Here's something to think about.
V = 12
R = 961
I = 0.01248
L = 0.961 - 1.0H
t = 0.001 - 0.00104
Fast rise time. The inductance is the inverse of the resistance. TC will remain relatively constant throughout all 5 TC's. Total rise time for current is ~ 0.005 to reach the maximum current of 0.01248 allowed by resistance. Maximum current is reached at the highest point in inductance. At higher RPM's, the Maximum current is reached in less time due to the inductance varying at the rate of the RPM, thus the system is more efficient at higher RPM. Basicly the total time for the current to reach it's maximum value allowed by the resistance will occur faster than the TC at higher RPM's, thus a "time variant field" for the Orbo Effect. This is a gain in energy.
[Edit:] I changed the title of this thread to more accurately describe the effect, because the original title didn't describe it properly.
GB
V = 12
R = 961
I = 0.01248
L = 0.961 - 1.0H
t = 0.001 - 0.00104
Fast rise time. The inductance is the inverse of the resistance. TC will remain relatively constant throughout all 5 TC's. Total rise time for current is ~ 0.005 to reach the maximum current of 0.01248 allowed by resistance. Maximum current is reached at the highest point in inductance. At higher RPM's, the Maximum current is reached in less time due to the inductance varying at the rate of the RPM, thus the system is more efficient at higher RPM. Basicly the total time for the current to reach it's maximum value allowed by the resistance will occur faster than the TC at higher RPM's, thus a "time variant field" for the Orbo Effect. This is a gain in energy.
[Edit:] I changed the title of this thread to more accurately describe the effect, because the original title didn't describe it properly.
GB
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