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Dual Helmholtz resonator

Applied Acoustics, 2010
Abstract Acoustic characteristics of a dual Helmholtz resonator which consists of a pair of cylindrical neck and cavity connected in series (neck–cavity–neck–cavity) are established primarily in terms of a lumped-parameter theory. The results are then compared to (a) a two-dimensional analytical approach by applying a pressure/velocity matching ...
M.B. Xu, A. Selamet, H. Kim
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On the adjustment of Helmholtz resonators

Applied Acoustics, 2014
Abstract A Helmholtz resonator is placed in a room with distinct acoustic modes, and is tuned to one of the corresponding resonant frequencies. The optimal resonator damping ratio is investigated, as a goal-dependent value. For example, minimizing reverberation time requires a different damping ratio from minimizing the sound pressure level.
J. Klaus   +3 more
exaly   +2 more sources

On the Helmholtz resonator

Journal of Sound and Vibration, 1976
Abstract This paper develops the theory of the excitation of a Helmholtz resonator by external disturbances located arbitrarily close to the mouth of the resonator. The classical approach of Rayleigh is thereby extended to situations in which the disturbance at the mouth is not necessarily equivalent to a uniform, time dependent pressure perturbation.
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Multiple Helmholtz Resonators

The Journal of the Acoustical Society of America, 1952
The explanation of the acoustical action of multiple Helmholtz resonators, except for one and two cavities, has not been developed. Application of Lagrange's method is made to obtain the equations of motion of the fluid displacements. The equation for the frequencies of resonance is obtained by placing the determinant of the coefficients of the ...
C. S. McGinnis, V. F. Albert
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Helmholtz resonant simulator

The Journal of the Acoustical Society of America, 1989
For electronically reproducing the total sound produced by a musical instrument, the musical instrument comprises a plurality of components each of which produces one aspect of the total sound, an electronic acoustic reproduction system comprises vibration transducer means mounted on the instrument for receiving the one aspect of the total sound from ...
Joseph F. Hayes, Warwick H. Holmes
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SPLITTING OF THE POLES OF A HELMHOLTZ RESONATOR

Russian Academy of Sciences. Izvestiya Mathematics, 1994
Summary: It is shown that in a neighborhood of a two-fold eigenvalue of the Neumann problem there are two poles of the Green's function of the Helmholtz resonator. Asymptotic expressions for them with respect to a small parameter \(\varepsilon\) (the linear size of the hole) are constructed, and the principal terms of the asymptotics are written out ...
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Helmholtz resonance of harbours

Journal of Fluid Mechanics, 1975
The resonant response of a harbour H of depth scale d and area A to excitation of frequency ω through a mouth M of width a is calculated in the joint limit a2/Aω2A/gd↓0. The results are relevant to the tsunami response of narrow-mouthed harbours. 16 is assumed that an adequate approximation to the radiation impedance of the external domain is available
Miles, John W., Lee, Y. K.
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The Helmholtz resonator revisited

European Journal of Physics, 2018
Abstract Helmholtz resonances are cavity resonances. They have played an important role in the development of acoustics and are now used in technical applications. They also contribute to the sound quality of some musical instruments.
Hans G Dosch, Matthias Hauck
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Helmholtz resonator loudspeaker

The Journal of the Acoustical Society of America, 1998
A Helmholtz resonator loudspeaker having a capsule shape that may be truncated at one or both ends. When the housing is truncated, dampening material may be added at the truncated portion. Legs or a stand aid in the physical stability and to further assist the acoustics.
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Resonant frequencies of cylindrical Helmholtz resonators

The Journal of the Acoustical Society of America, 1975
A simple analysis predicts the Helmholtz and higher modes of cylindrical resonators. Formulas for the quarter-wave tube, the closed tube, and the classic Helmholtz resonator are special cases. It is found that the classic Helmholtz formula begins to lose accuracy for resonator lengths L≳λ/16.
Ronald L. Panton, John M. Miller
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