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The concept of power factor and its significance in reducing costs for utility companies. The comparison of two ac to dc conversion schemes, one with and one without power factor correction modules, highlights the importance of driving the power factor to unity. The document also delves into the properties of power factor, its definition, and the experimentation of power factor correction modules.
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Objectives: In this demo we will investigate some properties of the power factor and how it affects the system. More specifically we will compare a two AC to DC conversion schemes, one without a power factor correction module and one with one.
Reasons Behind Power Factor Correction: The main reason to drive the power factor to unity from the utility’s point of view is to reduce costs. Looking at the power triangle:
In general the utility sells real power to the customer but it must be capable of transmitting the full apparent power. This means that the lines, transformers and all other associated equipment must be sized larger than what the utility is actually selling. This increases the installation and maintenance costs of the whole system. If the power factor were driven to unity meaning the real power is equal to apparent power the utility would be able to supply the same amount of power with a smaller system and thus it would reduce costs.
Properties of Power Factor: The power factor is defined by the ratio of real power to apparent power as shown below.
pf
In the case below with no delay between the current and voltage waveforms
V I t T
P so = ≠ 0 S
pf
since = 0 °⇒ = ⇒ = = 1 S
In this case there is no delay between the current and voltage waveforms but the current waveform has a strong second harmonic
V I t T
P so = = 0 S
pf
θ
But the cos(θ) only holds in a harmonic free environment as seen below
θ P
S = Apparent Power P = Real Power Q = Reactive Power
So the definition of power factor as the cosine of the power angle does not hold in all cases. The following definition gives a more complete description of the power factor.
pf = pfDISP * pf DIST
where: pf (^) DISP =cos ( θ ) is the power factor due to displacement ( θ ) pf (^) DIST is the power factor due to distortion (harmonics)
When there are no harmonics pf (^) DIST = 1 so pf = pfDISP =cos( θ )
For the case where the current has a strong second harmonic pfDIST = 0
So S
pf = pfDISP * pfDIST = 1 * 0 = 0 =
Experiment: In this procedure we compare two AC to DC power supplies. The first one is a simple computer power supply consisting of a rectifier bridge and a capacitor. The second is the power factor correction module.
Computer Power Supply:
Vin
D
Iin
Load Isolation D Transformer
Vsource
AC-DC converter
D
C
D
Current harmonics caused by the charging of the capacitor θ = 0˚, pf DISP = 1, pf DIST < 1, pf < 1 Produces stable DC output but at a bad Power Factor