1233-1255.
Dowell E.H., Gorman III G.F., Smith D.A., 1977, Acoustoelasticity: general theory, acoustic natural modes and forced response to sinusoidal excitation, including comparison with the experiment, Journal of Sound and Vibration, 52, 519-542.
Joppa P.D., Fyfe I.M., 1978, A finite element analysis of the impedance properties of irregular shaped cavities with absorptive boundaries, Journal of Sound and Vibration, 56, 61-69.
Kang S.W., Lee J.M., 2000, Eigenmode analysis of arbitrarily shaped two-dimensional cavities by method of point-matching, The Journal of the Acoustical Society of America, 107, 1153-1160.
Kim S.M., Brennan M.J., 1999, A compact matrix formulation using the impedance and mobility approach for the analysis of structural-acoustic systems, Journal of Sound Vibration, 223, 1, 97-113.
Kim Y.Y., Kim D.K., 1999, Applications of waveguide-type base functions for the eigen problems of two-dimensional cavities, The Journal of the Acoustical Society of America, 106, 1704-1711.
Missaoui J., Cheng L., 1997, A combined integro-modal approach for predicting acoustic properties of irregular-shaped cavities, The Journal of the Acoustical Society of America, 101, 6, 3313-3321.
Pan J., Bies D.A., 1990, The effect of fluid-structural coupling on sound waves in an enclosure, Theoretical Part, The Journal of the Acoustical Society of America, 87, 2, 691-707.
Petyt M., Lea J., Koopmann G. H., 1976, A finite element method for determining the acoustic modes of irregular shaped cavities, Journal of Sound and Vibration, 45, 495-502.
Shi D., Zhang Y., Xiuhai L., 2019, Analysis of acoustic characteristics of arbitrary triangular prism and quadrangular prism acoustic cavities, Shock and Vibration, 2, 1-17.
Sum K.S., Pan J., 2006, Effects of the inclination of a rigid wall on the free vibration characteristics of acoustic modes in a trapezoidal cavity, The Journal of the Acoustical Society of America, 119, 4, 2201-2210.
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