| Basic Fundamentals
Faraday's Law of Electromagnetic Induction
- If the flux linking a loop (or turn) varies as a function of time, a voltage is induced between its terminals
- The value of the induced voltage is proportional to the rate of change of flux
Here we can see that induced voltages are the result of very rapid changes of flux. The more rapid the changes occur the higher the induced voltage.
To induce large voltages you need a generator that has a rotor that spins rapidly, has significant magnets as the law suggests. The faster those magnets rotate and switch the flux in a coil, the more voltage will be induced into the coils, thus the higher the induced voltage.
Equation here.
http://en.wikipedia.org/wiki/Faraday's_law_of_induction
N=number of turns
DeltaOm=change of flux inside the coil
Deltat=the time interval during which the flux changes
How can a very slow turning generator produce such rapid changes in flux?
The secret lies in the diameter of the of a generator core size. The larger the core diameter the faster the magnets can produce rapid changes of flux induced into the coils. The more rapid the changes the higher the induced voltage as Faradays Law suggests.
This concept is called angular velocity to linear velocity exchange.
Which means;
With a constant angular velocity a larger diameter gives you a larger linear velocity at the circumference.
Angular velocity is measured in rotations per second thus;
Rotations per second X the circumference (diameter X pi) = The linear velocity in seconds (or RPM's)
In essence the greater the length of the radius or size of the diameter the faster the magnets are moving if placed at the circumference.
Now Faraday being the smart guy that he was, also suggested that "it is easier to calculate the induced voltage with reference to the conductors, rather then with reference to the coil itself"
And another calculation pops out;
E=BLv
E = induced voltage (V)
B = flux density (T)
L = active length of the conductor in the magnetic field (m)
v = relative speed of the conductor (m/s)
What I want to point out here is that the "length of the conductor", plays a significant role in the induced voltage.
Notice: This is a single conductive wire, not a coil. The length of that conductor in the above equation is what is of prime importance. This means that the core (and rotor) must be "wide" to optimize the length of the conductor and thus the output. Also the equation states the "active length" of the conductor. I interpreted this to mean that the magnets must be long or as long as the conductor in order for the total conductive surface area of the wire to be active.
Interpretation; A wide core is a requirement. The magnets are as long as the wire, the wider the core the longer the magnet.
The calculation also states the flux density.. The stronger the magnetic flux the larger the output. Thus a very strong magnet is called for to induce maximum voltage.
|
|
|
Total Views
|
|
231 Scoop users have viewed this posting.
|
|