Abstract
It is to the credit of François Tourte (Paris, ca. 1747–1835) that modern bows give a more direct impact on the string than their predecessors. This feature is of utmost importance when applying off-string, bouncing techniques such as spiccato and ricochet, but even for a stroke such as martelé, where quick reduction of bow force is required during the attack. With Tourte’s concave-cambered bow, the bow force increases rapidly when the bow stick is falling or pressed against the string. With the old concave or straight bows, more movement, and thus time, was required for establishing comparable bow force.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Notes
- 1.
Bow camber is often measured as deflection of stick compared to a straight line from top of head to the frog’s button. However in the present context it refers to the part of stick that actively participates in defining the hair’s tension, that is, the deflection between the head and the frog. In other connections a positive camber refers to a convex arch, but here we follow the convention of bow makers to give concave arches positive camber values.
References
A Askenfelt, Observations on the violin bow and the interaction with the string. Proc. International Symposium of Musical Acoustics, Paris (1995).
A Askenfelt and K Guettler, The bouncing bow – an experimental study. Catgut Acoust. Soc. J. 3(6) (series II), 3–8 (1998).
A Askenfelt and K Guettler, Bows and timbre – myth or reality? Proc. International Symposium of Musical Acoustics, Perugia (2001).
I Firth, Construction and performance of quality commercial violin strings. Catgut Acoust. Soc. J. 47, 17–20 (1987).
K Guettler, Wave analysis of a string bowed to anomalous low frequencies. Catgut Acoust. Soc. J. 2(6) (series II), 8–14 (1994).
K Guettler, On the creation of the Helmholtz motion in the bowed string. Acta Acustica/Acustica 88, 970–985 (2002).
K Guettler and A Askenfelt, Acceptance limits for the duration of pre-Helmholtz transient in bowed string attacks. J. Acoust. Soc. Am. 101(5) Pt. 1, 2903–2913 (1997).
K Guettler and A Askenfelt, On the kinematics of spiccato and ricochet bowing. Catgut Acoust. Soc. J. 3(6) (series II), 9–15 (1998).
K Guettler, E Schoonderwaldt and A Askenfelt, Bow speed or bowing position: which one influences the spectrum the most? Proc. Stockholm Music Acoustics Conference (SMAC’03), Sweden, 67–70 (2003).
R J Hanson, A J Schneider and F W Halgedal, Anomalous low-pitched tones from a bowed violin string. Catgut Acoust. Soc. J. 2(6) (series II), 1–7 (1994).
M Kimura, How to produce subharmonics on the violin. J. New Music Res. 28(2), 178–184 (1999).
M E McIntyre, R T Schumacher and J Woodhouse, Aperiodicity in bowed-string motion. Acustica 49, 13–32 (1983).
N C Pickering, Nonlinear behavior in overwound violin strings. Catgut Acoust. Soc. J. 1(2), 46–50 (1989).
F Rocaboy, The structure of bow-hair fibres. Catgut Acoust. Soc. J. 1(6), 34–36 (1990).
J C Schelleng, The bowed string and the player. J. Acoust. Soc. Am. 53(1), 26–41 (1973).
E Schoonderwaldt, K Guettler and A Askenfelt, Effect of the bow hair width on the violin spectrum. Proc. Stockholm Music Acoustics Conference (SMAC’03), Stockholm, Sweden, 91–94 (2003).
E Schoonderwaldt, K Guettler and A Askenfelt, An empirical investigation of bow-force limits in the Schelleng diagram. Acta Acustica/Acustica 94, 604–622 (2008).
R T Schumacher, Bowing with a glass bow. Catgut Acoust. Soc. J. 3(2), 9–17 (1996).
J H Smith and J Woodhouse, The tribology of rosin. J. Mech. Phys. Solids 48, 1633–1681 (2000).
B Stough, E string whistles. Catgut Acoust. Soc. J. 3(2), 28–33 (1999).
C Valette, The mechanics of vibrating strings. In: Mechanics of Musical Instruments. A Hirshberg, J Kergomard and G Weinreich (eds). Springer-Verlag, Vienna (1995).
H von Helmholtz, On the Sensations of Tone. Dover, New York (1954). Original publication: Lehre von den Tonempfindungen. Braunschweig: Vieweg (1862).
J Woodhouse, R T Schumacher and S Garoff, Reconstruction of bowing point friction force in a bowed string. J. Acoust. Soc. Am. 108(1), 357–368 (2000).
Author information
Authors and Affiliations
Corresponding author
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2010 Springer Science+Business Media, LLC
About this chapter
Cite this chapter
Guettler, K. (2010). Bows, Strings, and Bowing. In: Rossing, T. (eds) The Science of String Instruments. Springer, New York, NY. https://doi.org/10.1007/978-1-4419-7110-4_16
Download citation
DOI: https://doi.org/10.1007/978-1-4419-7110-4_16
Published:
Publisher Name: Springer, New York, NY
Print ISBN: 978-1-4419-7109-8
Online ISBN: 978-1-4419-7110-4
eBook Packages: Physics and AstronomyPhysics and Astronomy (R0)