Archives of Acoustics,
10, 2, pp. 179-190, 1985
Directional characteristic of a circular membrane vibrating under the effect of a force with uniform surface distribution
In this paper the acoustic pressure of a circular membrane is analysed
on the assumption that the distance between the field point and the membrane is much longer, both in terms of its linear dimensions and the wavelengths radiated. It was assumed that the membrane was excited to induced harmonic
vibration - including nonresonance one - by a force with uniform surface
distribution. The membrane was placed in a rigid, planar baffle, and the gas
medium, into which it radiated, was 108s1088. Numerical examples of the directional
characteristic were represented graphically.
on the assumption that the distance between the field point and the membrane is much longer, both in terms of its linear dimensions and the wavelengths radiated. It was assumed that the membrane was excited to induced harmonic
vibration - including nonresonance one - by a force with uniform surface
distribution. The membrane was placed in a rigid, planar baffle, and the gas
medium, into which it radiated, was 108s1088. Numerical examples of the directional
characteristic were represented graphically.
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References
T. HAJASAKA, Elektroakustika, Mir, Moscow, 1982.
I. MALECKI, Theory of waves and acoustic systems (in Polish), PWN, Warsaw, 1964.
W. RDZANEK, The pressure of a circular membrane vibrating under the effect of a constant inducing force (in Polish), Proc. XXX Open Seminar on Acoustics, Gdańsk, 1983.
E. SKUDRZYK, Simple and complex vibratory systems, University Park and London 1968.
E. SKUDRZYk, The foundations of acoustics, Springer Verlag, Wien New York, 1971.
H. STENZEL, O. BROSZE, Leitfaden zur Berechnung von Schallvorgangen, 2nd ed., Springer - Verlag, Berlin, 1958.
G. N. WATSON, Theory of Bessel functions, 2nd ed., University Press, Cambridge, 1966.