Energy From Vibrations
JN writes "Now here's a nifty invention. What started off as a Small Business Innovation Research grant from the Navy to a MIT professor has turned out to become a great mechanism that harnesses running machines' minute vibrations into energy. The possibilities are limitless. Aside from the obvious, imagine the ultimate cellphone - one that charges the battery every time it rings/vibrates, hence promising extended talktimes, and giving operators all the more reasons to get their customers to use their devices. How cool is that? Do I see 3G applications with a vibrate() call mandatory every couple minutes?
"
On a Harley block these could power my Microwave!
Reminds me of this article. But seriously, wouldn't the daily movement of the cell phone user also be useful? Granted, it's not as vigorous as the vibrate feature, but it has to account for something.
"Crud, I dropped my cell phone. But now I have ten more minutes of talk time! Gotta love solid state!"
A programmer is a machine for converting coffee into code.
I know plenty of women that get energy from vibrating objects.
This is a way to power small, low-power devices parasitically from the vibrations of a much larger engine. Actually very interesting.
Actually there is a way to store the energy when a vehicle brakes into a flywheel and then use it to re-acelerate the vehicle after the stop. It's called a regenerative braking system.
No violation of conservation of energy. You are simply storing part of the energy that would have gone into heat and re-using it later.
Take a look at: Urenco Power Technologies - they've been doing this for years.
Of course, one can't get any more energy. Duh.
/s = 21.3 W.
But exactly how much energy could one get out of a vibration? Are we talking powering an LED by the San Andreas fault? Or are we talking powering San Francisco from the vibrations on an air conditioning shaft?
Let's see:
We'll consider the vibrations to be simple harmonic motion (because it is relatively accurate, and anything else is near impossible to calculate without a beowolf cluster).
Let's look at the vibration when your car goes over a speed bump. This should have a relatively large energy associated with it, since the energy in a object due to vibration is:
E = 0.5 K A^2
Where k is the spring constant (in metric, it would be N / m ).
K can be determined by calculating how far your car is lowered when you get in (your weight, in newtons, divided by how far your car is lowered, in meters).
Let's assume that you weigh 150 lbs. This is about 70 kilos, or 670 Newtons. Let's also assume that your car is lowered by about an inch when you get in (0.0254 m).
This makes the spring constant for your car's suspension:
670 N / 0.0254 m = 26,378 N / m
This is to say that if one were to depress your car's suspension by one meter, you would be exerting a force of 26,378 Newtons.
Let's also assume that, when going over the speed bump, your car bounces 10 inches. Thus, the amplitude of your car's motion is 5 inches, or 0.127 meters. Putting this information, and the spring constant into the first equation for energy:
E = 0.5 ( 26,378 N ) ( 0.0127 M ) ^ 2
E = 213 Joules.
Great. How does this relate to power needed for powering some electronic device?
Power = Energy / Time.
Let's assume that this vibrations to energy device in the article can absorb your car's vibrational energy in 10 seconds. Thus, the power going into the device is:
213 J / 10 s = 21.3 J
That's right. 21 watts. Barely enough to power a small lightbulb. And that is coming from a whole car!
Thus, I think that we can safely say that we're not going to be replacing our power plants any time soon. But for, say, a low-powered electronic sensor, which wirelessly broadcasts it's data in bursts every ten seconds, it would be fine.