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Plenary Lecture
On the Sound Propagation in the
Open Air

Professor Veturia Chiroiu
Member of the Technical Sciences Academy from Romania (ASTR), Head
of Department of Deformable Media,
Romanian Academy,
Institute of Solid Mechanics, ROMANIA
Email: veturiachiroiu@yahoo.com
Abstract: This contribution is planned to provide the application of the
soliton theory to understand the sound propagation in the open air. The
sound propagation in the atmosphere is more complicated than the theory of
geometrical spreading above a flat hard ground. When sound propagates, it is
attenuated with increasing distance between source and receiver, and the
sound characteristics depend on time and the distance from the source.
Grounds may not be flat and also acoustically soft, the wind and temperature
refract sound either upwards or downwards at the ground, leading to complex
reflection coefficients and the multiple reflections at the ground.
Atmospheric turbulence causes fluctuations and scatters sound into
acoustical shadow zones. The methodology to study the sound evolution
equation is the soliton theory. The sound is regarded as an entity, a
quasi-particle, characterized by a proper propagation mechanism which
conserves its character and interacts with the ground properties and
micrometeorological factors. The sound propagation theory is faced with the
unexpected appearance of chaos or order. Within this framework the soliton
plays the role of order. The results obtained in the linear theory of sound
motion, by ignoring the nonlinear parts, are most frequently too far from
reality to be useful. The linearization misses an important phenomenon,
solitons, which are waves, which maintain their identity indefinitely just
when we most expect that dispersion effects will lead to their
disappearance. The solutions regarding the attenuation due to atmospheric
absorption, the decrease in sound pressure level with different factors, are
represented by the revolution ruled Tzitzeica surfaces. The capability of
the Bäcklund transformation to provide an integrable discretization of the
characteristic equations associated to the sound propagation, are considered
for modeling the sound rays during downwind and upwind propagation.
Brief Biography of the Speaker:
Veturia Chiroiu (born in 1942) received the PhD degree in Mathematics from
University of Bucharest in 1981. Since 1966 she is a senior scientific
researcher at the Institute of Solid Mechanics of the Romanian Academy, head
of Department of Deformable Media (www.imsar.ro). She received a Fulbright
Fellowship to work at the Princeton University, Dept. of Aerospace and
Mechanical Science (1972–1973), and has led various research projects
(Copernicus, NATO) and lectured in foreign institutes and universities. She
is author of numerous research articles in referee journals and
international conferences, covering dynamics of deformable media, acoustics,
intelligent structures and materials, and inverse problems. She is the
winner of the prize Aurel Vlaicu of the Romanian Academy in 1997. Since 2000
she is a PhD advisor in the field of mechanical engineering at the Romanian
Academy. Since 2004 she is an Honorific Member of the Technical Sciences
Academy of Romania (ASTR).
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