1987
DOI: 10.1016/0022-460x(87)90433-0
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The active minimization of harmonic enclosed sound fields, part II: A computer simulation

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Cited by 95 publications
(49 citation statements)
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“…1. The main difference between the current analysis and the previous ones in this field [20,21] is that the dimensions of the selected enclosure are proper multiplies of each other. This property will result in some degenerate modes in the analysis, and this will complicate the control action.…”
Section: Modal Description Of Enclosurementioning
confidence: 91%
See 1 more Smart Citation
“…1. The main difference between the current analysis and the previous ones in this field [20,21] is that the dimensions of the selected enclosure are proper multiplies of each other. This property will result in some degenerate modes in the analysis, and this will complicate the control action.…”
Section: Modal Description Of Enclosurementioning
confidence: 91%
“…This property will result in some degenerate modes in the analysis, and this will complicate the control action. In [20] with the Modal Analysis for Global Control of Broadband Noise in a Rectangular Enclosure assumption that the variations of mode shapes are negligible in comparison with other two dimensions, the problem is studied in a two dimensional case, and in [21] the dimensions of enclosure are chosen such that each resonance frequency corresponds to one mode shape, and hence there are no degenerate modes. The solution of (1) with boundary conditions in (2) can be expressed in terms of some basic functions, called the acoustical modes of enclosure.…”
Section: Modal Description Of Enclosurementioning
confidence: 99%
“…where a P shows the effect of the primary source on the amplitude of acoustic modes, is a matrix whose element B nm shows the effect of the mth source on the nth mode, and q s is the vector of volume velocities of secondary sources [2] and Appendix A. By substituting Eq.…”
Section: Problem Statement and Modeling Of The Kioskmentioning
confidence: 99%
“…(1), the amplitude of complex pressure at a specific point and frequency can be obtained as In Eq. (3), ψ n (x) is the nth mode shape of the enclosure, and a n (ω) is its amplitude [2] and Appendix A. By truncation of Eq.…”
Section: Problem Statement and Modeling Of The Kioskmentioning
confidence: 99%
“…For this purpose, the conventional modal sum of the sound field in a lightly damped rectangular enclosure with walls of uniform specific acoustic admittance proposed by Morse 22 is used in the form presented by Bullmore et al 23 The sources are modeled as square pistons that vibrate with a normal velocity u l = q l / A, where A = a 2 is the area of the piston sources. The piston sources are oriented inside the room so that their surfaces are parallel to the xz-plane.…”
Section: B Conditions For the Simulationsmentioning
confidence: 99%