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Mediante il famoso principio di Heinsenberg si vuole alimentare un motore da 300 watt in corrente continua.
We want give a power of 300 watt to an engine, by the famous principle of Heinsenberg.
Uncertainty principle - Wikipedia, the free encyclopedia
Calculate the number of diodes required knowing that the diodes are Schottky type and thus can work at a frequency of 1 teraherz.
(All signals caused by the uncertainty principle that their frequency is greater than 1 teraherz will are all shorted because inevitable parasitic capacitances).
Conduct the exercise:
The Heisenberg Uncertainty Principle says that ...
Energy = h / (4 * GreekPi * time)
where h is Planck's constant
h= 6,626 * 10^-34
time is the inverse of twice the frequency
time = 1/ (2*frequency)
time = 1/ (2*10^12)
time = 5 *10^-13 seconds
Maximum energy provided by a single diode equals a.
energy = h / (4 * GreekPi * time)
energy = 6,626 * 10^-34 / (4 * 3.14 * 5 *10^-13 )
energy = 6,626 * 10^-34 / (12,56 * 5 *10^-13 )
energy = 6,626 * 10^-34 / (62,8 *10^-13 )
energy = 6,626 * 10^-34 / (6,28 *10^-12 )
energy = (6,626 / 6,28) * 10^(-34-(-12))
energy = (6,626 / 6,28) * 10^-22
energy = 1 * 10^-22 joule
total_power = 300 watts
if time is considered a second ...
power_unit = energy / 1 second
power_unit = 1 * 10 ^ -22 joules / 1
power_unit = 1 * 10 ^ -22 watts
Number of diodes required = NumDiodes
NumDiodes = total_power / power_unit
NumDiodes = 300 watts / 1 * 10 ^ -22 watts
NumDiodes = 3 * 10 ^ 24 diodes
So 3 * 10 ^ 24 type Schottky diodes or tunnel dioedes, are sufficient to power a 300 watt electric motor.
Maybe I did something wrong in the calculations ?
(sorry for my poor English, but I am italien)
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