2008
DOI: 10.1007/s00419-008-0279-5
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Resonant frequency of an adjustable Helmholtz resonator in a hydraulic system

Abstract: An adjustable Helmholtz resonator in hydraulics is studied because of obvious lack of studies in the field. First the theory of a Helmholtz resonator is reviewed by examining older studies on the subject. Most of the previous studies have covered Helmholtz resonators in acoustics, but the same basic theory can be applied to hydraulics. After the theory review the test equipment and measurement methods are presented and some results are calculated analytically using the classical model and a modified model that… Show more

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Cited by 40 publications
(17 citation statements)
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“…For Long Beach Harbor, the Helmholtz model approximates the frequency of tidal resonance to within 1% (Miles and Lee 1975). The frequency of resonance is approximated well for not too extreme dimension ratios, as investigated by Kela (2009). For Helmholtz resonator basins whose hypsometry, i.e., its available ("wetted") surface area A, varies as a function of depth z, Maas (1997) derived the following nonlinear oscillator equation in terms of excess volume V(t) as a function of time t…”
Section: Theoretical Backgroundmentioning
confidence: 97%
“…For Long Beach Harbor, the Helmholtz model approximates the frequency of tidal resonance to within 1% (Miles and Lee 1975). The frequency of resonance is approximated well for not too extreme dimension ratios, as investigated by Kela (2009). For Helmholtz resonator basins whose hypsometry, i.e., its available ("wetted") surface area A, varies as a function of depth z, Maas (1997) derived the following nonlinear oscillator equation in terms of excess volume V(t) as a function of time t…”
Section: Theoretical Backgroundmentioning
confidence: 97%
“…Vael, López et al (2004) designed a compact Helmholtz resonator with a resonance frequency of 3490 Hz to combat an internal resonance in their floating cup pump design. Kela (2008) and Kela and Vähäoja (2009) have also studied the use of Helmholtz resonators, specifically with the controllability of variable-volume devices. Mikota and Manhartsgruber (2001) and Mikota and Reiter (2003) developed a type of compact, hybrid vibration absorber to be applied to hydraulic systems -essentially a tuned vibration absorber using a hydraulic volume as a spring.…”
Section: Introductionmentioning
confidence: 98%
“…To control and attenuate vibrations, developed techniques have two main approaches by focusing on materials and structures. To achieve active vibration control, various systems such as dynamic absorbers [Hunt and Nissen, 1982], tuned dampers [Sun et al, 1995], and Helmholtz resonators [Kela, 2009] have been used to attenuate vibration and impact. However, these systems are generally effective only at a narrow target frequency.…”
Section: Introductionmentioning
confidence: 99%