Abstract
A new procedure for the calculation of spatial impulse responses
for linear sound fields is introduced. This calculation procedure
uses the well known technique of calculating the spatial impulse
response from the intersection of a circle emanating from the
projected spherical wave with the boundary of the emitting
aperture. This general result holds for all aperture boundaries
for a flat transducer surface, and this is used in the procedure
to yield the response for all types of flat transducers. An
arbitrary apodization function over the aperture can be
incorporated through a simple one-dimensional integration. The
case of a soft baffle mounting of the aperture is also included.
Specific solutions for transducer boundaries made from lines are
given, so that any polygon transducer can be handled. Specific
solutions for circles are also given. Finally, a solution for a
general boundary is stated, and all these boundary elements can be
combined to, e.g., handle annular arrays or semi-circle
transducers. Results from an implementation of the approach are
given and compared to previously developed solutions for a simple
aperture, a complex aperture, and a Gaussian apodized circular
transducer.
Original language | English |
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Journal | Acoustical Society of America. Journal |
Volume | 105 |
Issue number | 6 |
Pages (from-to) | 3266-3274 |
ISSN | 0001-4966 |
DOIs | |
Publication status | Published - 1999 |