scholarly journals Including frequency-dependent attenuation for the deconvolution of ultrasonic signals

2013 ◽  
Vol 133 (5) ◽  
pp. 3299-3299 ◽  
Author(s):  
Ewen Carcreff ◽  
Sébastien Bourguignon ◽  
Jérôme Idier ◽  
Laurent Simon
2013 ◽  
Author(s):  
Ewen Carcreff ◽  
Sébastien Bourguignon ◽  
Jéro^me Idier ◽  
Laurent Simon ◽  
Aroune Duclos

Sensors ◽  
2021 ◽  
Vol 21 (15) ◽  
pp. 4963
Author(s):  
Riccardo Carotenuto ◽  
Fortunato Pezzimenti ◽  
Francesco G. Della Corte ◽  
Demetrio Iero ◽  
Massimo Merenda

Measuring the distance between two points has multiple uses. Position can be geometrically calculated from multiple measurements of the distance between reference points and moving sensors. Distance measurement can be done by measuring the time of flight of an ultrasonic signal traveling from an emitter to receiving sensors. However, this requires close synchronization between the emitter and the sensors. This synchronization is usually done using a radio or optical channel, which requires additional hardware and power to operate. On the other hand, for many applications of great interest, low-cost, small, and lightweight sensors with very small batteries are required. Here, an innovative technique to measure the distance between emitter and receiver by using ultrasonic signals in air is proposed. In fact, the amount of the signal attenuation in air depends on the frequency content of the signal itself. The attenuation level that the signal undergoes at different frequencies provides information on the distance between emitter and receiver without the need for any synchronization between them. A mathematical relationship here proposed allows for estimating the distance between emitter and receiver starting from the measurement of the frequency dependent attenuation along the traveled path. The level of attenuation in the air is measured online along the operation of the proposed technique. The simulations showed that the range accuracy increases with the decrease of the ultrasonic transducer diameter. In particular, with a diameter of 0.5 mm, an error of less than ± 2.7 cm (average value 1.1 cm) is reached along two plane sections of the typical room of the office considered (4 × 4 × 3 m3).


2000 ◽  
Vol 41 (4) ◽  
pp. 481-492
Author(s):  
Naohiko Takahashi ◽  
Morio Ito ◽  
Shuji Ishida ◽  
Takao Fujino ◽  
Mikiko Nakagawa ◽  
...  

2017 ◽  
Vol 137 (2) ◽  
pp. 147-153
Author(s):  
Akinori Hori ◽  
Hiroki Tanaka ◽  
Yuichiro Hayakawa ◽  
Hiroshi Shida ◽  
Keiji Kawahara ◽  
...  

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