MadSci Network: Physics |
I have good news and bad news. Good first: I can tell you how to measure the frequency and amplitude of ultrasonics easily. Bad: I don't know what is a good thing to stop ultrasonic sound waves. To measure ultrasonic sound waves you need only a piezo electric transducer and an oscilloscope. Remember that sound is typically measured in dB which is a logarythmic scale. An oscilloscope measures voltages linearly. The transducer efficiently converts the sound waves into electrical signals. The oscilloscope can be used to measure the amplitude and frequency of the incoming signals. Perhaps easier would be a spectrum analyzer. A typical unit automatically measures dB(m) and frequency of the incoming signal with minimal fussing about. As for the stopping of ultrasonic waves, you can either absorb or reflect sound waves. Absorbing sound waves is typically best done with acoustic tiling, anechoic chamber foam, carpet, etc. Really, anything that appears highly dispersive to the incoming wave. Reflecting is something different, though. Waves of all kinds have characteristic velocities in different media. Sound travels at 330 m/s in air, and roughly 1480 m/s in water. The reflection coefficient R = (1 - Z_rel) / (1 + Z_rel). Z_rel is the ratio of relative impedances of the media, which is proportional to the density and propagation velocity of the media, i.e. Z_rel ~ p1c1/p2c2. For example, water is about 800 times more dense than air and sound travels about 5 times faster in water than in air. So the relative impedance is about 1/4000. So, the reflection coefficient is 99.95%. This means that water is a really good reflector of sound. This is why you can't hear people talking to you under water. Sound doesn't travel from air to water well. On the other extreme, there is a rubber referred to as "rho-c rubber" whose impedance is the same as that of sea water. This means that a sound transducer can transmit sound impulses directly to the water with little loss through the rubber, and still be insulated from the water. (After D. Towne, "Wave Phenomena," 1967) Hope this helps -Fred
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