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Medium voltage refers to electrical systems operating between 1 kV and 35 kV, used in industrial facilities, substations, and utility power distribution networks to safely transfer energy between low-voltage and high-voltage levels.

What is Medium Voltage?

Medium voltage refers to the electrical range between 1 kV and 35 kV, bridging the gap between low- and high-voltage systems for efficient energy transfer and safe power distribution across industrial, commercial, and utility applications.

✅ Used in substations, industrial plants, and utility grids

✅ Defined by IEEE and IEC classification standards

✅ Supports reliable energy transmission and electrical safety

A medium voltage (MV) system is crucial for distributing electricity in industrial, commercial, and institutional settings. It acts as the intermediary between high-voltage transmission lines and low-voltage consumer systems, ensuring efficient power delivery within a facility. This article provides a comprehensive overview of a medium voltage system, including its definition, applications, equipment, safety practices, and relevant standards. Understanding these concepts is vital for electrical professionals to ensure the safe and efficient operation of this critical power infrastructure. Medium voltage systems are essential links in 3 phase electricity networks, where balanced power delivery ensures efficient energy distribution across industrial and utility infrastructures.

Understanding medium voltage systems is essential for electrical professionals working in industrial, commercial, and institutional settings. This article provides a comprehensive overview of what constitutes medium voltage, its role in the power grid, common applications, and safety considerations. By grasping these key concepts, professionals can ensure the safe and efficient design, operation, and maintenance of these critical power systems. Understanding 3 phase power helps explain how medium voltage circuits maintain stable electrical loads in substations and manufacturing facilities.

Voltage Levels and Classifications

In the realm of electrical engineering, voltage levels are broadly categorized to distinguish their applications and safety requirements.  These categories range from LV, typically used for residential applications, to extra high voltage (HV) and ultra-high voltages employed in HV transmission across long distances. MV occupies a middle ground, generally falling between 1,000 volts (600 volts in some instances) and 35,000 volts (35 kV). This distinguishes it from HV used in transmission and lower voltages used in end-user applications. Many 3 phase transformers and pad-mounted transformer installations operate at medium voltage levels, stepping electrical energy down for safe use in local distribution systems.

To better visualize this, imagine electricity flowing like a river through the electrical grid. V is like the force propelling the water, and different levels represent different sections of the river. HV is like a powerful, fast-flowing river capable of transporting electricity over long distances. MV, on the other hand, is like a branching stream that distributes the water (electricity) to various destinations. It's the crucial link between the high-powered transmission lines and the LV systems that deliver power to individual consumers. For a foundational understanding, review basic electricity concepts that explain how V, current, and resistance interact within medium voltage electrical systems.

What is Medium Voltage Applications?

Medium voltage systems have a wide range of applications in industrial, commercial, and institutional settings. In industrial facilities, they power large motors, heavy machinery, and industrial processes. Commercial buildings utilize what is MV for HVAC systems, lighting, and other electrical loads. Institutions such as hospitals and universities rely on MV to support their critical operations.

The use of MV is increasing. Historically, it was mainly used for subtransmission and primary distribution, supplying distribution transformers that step down the voltage to LV for end-use equipment. It was also traditionally used in industries for MV motors. However, with advancements in power electronics and semiconductor technology, new applications are emerging, such as:

• MV DC Distribution Grids: These grids offer higher efficiency in long-distance transmission and are being implemented in collector grids for wind and photovoltaic parks.

• Renewable Energy Integration: MV systems play a vital role in integrating renewable energy sources into the power grid, enabling the transition to a more sustainable energy future.

The principles of active power apply directly to medium voltage operations, where real power flow efficiency determines the overall performance of industrial and commercial grids.

Frequently Asked Questions

How does MV differ from low and HV?

Medium voltage occupies a middle ground between LV, typically used for residential applications, and HV, employed for long-distance transmission. It's the "in-between" voltage level that allows us to efficiently distribute power to different consumers.

What is Medium Voltage Range ?

Generally, MV falls between 1,000 volts (600 volts in some instances) and 35,000 volts (35 kV). This range can vary slightly depending on regional standards and practices.  For example, ANSI standards in the US include voltages up to 69 kV in the MV class, while IEC standards use 1000 Vrms as the threshold between low and HV in AC installations.

What is MV in industrial, commercial, and institutional power systems?

Medium voltage is distributed within these facilities to power various equipment and loads. It's the primary level used within these settings before being stepped down to LV for end-use.

What are common applications of MV systems?

Common applications include powering large motors and machinery in industrial settings, as well as HVAC and lighting systems in commercial buildings, and critical operations in institutions such as hospitals.  Emerging applications include microgrids and the integration of renewable energy.

What are the key standards and regulations governing MV systems?

Key standards include those from ANSI, IEEE, and NEC, which provide guidelines for the design, installation, and safety of MV systems. These standards ensure that MV systems are implemented in a safe and consistent manner.

A Medium Voltage system is crucial for distributing electricity in industrial, commercial, and institutional settings. It acts as the intermediary between HV transmission lines and LV consumer systems, ensuring efficient power delivery within a facility. This article provides a comprehensive overview of a medium voltage system, including its definition, applications, equipment, safety practices, and relevant standards. Understanding these concepts is vital for electrical professionals to ensure the safe and efficient operation of this critical power infrastructure.

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Electricity demand Canada drives load forecasting, grid reliability, peak demand management, renewable integration, and capacity planning across provinces, informing energy consumption trends, transmission constraints, demand response programs, and ISO market operations.

What Is Electricity Demand Canada?

It is the national electrical load across sectors guiding forecasting, grid planning, and reliability.

✅ Provincial load profiles and peak diversity analysis

✅ Demand response and time-of-use optimizing peak loads

✅ Transmission constraints and capacity expansion planning

Electricity Demand in Canada will continue to put, in the longer term, upward pressure on prices for consumers in both regulated and restructured or deregulated markets. For context, market fundamentals and policy design both shape electricity prices across provinces today, influencing bills over time.

These dynamics play out within an integrated electric power system that balances reliability, affordability, and decarbonization goals.

These pricing impacts will be felt due to the cost of developing new generation and transmission facilities in order to replace ageing infrastructure and due to the increased use of renewable sources of generation (e.g., wind, solar, biomass). Continued strength of oil and gas prices are expected to keep electricity prices higher in regions that rely on natural gas and oil products as input fuels for power generation. Understanding the mix of hydro, wind, solar, nuclear, and gas requires a grasp of how electricity is generated across Canada’s grid components.

With the exception of Ontario (due to its large summer seasonal air conditioning requirement for electricity demand, Canada is a winter-peaking system and so the highest demand loads usually occur in the winter. However, for provinces that have competitive wholesale markets (e.g. Alberta and Ontario), near-term price pressures could result from the increase in summer cooling demand. Prices could also experience additional upward pressure from fuels used to generate electricity; namely, oil and natural gas. These pressures could be further supported by unusual weather events, unplanned generation outages and transmission system failures. If wholesale price pressures are to be passed on to consumers, the cost impact would likely not be felt immediately. Instead, such costs would need to go through a review process in all provinces and be approved by the energy regulatory board of that respective province. Tight reserve margins can constrain electricity supply during extreme temperature events, amplifying short-term price volatility.

Consumer prices or "rates" vary for several reasons:

In many jurisdictions, the total electricity cost combines generation, transmission, distribution, and rider charges that appear separately on bills.

• variation in generation costs; prices in hydro-based provinces tend to be lower (e.g., British Columbia, Manitoba and Quebec);
• customer class (e.g., residential, commercial, industrial);
• residential rates tend to be higher than commercial and industrial rates;
• amount of energy consumed in a given period (e.g., rates may vary based on customer consumption);
• time-of-use pricing (e.g., some consumers have access to time of use meters that show lower charges for electricity during off peak periods);
• and capability to switch to lower cost fuels (e.g. industrial customers)

Consumers in deregulated provinces can compare plans from an electricity supplier to align contract terms and risk with their usage profile.

Electricity demand Canada in peak periods typically occurs during the winter months, although, at times, Ontario and Quebec experience peak electricity demand in the summer months due to increased use of air conditioning units. Spring and fall tend to be shoulder seasons with lower demand. Seasonal patterns also influence maintenance schedules for electricity generation across provinces, which can tighten supply during cold snaps or heat waves.

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Electricity prices reflect tariffs, kWh rates, time-of-use schedules, peak demand charges, and grid congestion, driven by generation costs, transmission losses, and load profiles in power systems and industrial electrical engineering.

What Are Electricity Prices?

Electricity prices are costs per kWh shaped by tariffs, time-of-use, demand charges, and grid operating constraints.

✅ Defined per kWh with time-of-use and demand charges

✅ Influenced by generation mix, transmission losses, congestion

✅ Managed via load control, demand response, smart metering

Electricity prices, or rates, are usually determined by electric utilities and the governmental organizations that oversee them. The fees an electric utility company charges its customers for service aer based on electricity prices set by government, except in the case where they cost electricity prices on a deregulated basis. In that case, electricity prices are determined by marketplace factors such as supply and demand. Electric utility companies charge their customers different rates, depending on the type of customer, the kind of contract, and on the customer's needs. Electricity Prices bill energy on the kwh basis of the individual customer's rate, the level of consumption, and other charges, such as taxes and fuel adjustments. This is how electricity billed. For a deeper breakdown of typical rate components, resources like electricity cost guides explain line items and surcharges clearly.

That collection of rates is called a tariff. The power tariff is designed to provide the privately owned electric utility with enough income to allow investors to earn a cash return and cover operation and maintenance costs. Most of the larger utilities operate as regulated franchises, meaning that the prices they charge are subject to public review, often by a State public utility commission. In competitive markets, customers may choose an electricity supplier while the utility still handles delivery services and billing oversight.

Publicly owned electric utilities are nonprofit, local government agencies established to provide service to their communities and nearby consumers at cost, returning excess funds to the consumer in the form of community contributions, more economic and efficient facilities, and lower power rates. To meet these community objectives, public power agencies plan their electricity supply over multiyear horizons to manage risk and affordability.

Publicly owned electric utilities (which number approximately 2,000) include municipals, public power districts, State authorities, irrigation districts, and other State organizations. Some of these organizations also own or contract for electricity generation assets to enhance self-sufficiency and rate stability.

There are approximately 900 cooperative electric utilities in the United States currently doing business in 47 States. These utilities are owned by their members and are established to provide power to those members. Because member education supports better usage decisions, many cooperatives provide primers on what electricity is and how it is measured on bills.

Average retail Electricity prices of power are calculated by dividing utility revenue by retail sales. The resulting measurement is the cost, or average revenue per kilowatthour, of power sold. (A kilowatthour is equal to one watt of power supplied to an electric circuit steadily for 1,000 hours.) Electric utilities usually offer three primary classes of service: residential, commercial, and industrial. The average price per kilowatthour for residential consumers is generally higher than for any other sector due in part to higher costs associated with serving many consumers who use relatively small amounts of power. In Ontario, the industrial sector has the lowest energy prices and energy bills rates every month due to the economies of serving a few consumers who use relatively large amounts of electricity. Understanding the distinction between energy in kilowatthours and instantaneous electricity power demand helps customers interpret peak charges and capacity fees. Regional consumption patterns, including trends in electricity demand in Canada, can influence wholesale prices and cross-border power flows affecting local rates.

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The Ohm's Law formula is a cornerstone of electrical engineering, serving as a basis for analyzing and designing electric circuits. Its applications range from determining the appropriate values of electrical components to predicting the behaviour of complex systems. By exploring the relationship between voltage, current, and resistance and their connections with other fundamental laws in electromagnetism, we can gain a deeper understanding of the principles that govern the flow of electricity and its conversion into other forms of energy.

Ohm's Law states that the relationship between voltage, current, and resistance. This law, named after its discoverer Georg Simon Ohm, has wide-ranging applications in various fields, from the design of simple electrical circuits to complex electronic systems.

Ohm's Law, denoted as V=IR, dictates that the voltage (V) across a conductor between two points is directly proportional to the current (I) flowing through it, as long as the resistance (R) of the material remains constant. This equation lays the foundation for understanding electric circuits, and its relevance extends to both alternating current (AC) and direct current (DC) systems.

Let's consider a simple scenario to implement Ohm's Law. In an electrical circuit, a battery supplies voltage (also called electric potential or electromotive force), which causes electrons to flow, generating an electric current. The flow of these electrons encounters resistance due to the physical properties of the materials used in the circuit. The higher the resistance, the more the material opposes the flow of electrons, leading to a decrease in the electric current.

A practical application of Ohm's Law calculator can be found in determining a resistor's suitable value for a circuit. Using the formula V=IR, you can calculate the required resistance by rearranging the equation as R=V/I, where you substitute the known voltage and current values to find the unknown resistance.

When it comes to units, voltage is measured in volts (V), current in amperes (A), and resistance in ohms (Ω). It is essential to be mindful of these units when working with electrical components, as they determine the overall performance and safety of the system.

While Ohm's Law plays a critical role in understanding electric circuits, it is also interconnected with the concept of conductivity. Conductivity, a measure of a material's ability to conduct electrical energy, is the reciprocal of resistance. The more conductive a material is, the less resistance it exhibits, and vice versa. Conductivity helps engineers and designers select the right materials for specific applications, ensuring the efficiency and reliability of electrical systems.

However, Ohm's Law has its limitations. In real-world scenarios, resistance may not remain constant for all materials and under all conditions. Factors such as temperature, pressure, and the material's non-linear behaviour can cause deviations from the ideal behaviour predicted by Ohm's Law. As a result, this law is considered an ideal approximation for most practical purposes but may not be universally applicable.

Ohm's Law is also related to other fundamental laws in electromagnetism, such as Faraday's, Lenz's, and Biot-Savart's law. Faraday's Law describes the induction of voltage in a conductor moving through a magnetic field, while Lenz's Law explains the direction of the induced current due to this magnetic field. The Biot-Savart Law, on the other hand, calculates the magnetic field generated by an electric current. Understanding these laws is vital for grasping more complex concepts and phenomena in electromagnetism and their practical applications.

How to use Ohm's Law Equation

Let's consider an example of how to use Ohm's Law in a practical situation.

Suppose you have a 12-volt (V) battery connected to a simple electrical circuit with a single resistor. The current flowing through the resistor is measured to be 2 amperes (A). You can use Ohm's Law to calculate the resistance of the resistor in the circuit.

Recall the Ohm's Law formula: V = IR, where V is voltage, I is current, and R is resistance.

In this example, we know the voltage (V = 12 V) and the current (I = 2 A), and we want to find the resistance (R).

Rearrange the formula to solve for resistance: R = V / I

Now, substitute the known values into the formula:

R = 12 V / 2 A

R = 6 ohms (Ω)

So, the resistance of the resistor in this circuit is 6 ohms. By using Ohm's Law, you can determine unknown values in a circuit, such as resistance, as long as you have the other two known values (voltage and current).

Kirchhoff's Law, comprising the Current Law (KCL) and Voltage Law (KVL), governs electrical circuits by ensuring charge conservation and energy balance, essential for analyzing current flow, voltage drops, and network behaviour.

What is Kirchhoff's Law?

Kirchhoff's law is an essential principle in the analysis of electrical circuits, enabling a comprehensive understanding of the behaviour of complex circuits.

✅ Defines relationships between currents and voltages in electrical circuits

✅ Ensures conservation of charge (KCL) and energy (KVL) in networks

✅ Essential for analyzing and solving complex circuit problems

It consists of two fundamental rules, Kirchhoff's Current Law (KCL) and Kirchhoff's Voltage Law (KVL), which are intrinsically linked to other electricity laws, such as Ohm's law.  Kirchhoff’s Law works closely with Ohm’s Law Formula to calculate voltage drops, currents, and resistance in electrical networks.

Kirchhoff's Current Law (KCL) - Also known as the first Kirchhoff's law or Kirchhoff's junction rule, KCL states that the sum of the currents entering a junction in a circuit is equal to the sum of the currents leaving the junction. Mathematically, it can be expressed as:

ΣI_in = ΣI_out

KCL is based on the principle of the conservation of charge, asserting that charge can neither be created nor destroyed. In practical terms, KCL means that, at any given point in a circuit, the total current entering must equal the total current leaving, ensuring a continuous flow of electric charge. Understanding Basic Electricity provides the foundation for applying Kirchhoff’s Current Law and Voltage Law to real-world circuit analysis.

Kirchhoff's Voltage Law (KVL) - Also known as the second Kirchhoff's law or Kirchhoff's loop rule, KVL states that the sum of the voltage gains and losses (potential differences) around any closed loop in a circuit is zero. Mathematically, it can be expressed as:
ΣV_rise = ΣV_drop

KVL is based on the principle of the conservation of energy, indicating that energy cannot be created or destroyed but can only be converted from one form to another. In electrical circuits, KVL implies that the total voltage supplied in a loop equals the total voltage drop across all components, ensuring that energy is conserved. Accurate circuit calculations require a clear grasp of Electrical Resistance and how it impacts voltage distribution across components.

Relation to Other Electricity Laws

The most significant connection between Kirchhoff's and other electricity laws is Ohm's law, which defines the relationship between voltage, current, and resistance in an electrical circuit. Ohm's law can be expressed as:

V = IR

When analyzing a circuit using Kirchhoff's laws, Ohm's law is often employed to calculate unknown quantities such as voltage drops, currents, or resistance values. By combining Kirchhoff's laws with Ohm's law, a complete understanding of the behaviour of electrical circuits can be achieved, facilitating efficient design, troubleshooting, and optimization. Applying Kirchhoff’s principles is easier when you understand key Electrical Terms used in engineering and troubleshooting.

History

Gustav Robert Kirchhoff, a German physicist, made significant contributions to understanding electrical circuits by establishing two fundamental laws: Kirchhoff's Voltage Law (KVL) and Kirchhoff's Current Law (KCL). These laws are essential tools for circuit analysis, enabling engineers to design and troubleshoot electrical networks efficiently. In addition to resistance, Capacitance plays a vital role in determining circuit behavior, especially in AC systems.

KVL, also known as the loop rule, states that the algebraic sum of all the voltages around a closed loop equals zero. This principle is derived from the conservation of energy, which ensures that no energy is lost within a closed system. In essence, KVL states that the energy supplied to a circuit is equal to the energy consumed by the components in that circuit. Therefore, when solving problems using KVL, it is essential to consider voltage drops across resistive elements like resistors and voltage rises due to sources like batteries or generators.

On the other hand, KCL, or the junction rule, states that the algebraic sum of currents entering a junction (node) in a circuit is equal to the sum of currents leaving the same junction. This law is a consequence of the conservation of charge, which posits that charge cannot be created or destroyed within an electrical circuit. KCL ensures that the total charge entering and leaving a node remains constant, with the currents (I1, I2, I3, I4, I5) balancing each other. Knowledge of Voltage Drop is essential when using KVL to assess energy losses in electrical circuits.

The significance of these laws in electrical networks lies in their versatility, as they can be applied to a wide range of circuits, from simple series and parallel circuits to more complex electrical networks. Kirchhoff's laws can be employed in conjunction with Ohm's Law, which states that the current through a conductor is proportional to the voltage across it and inversely proportional to its resistance. Using Kirchhoff's and Ohm's Law, engineers can analyze various aspects of a circuit, including voltage drops, current flow, and power distribution.

When analyzing series and parallel circuits, his laws offer valuable insight into the behaviour of electrical components. In series circuits, the current remains constant throughout the entire loop, while the voltage drops across each resistor are proportional to their respective resistances. The voltage across each branch is constant in parallel circuits, but the current is divided among the parallel resistors according to their resistances. By applying KVL and KCL to these configurations, engineers can determine the optimal arrangement of components for a given application.

To illustrate the application of his laws, consider a simple example. Imagine a circuit with a battery, two resistors in series, and a capacitor in parallel with the second resistor. By applying KVL and KCL, we can determine the voltage drop across each resistor, the current flow through each branch, and the voltage across the capacitor, enabling us to analyze the circuit's behaviour under various conditions.

Despite their usefulness, his laws have some limitations and assumptions. For instance, they assume that the components in a circuit are ideal, meaning they have no internal resistance or capacitance. Additionally, they don't account for the effects of electromagnetic fields or the finite speed of signal propagation in AC circuits. However, these limitations are often negligible in many practical applications, as they only marginally impact circuit performance. For a deeper historical context, explore the History of Electricity and the contributions of Gustav Kirchhoff to modern circuit theory.

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Harmonic distortion is the deviation from the ideal electrical waveform caused by nonlinear loads. It impacts power quality, increases heat in equipment, and can lead to system inefficiencies. Monitoring and mitigation are essential in industrial electrical systems.

What is Harmonic Distortion?

Harmonic distortion is not a new phenomenon in power systems. Concern over distortion has fluctuated several times throughout the history of AC electric power systems.

✅ Reduces overall power quality and system reliability

✅ Can damage equipment and increase heat generation

✅ Requires monitoring to ensure system efficiency and safety

In the 1930s and 1940s, the primary sources were transformers, with the primary problem being inductive interference with open-wire telephone systems. Early arc lighting caused similar concern due to its harmonic content, just as today’s electronic power converters do.

Today, nonlinear devices like variable frequency drives (VFDs), arc furnaces, computer power supplies, and LED lighting introduce significant harmonic distortion into electrical systems. Nonlinear devices do not draw current in a linear relationship to voltage, which distorts the sinusoidal waveform and introduces harmonic currents. Harmonic distortion is one of the many issues covered in our comprehensive Power Quality resource channel, which explores causes, effects, and solutions.

Why It Matters

• Harmonics degrade power quality

• Increase energy losses and heat in conductors and transformers

• Lead to premature failure of motors and sensitive electronics

• Interfere with communication lines

In contrast, voltage sags and interruptions are nearly universal to every feeder and represent the most numerous and significant power quality deviations. The end-user sector suffers more from harmonic problems than the utility sector. Industrial users with adjustable speed drives, arc furnaces, induction furnaces, and similar equipment are significantly more susceptible to problems caused by harmonic distortion. To understand the relationship between harmonics and apparent energy flow, see our explanation of Apparent Power vs Real Power.

A good assumption for most utilities in the United States is that the sine wave voltage generated in central power stations is very good. In most areas, the voltage found on transmission systems typically has much less than 1% distortion. However, the distortion increases as the load approaches. At some loads, the current waveforms barely resemble a sine wave. Electronic power converters can chop the current into seemingly arbitrary waveforms. Managing nonlinear loads often requires Power Factor Correction to reduce harmonic effects and improve efficiency.

Industry Standards

• IEEE 519: Sets recommended harmonic limits for both voltage and current.

• IEC 61000-4-7: Defines methods of measuring harmonics and interharmonics.

Harmonic Distortion and Nonlinear Devices

Harmonic distortion is caused by nonlinear devices in the power system. A nonlinear device is one in which the current is not proportional to the applied voltage. Figure 1 illustrates this concept using the case of a sinusoidal voltage applied to a simple nonlinear resistor, where the voltage and current vary according to the curve shown. While the applied voltage is perfectly sinusoidal, the resulting current is distorted. Increasing the voltage by a few percent may cause the current to double and exhibit a different waveform. You can calculate your system’s power quality impact using our Apparent Power Calculator for precise performance metrics.

This is the source of most harmonic distortion in a power system. Figure 1 illustrates that any periodic, distorted waveform can be expressed as a sum of sinusoids. When a waveform is ideal from one cycle to the next, it can be represented as a sum of pure sine waves in which the frequency of each sinusoid is an integer multiple of the fundamental frequency of the distorted wave. This multiple is called a harmonic of the fundamental, hence the name of this subject matter. The sum of sinusoids is referred to as a Fourier series, named after the great mathematician who discovered the concept. Nonlinear loads like VFDs and arc furnaces can affect grounding; learn more in our guide to Electrical Grounding.

Fig. 1. Current distortion caused by nonlinear resistance

Voltage and Current Distortion

The term "harmonics" is often used by itself without further qualification. Generally, it could mean one of the following three:

1. The harmonic voltages are too great (the voltage is too distorted) for the control to properly determine firing angles.

2. The harmonic currents are too great for the capacity of some devices in the power supply system, such as transformers, and the machine must be operated at a lower than rated power.

3. The harmonic voltages are too great because the harmonic currents produced by the device are too great for the given system condition.

Clearly, there are separate causes and effects for voltages and currents, as well as some relationship between them. Thus, the term harmonics by itself is inadequate to describe a problem definitively. Nonlinear loads appear to be sources of harmonic current, injecting harmonic currents into the power system. For nearly all analyses, it is sufficient to treat these harmonic-producing loads simply as current sources. There are exceptions to this as described later.

Fig 2. Harmonic currents flowing through the system impedance result in harmonic voltages at the load.

Voltage distortion is the result of distorted currents passing through the linear, series impedance of the power delivery system, as illustrated in Fig. 2. Although assuming that the source bus is ultimately a pure sinusoid, there is a nonlinear load that draws a distorted current. The harmonic currents passing through the system's impedance cause a voltage drop for each harmonic. This results in voltage harmonics appearing at the load bus. The amount of voltage distortion depends on the impedance and the current. Assuming the load bus distortion stays within reasonable limits (e.g., less than 5%), the amount of harmonic current produced by the load is generally constant.

While the load current harmonics ultimately cause voltage distortion, it is worth noting that the load has no control over the voltage distortion. The same load put in two different locations on the power system will result in two different voltage distortion values. Recognition of this fact is the basis for the division of responsibilities for harmonic control that is found in standards such as IEEE Std 519-1992.

• Control over the amount of harmonic current injected into the system occurs at the end-use application.

• Assuming the harmonic current injection is within reasonable limits, the control over voltage distortion is exercised by the entity that controls the system impedance, typically the utility.

One must be careful when describing harmonic distortion phenomena, as there are distinct differences between the causes and effects of harmonic voltages and currents. The use of the term harmonics should be qualified accordingly. By popular convention in the power industry, the term is used by itself most of the time when referring to load apparatus, indicating that the speaker is referring to the harmonic currents. When referring to the utility system, the voltages are generally the subject. For systems affected by harmonic-induced overheating, understanding Capacitor Bank applications is essential for voltage support and harmonic filtering. For in-depth harmonic analysis, explore our guide to using a Power Quality Analyzer to identify waveform distortion and power anomalies.

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