2022
DOI: 10.1051/aacus/2022026
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Diversity of ghost notes in tubas, euphoniums and saxhorns

Abstract: The ghost note is a natural note which can be played exclusively on bass brass instruments with a predominantly-expanding bore profile such as tubas, euphoniums or saxhorns. It stands between the pedal note – the lowest natural note playable, or first regime – and the instrument’s second regime. However, if the interval between the pedal note and the second regime remains close to an octave regardless of the instrument, the interval between the pedal note and the ghost note vary from a minor third to a perfect… Show more

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Cited by 5 publications
(6 citation statements)
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References 27 publications
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“…dance with the value predicted by the bifurcation diagram [7]. This agreement between the picture displayed by bifurcation diagrams and the experiments is all the more interesting as the physical model used is very simple, with a single degree-of-freedom model for lips.…”
Section: A Deeper Understanding Of Phenomena Thanks To the Bifurcatio...supporting
confidence: 77%
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“…dance with the value predicted by the bifurcation diagram [7]. This agreement between the picture displayed by bifurcation diagrams and the experiments is all the more interesting as the physical model used is very simple, with a single degree-of-freedom model for lips.…”
Section: A Deeper Understanding Of Phenomena Thanks To the Bifurcatio...supporting
confidence: 77%
“…S1 ′′ corresponds to the saddle-node bifurcation point at which the stable regime of the pedal note arises from the isolated branch (lime green). Figure from [7]. This tool also makes it possible to revisit earlier work and understand why approaches based on time integration or linear stability analysis, although they provided some interesting insights, could only lift one corner of the veil on these "strange peculiarities" mentionned a century ago by Bouasse [1].…”
Section: Discussionmentioning
confidence: 99%
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“…To reduce the amount of parameters that must be calibrated, the model chosen in the present article is the simplest one described by (1), with only three equations (cf. [16]), that proved to replicate many of the properties of brass instruments (see e.g., [17]). It relates the mouth pressure p m to the mouthpiece pressure p and the opening h through a spring-mass-dashpot equation describing the lips, a valve effect computing the flow u through the lip from the difference of pressure, and the expression of the input impedance:…”
Section: Methods 21 Modelmentioning
confidence: 95%