Abstract:The possibility of identifying vibration modes of a double bass bow, with a non-contact measurement of sound pressure in the Very Near Field (VNF) was investigated. This paper shows the application of this cost-effective method for vibroacoustic testings of the bow. The spectra of generated tones do not give sufficient information about a particular bow, but its vibroacoustical behavior provides additional properties. The visualization for all vibration modes below 4000 Hz was achieved by using sound pressure … Show more
“…Visualization of the oscillation modes of vibrating surface can be made by various optical methods, such as optical holography (Jansson et al, 1970) or laser Doppler vibrometry (Bissinger, Oliver, 2007;Kalkert, Kayser, 2010;Gren et al, 2006). A simple method presented in this paper, that proved to be good for this purpose without the need for special equipment, is the scanning of a sample in the Very Near Field (VNF) (Prezelj et al, 2013;Pantelić, Prezelj, 2014;Keele, 1974). Placing the microphone in VNF, only a few millimeters above the vibrating surface allows recording of sound pressure level that is proportional to local surface velocity (de Bree et al, 2004).…”
Section: Introductionmentioning
confidence: 99%
“…Contrary to this, to do near-field measurements means small changes in the position of the microphone resulting in large differences in the recorded response. By using this technique it is possible to achieve good visualization of mode shapes (Pantelić et al, 2020;Pantelić, Prezelj, 2014). The boundary of a VNF region is defined with the frequency and the distance of two adjacent nodes.…”
The aim of this research is to use a simple acoustic method of a very near field recording, which enables measurement and display of oscillation modes, to estimate the velocity of flexural waves, based on the wavelengths of standing waves measured on the sample. The paper analyses cases of 1D geometry, flexural waves that occur on a beam excited by an impulse. Measurements were conducted on two different samples: steel and a wooden beam of the same length. Due to the appearance of evanescent waves at the boundary regions, the distance between the nodes of standing waves that occur deviates from half the wavelength, which can be compensated using a correction factor. Cases of fixed and free boundary conditions were analysed. By quantifying how much the boundary conditions change the mode shape function, it can be predicted how the mode of oscillation changes if the boundary conditions change, which can also find application in musical acoustics and sound radiation analysis.
“…Visualization of the oscillation modes of vibrating surface can be made by various optical methods, such as optical holography (Jansson et al, 1970) or laser Doppler vibrometry (Bissinger, Oliver, 2007;Kalkert, Kayser, 2010;Gren et al, 2006). A simple method presented in this paper, that proved to be good for this purpose without the need for special equipment, is the scanning of a sample in the Very Near Field (VNF) (Prezelj et al, 2013;Pantelić, Prezelj, 2014;Keele, 1974). Placing the microphone in VNF, only a few millimeters above the vibrating surface allows recording of sound pressure level that is proportional to local surface velocity (de Bree et al, 2004).…”
Section: Introductionmentioning
confidence: 99%
“…Contrary to this, to do near-field measurements means small changes in the position of the microphone resulting in large differences in the recorded response. By using this technique it is possible to achieve good visualization of mode shapes (Pantelić et al, 2020;Pantelić, Prezelj, 2014). The boundary of a VNF region is defined with the frequency and the distance of two adjacent nodes.…”
The aim of this research is to use a simple acoustic method of a very near field recording, which enables measurement and display of oscillation modes, to estimate the velocity of flexural waves, based on the wavelengths of standing waves measured on the sample. The paper analyses cases of 1D geometry, flexural waves that occur on a beam excited by an impulse. Measurements were conducted on two different samples: steel and a wooden beam of the same length. Due to the appearance of evanescent waves at the boundary regions, the distance between the nodes of standing waves that occur deviates from half the wavelength, which can be compensated using a correction factor. Cases of fixed and free boundary conditions were analysed. By quantifying how much the boundary conditions change the mode shape function, it can be predicted how the mode of oscillation changes if the boundary conditions change, which can also find application in musical acoustics and sound radiation analysis.
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