Mastering Power Factor Correction: A Comprehensive Guide to Power Quality

By EBSP Editorial Team · Jul 19, 2026 · Updated Aug 1, 2026
Mastering Power Factor Correction: A Comprehensive Guide to Power Quality

In modern electrical installations, power quality is not just a technical concern—it is a financial and operational imperative. Poor power factor leads to higher energy costs, reduced system capacity, increased losses, and potential penalties from utility companies. For engineers, facility managers, and electrical…

Introduction

In modern electrical installations, power quality is not just a technical concern—it is a financial and operational imperative. Poor power factor leads to higher energy costs, reduced system capacity, increased losses, and potential penalties from utility companies. For engineers, facility managers, and electrical contractors, understanding how to correct power factor and manage power quality is essential for efficient and reliable system operation.

FRAKO's Manual of Power Quality is a comprehensive reference that covers everything from basic theory to advanced applications in power factor correction (PFC) and harmonic filtering. This article summarises the key concepts from this manual, providing a practical guide for anyone involved in the design, installation, or operation of power factor correction systems.

Basic Theory: Understanding Power Factor

Before delving into correction methods, it is essential to understand the fundamental concepts of active, reactive, and apparent power.

Active Power (P)

With a purely resistive load, such as an electric heater, the voltage and current are in phase. The power curve is entirely positive, and all energy is converted into useful work (heat, light, mechanical power). This is active power, measured in watts (W) or kilowatts (kW).

Reactive Power (Q)

In practice, most loads are inductive—motors, transformers, inductors, and power converters all require a magnetic field to function. These loads cause the current to lag behind the voltage, creating a phase displacement. The current used to create and maintain the magnetic field flows back and forth between the generator and the load without being consumed. This is reactive power, measured in volt-amperes reactive (VAr) or kilovolt-amperes reactive (kVAr).

Apparent Power (S)

Apparent power is the product of voltage and current without considering the phase angle. It represents the total power that must be supplied by the utility and that the distribution system must be rated to carry. Apparent power is measured in volt-amperes (VA) or kilovolt-amperes (kVA) and is calculated as the vector sum of active and reactive power: S = √(P² + Q²)

Power Factor (cos φ and tan φ)

The power factor is the cosine of the phase angle (φ) between voltage and current. It indicates what proportion of the apparent power is actually doing useful work. A power factor of 1.0 (unity) means all power is active, while lower values indicate a greater reactive component.

The tangent of the phase angle (tan φ) is a convenient way to express the ratio of reactive to active power, and is frequently used in correction calculations: tan φ = Q / P

Why Correct the Power Factor?

The reactive current circulating between the utility's generator and the consumer causes several problems:

  1. Increased losses – Reactive current converts electrical energy into heat in the distribution system
  2. Reduced capacity – Generators, transformers, cables, and switchgear must be oversized to carry the apparent power
  3. Voltage drops – The additional current causes voltage drops in the distribution network
  4. Utility penalties – Utilities pass on the cost of supplying reactive power to consumers with poor power factors

When appropriately sized capacitors are installed in parallel with inductive loads, the reactive current circulates between the capacitor and the load, relieving the rest of the distribution network. The corrected reactive power QC is given by: QC = P · (tan φ1 − tan φ2)

Power Factor Correction Methods

The manual describes three main methods of power factor correction, each suited to different applications:

Individual Power Factor Correction

The simplest method involves installing an appropriately sized capacitor directly in parallel with each individual inductive load. This completely eliminates the reactive current from the cabling feeding the compensated load. However, the capacitor is only utilised when the load is operating, and installation costs can be high.

Applications: Compensating transformer no-load reactive power, drives in continuous operation, or loads with long power supply cables.

Group Power Factor Correction

Electrical machines that are always switched on together can be combined as a group with a joint correction capacitor. This is more cost-effective than individual correction while offering similar benefits.

Central Power Factor Correction

The most common method in modern installations, central correction uses a single PFC system installed at the main low-voltage distribution board. The capacitance is divided into several stages that are automatically switched in and out by a reactive power control relay to match load conditions.

Central PFC is easy to monitor and generally requires less total installed capacitance because the coincidence factor for the entire facility can be considered. However, it does not eliminate reactive currents within the internal distribution system.

Determining Required Capacitance

The manual provides several methods for determining the required corrective power:

Approximate Estimates

For quick estimates, the following rough guidelines can be used:

  • Motors with individual PFC: 35–40% of motor rated power
  • Transformers with individual PFC: 2.5% of transformer rating
  • Central PFC: 25–33% of transformer rating for target cos φ = 0.9

Measurement-Based Calculation

More accurate results are obtained by measuring the voltage, current, and power factor at the main supply. The active power is calculated as: P = √3 · V · IS · cos φ

The required corrective power can then be calculated using the formula QC = P · f, where the factor f is obtained from the table provided in the manual. For example, to improve a power factor from 0.86 to 0.92, the required factor is 0.17.

Using Utility Invoices

The reactive and active energy readings from utility invoices provide a reliable basis for correction. For a target cos φ of 0.92 and actual readings giving a tan φ of 1.08, the factor f is 0.65. The required capacitance is then P · f.

Applications and Practical Considerations

Discharge Lamps

Discharge lamps require ballasts that introduce inductive reactance, reducing the power factor to about 0.5. Correction can be achieved with shunt capacitors (230V rating) or series capacitors (450V rating) in lead-lag circuits. Electronic ballasts for fluorescent lamps do not require power factor correction but introduce harmonics.

Motors

For motor correction, the manual recommends the following approximate values from the German Association of Energy and Water Industries (BDEW) for induction motors running at 1500 min⁻¹:

  • For motors up to 30 kW, the corrective power ranges from 0.5 to 10 kVAr
  • For motors from 30 to 40 kW, approximately 40% of motor power
  • For motors over 40 kW, approximately 35% of motor power

Special Consideration for Elevator Motors: The capacitor must not be directly in parallel with the motor, as its residual energy could delay emergency braking. A separate contactor with rapid discharge device is required.

Transformers

For individual transformer correction, typical corrective powers range from 2.5 to 40 kVAr for transformers from 100 to 2000 kVA.

Power Quality and Harmonics

The manual dedicates significant attention to harmonics and their effects on power factor correction systems. Harmonics are voltage or current components at multiples of the fundamental frequency. They are produced by non-linear loads such as power converters, electronic ballasts, and frequency inverters.

The Resonance Problem

When a PFC system is connected to a network with harmonics, the capacitor and the network impedance can form a resonant circuit. If the resonance frequency coincides with a harmonic frequency, dangerous overvoltages and currents can occur. This can overheat capacitors, cause nuisance tripping, and damage equipment.

Detuning PFC Systems

To avoid resonance problems, PFC systems can be detuned by adding filter reactors (inductors) in series with the capacitors. This shifts the resonance frequency away from the dominant harmonic orders. Detuned PFC systems are typically tuned to a frequency below the lowest significant harmonic (e.g., 5th harmonic at 250 Hz for a 50 Hz system).

Passive and Active Filters

For severe harmonic problems, dedicated filters are required:

  • Passive filters consist of capacitor-inductor circuits tuned to specific harmonic frequencies. They provide a low-impedance path for those harmonics while also correcting the power factor.
  • Active filters use power electronics to inject a compensation current that cancels out harmonic currents. They are more flexible but generally more expensive.

Installation Guidelines

Proper installation is essential for safe and reliable operation:

Current Transformers

The current transformer must be installed in one of the three phases so that it measures both the load current and the capacitor current. Incorrect installation—measuring only load or only capacitor current—will prevent the system from functioning correctly.

Overcurrent Protection

Capacitors must be protected against overcurrent. The manual provides detailed tables for selecting cable cross-sections and overcurrent protection devices (OCPD) for capacitors at different voltages and power ratings. For example, a 7.5 kVAr capacitor at 400V draws 10.8 A and requires a 16 A OCPD with 4x2.5 mm² cable.

Conclusion

Power factor correction is not just about avoiding utility penalties—it is about optimising the entire electrical distribution system. Proper correction reduces losses, increases capacity, improves voltage regulation, and contributes to overall system efficiency. FRAKO's Manual of Power Quality provides a comprehensive resource for understanding and implementing effective PFC solutions, from basic theory to advanced applications in systems with harmonics.

This article summarises key concepts from the 'Manual of Power Quality' by Peter Riese, published by FRAKO.

Download the full free document here: Manual of Power Quality (PDF)

Disclaimer: This article provides a summary of the 'Manual of Power Quality' technical publication by FRAKO. While efforts have been made to accurately represent the content, please refer to the official document for complete technical details. Final design, specification, and implementation decisions should be made by qualified professionals in accordance with all applicable regulations and standards.

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