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3-Phase Power — OpenEnergyMonitor 0.0.1 documentation

3-Phase Power — OpenEnergyMonitor 0.0.1 documentation


The first electrical systems generated direct current by means of dynamos. It was soon realised that there were serious limits to the area and the number of customers that could be served, and alternating current took over &#; which as we all know can be transformed from one voltage to another with minimal loss. Very quickly (in ) Italian Galileo Ferraris realised that two windings set at an angle to each other could produce a rotating magnetic field, something of great help when motion is required, and just two years later the 3-phase alternator appears.

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What is Three Phase Power?&#;

Three phase is where you have 3 related voltage sources supplying the same load. It is a significant improvement over single phase or two-phase because the three voltage or current waves follow each other &#; cycle apart, and if you sum the currents together at any instant, you find that they perfectly balance. For a mechanical analogy, think of a wheel with three elastic bands fixed to the rim 120º apart and all tied together in the middle: the forces there are perfectly balanced, the knot stays at the centre of the wheel. You can think of the bands representing voltages (or currents), and it&#;s easy to see that everything perfectly balances.

More importantly, the power is continuous and constant, so three phase motors run more smoothly (we have all heard bottles rattling in the refrigerator, which is usually powered by a single phase motor that vibrates as a result of the pulses of power at twice mains frequency).

There are important advantages for the power companies. If all the currents balance exactly, they don&#;t need a neutral conductor. Look at a high voltage overhead line and you&#;ll see 6 bunches of main conductors and a thin single conductor right at the top. The three bunches on one side are the three phases of one circuit, a second circuit is on the other side, and the single conductor is an earth which has probably got an optical fibre down the middle for signalling and communications. There is no neutral conductor. Likewise there are also savings to be made on the amount of iron in transformers, because the magnetic fluxes where they meet will balance too.

The main advantage comes with motors. The three phase currents set up a rotating magnetic field inside the motor and so the motor will naturally start to rotate on its own, no special mechanism (like a phase shift capacitor and an extra winding that you usually need with a single-phase motor) is required.


Traditionally in the UK the three phases were identified by the colours Red, Yellow (or White) and Blue; with Black for the neutral and Green for earth. Pan-European harmonisation in led to the standard becoming: Line 1 &#; Brown, Line 2 &#; Black, Line 3 &#; Grey, Neutral &#; Blue, Earth &#; Green/Yellow stripes. [A comprehensive table of the colours used in various countries can be found here:].

Note: The phase conductor is &#;Line&#;, not &#;Live&#;. Live refers to the state of the circuit, a neutral conductor that is carrying current is &#;live&#; too.

Identifying a 3-Phase Supply&#;

The obvious way to tell if you have a 3-phase supply is to locate your meter and distribution board / consumer unit. Not counting green or green/yellow earth cables, if you have four reasonably thick cables connecting to the meter, two of which go to your consumer unit or fuse-board, you don&#;t have a three-phase supply. If you have eight reasonably thick cables connecting to the meter, four of which go to your consumer unit or fuse-board, and your main circuit breaker has 3 or 4 sections with one operating lever working all three or four &#; known as a 3-pole or 4-pole linked MCB, then you have a three-phase supply.

(a) Single phase meter (UK) (b) Single phase double pole circuit breaker (c) Terminal block of a 3-phase meter, showing 8 main & 2 auxiliary terminals. (d) 3-pole linked circuit breaker, in a 3-phase installation. (Germany)

Mathematics of a 3-Phase Supply&#;

When we are dealing with a single-phase mains supply and purely resistive (or nearly so) loads, normal maths (V = I.R, P = V2 / R, etc) is adequate. When reactive components (inductors, capacitors) are concerned and we need a graphical representation that will help us to visualise the relationships between voltages and currents in different parts of the circuit, we turn to a device called a &#;phasor&#;. A phasor is quite simply a line that has a length and a direction, and it rotates. The length represents the magnitude of the voltage or current, and the angle represents its relationship to some reference (that we can choose to suit our circumstances). We can illustrate the relationship between the three voltages of a 3-phase with three phasors 120° apart. If we connected a 3-channel oscilloscope to the supply we might see something like this:

The phasors rotate at the supply frequency. The three phasors are 120° apart, and the three voltage waveforms too are 120° apart &#; 1 complete cycle being 360°.

The diagram also illustrates one of the fundamental properties of a 3-phase supply. If you take the voltage to be the UK standard 240 V, that is the voltage between one line and neutral. The length of the arrow represents this. The voltage between any two phases is clearly larger, and a bit of trigonometry will show that it is in fact &#;3 times larger &#; the distance between the tips of the arrows, so the line&#;line voltage is 415.7 V (usually given as 415 V). Also, the line&#;line voltages are shifted in phase by 30° relative to the line&#;neutral voltages. The power delivered by a 3-phase system is three times the power per phase, or assuming unity power factor, 3 x line-neutral voltage x line current or &#;3 x line-line voltage x line current.

As it stands, that diagram illustrates the relationship between the 3 voltages. It need not be restricted to voltages, we can use it for currents too, and its real value comes when we show both together.

Effect of Unbalanced Loads&#;

Suppose a small factory estate is supplied by an electricity sub-station. In the sub-station, the neutral point of the transformer secondary windings is earthed. Cables feed two factories, the first of which has loads connected between each of the phases and neutral. The question is, what effect does this have on the voltages that the second factory receives?

The sub-station transformer windings and the cable all have impedances (for simplicity we&#;ll assume it is resistance only, and they are equal), which add together and are represented by Rline. We&#;ll also assume that the factory loads are all resistances too, and equal.

The combination forms a potential divider, so the voltages received by the first factory is reduced by the factor Rload / (Rline + Rload). Because the loads are equal, there is no neutral current so the neutral voltage is zero.

If the loads are unequal, it starts to get complicated and we shall use our phasor diagram. We&#;ll assume for clarity in the diagram that the load on Line 3 is very small, but that the other two loads are very large (much larger that would be permitted in the real world). The phasor diagram looks like this:

In (a) the long arrows represent the no-load voltages of the transformer. The voltage on line 1 (red) is reduced by voltage drop in Rline 1, at the same time the neutral voltage is raised towards line 1 (the short arrows). A similar thing happens to line 2 (yellow). Line 3 (blue) takes a very small current that we ignore, so its voltage remains the same. The result (b) is the neutral point is moved towards the midpoint between lines 1 & 2 (i.e away from line 3), the voltages between Line 1 and neutral, and between Line 2 and neutral, are much reduced while the voltage between Line 3 and neutral is much increased. There is now a voltage on the neutral conductor, in anti-phase with line 3. The angles between the three voltages are no longer 120°.

In the real world, while the cables are to a first approximation purely resistive, the same cannot be said of the transformer impedance and the load, both of which are likely to be inductive to varying degrees. That would mean the voltage drop phasors are no longer parallel to the line voltages, and further phase shifts are introduced. However, the principle remains the same.

Measuring 3-Phase Power with an emonTx V2 or emonTx V3.x&#;

To measure 3-phase power you need 3 wattmeters or &#; in OpenEnergyMonitor terms &#; 3 emonTxs(See note). You quite simply measure the three phases in the same way as you would measure three single-phase installations. You need a current transformer and a voltage monitor on each phase, and the total power is the sum of the 3 powers.

If you have 3-wire balanced system and no neutral connection, then it can be shown that you need only two wattmeters or emonTxs, and the total power is still the sum of the two powers. In this case, you will be measuring the voltage between the lines rather than line-neutral, so you need voltage transformers that are good to 440 V.

(Note: One emonTx with an off-board extension to accommodate two additional voltage sensor inputs, connected to the two unused analogue inputs on the I2C connector, and suitable modifications to the library and sketch, should also work).

Measuring 3-Phase Power with an emonTx4 and emonVs&#;

The emonTx4 has been designed, in conjunction with the emonVs (the combined 5 V power supply and 3-channel voltage monitor), to be able to work on 3-phase supplies, provided that these are 4-wire (L1&#;L2&#;L3&#;N) and the line voltage does not exceed 260 V. The emonVs cannot be used on a 3-wire supply where there is no neutral.

The emonVs uses L1 & N for the a.c. to d.c. converter, which provides the power supply to the emonTx4, the other two phases (L2 & L3) measure the line voltage only.

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Single-phase loads connected Line&#;Neutral are measured in exactly the same way, with the c.t. on the Line conductor to the load.

A balanced 3-phase load, whether connected internally in star or delta, may need only one c.t., by virtue of being balanced, the total power then being three times the measured power. Only if the line voltages are significantly out of balance will it be necessary to use 3 c.t&#;s and 3 channels.

An unbalanced load will always need 3 c.t&#;s and 3 channels, whether connected in star or in delta.

Single-phase loads connected Line&#;Line should also have the c.t. on a conductor supplying just that load. By specifying which two lines the load is connected between, the correct voltage to use is calculated in the software.

Using the emonTx4 on a 3-wire, 220 V System&#;

The emonTx4 can be used on a 3-wire 220 V system, but it will be necessary to construct a special &#;emonVs.voltage_sensor_3-wire-220V&#; version in which the 3 ZMPT101B transformers and their voltage multiplier resistors are connected in delta, rather than in star as in the standard emonVs. Anyone contemplating this should take local professional advice.

A less accurate alternative would be to use 3 a.c. adapters (transformers) equipped with voltage divider resistors to reduce the voltage to 0.333 V r.m.s, and which connect to the emonTx4 exactly like the emonVs. A 5 V d.c. adapter will also be needed to power the emonTx4.

An Approximate Method to Estimate 3-Phase Power with an Unmodified emonTx V2 or emonTx V3.x&#;

If access to measure the voltages of the three phases is difficult, or you do not want to add extra hardware or use 3 emonTxs, then it is possible to measure the voltage on one phase and use this to derive an approximate value for the voltages on the remaining two phases. The method relies on the assumption that the voltages will be relatively similar and the phase disturbances small &#; though as we&#;ve seen above neither of these are necessarily always the case. If the power system is reasonably well balanced (which it should be), it is likely that this method will nevertheless be more accurate than simply relying on a nominal assumed voltage and power factor.

The principle is to sample the voltage of the first phase at intervals (as per the normal sketch and library routines). The measured voltage is used immediately to calculate the power etc. in the first phase, but at the same time stored. Then, &#; cycle later, the value is retrieved and used with the current measurement of the second phase to calculate the power there, and again &#; cycle after that with the current measurement of the third phase to calculate that power.

The power and other measurements on the first phase (the one that has the voltage monitored) will be accurate (to within the normal limits). The accuracy of the measurements for the other two phases will be degraded because primarily, as has already been mentioned, the voltages of the three phases will not track each other exactly. There is also an inherent assumption that the phase relationships of the voltages remain constant, which will not necessarily be true, and finally a phase error will be introduced in the two unmonitored phases when the mains frequency changes.


The principal danger of course is the higher voltage that exists between lines &#; around 400 V. The probability that the electric shock that would result from accidental contact would be lethal is that much higher. For this reason, it is not a good idea to have socket outlets supplied from different phases in the same room.

There is a less obvious danger from the possibility that one phase may become disconnected, then a 3-phase motor would be likely to suffer damage as it would be running on only one phase. A linked 3-pole or 4-pole circuit breaker (breaking also the neutral), is essential for any such load. Fuses, which if one fuse &#;blows&#; will also result in single-phasing, are also not a good idea.

Moving up to three-phase power quality measurements

By Randy Barnett

The use of a three-phase power quality analyzer can be intimidating for those not familiar with power quality and the instrument. Learn the basics and then practice!

If the only power quality problems were created by single-phase nonlinear loads such as copy machines and printers, we might think the world of power quality measurement was a lot simpler. However, in the world we live in today, whether you're conducting power quality surveys or troubleshooting electrical system issues, you need a three-phase power quality analyzer. Setting up a power quality analyzer with five voltage leads and four amp clamps, and then selecting from various screens that that offer well over a dozen different parameters to measure and record, can all be intimidating. However, three-phase power quality analyzers such as the Fluke 435, as powerful as they are, are simple to use once you understand the basics of operation.

Monitoring three-phase power quality is a must. Whether you troubleshoot mysterious electrical problems or provide additional services to a client, it is three-phase power that is provided to commercial and industrial customers and three-phase power that is distributed throughout a facility.

Installing a three-phase analyzer

Unless you're troubleshooting a specific problem, a good place to start with a general power quality survey is the point of common coupling (PCC). The PCC is the point at which the electric utility and the customer interface occurs. For practical purposes, the PCC is the customer side of the utility revenue meter. Power quality analyzers should be used at a safe location downstream of the main disconnect and installed following all safe work practices.

The Fluke 435 power quality analyzer configuration screen indicates the appropriate analyzer lead to connect to certain specific conductors in the distribution system.

Before installing the three-phase analyzer, select the distribution system configuration on the instrument "setup" screen. The Fluke 435 offers ten different configurations. The three-phase Wye is most commonly used in commercial and industrial applications with voltages of 480Y/277 or 208Y/120. To avoid confusion when connecting leads, use the colored lead markers to match voltage and clamp leads to the color depicted on the analyzer configuration screen.

Always connect the ground lead first for safety, then the remaining voltage and current leads. Press "Scope" to check for proper connections and look for the proper rotation, verifying all leads are connected properly.

The Menu screen provides an overview of the many functions available on the power quality analyzer. Select the appropriate screen to begin monitoring parameters.

Measuring and analyzing data

Begin measuring and analyzing data by pressing Menu to select and set up the desired parameters to be analyzed. The Volts/Amps/Hertz screen is good place to start and to get the overall picture of system conditions. An important value is the Crest Factor (CF) indicated. CF is the ratio of peak voltage to RMS voltage. The amount the CF drops below 1.4 indicates the extent of flattening of the sine wave peaks. Sine waves that tend to flatten out do not allow the capacitors in power supplies to charge to their maximum value (these capacitors are designed to charge to the peak voltage). Capacitors not fully charged could result in problems, from computer lockups to spurious alarms on electronic equipment. Conversely, if the CF rises above 1.4 this indicates another type of distortion, and if peak voltage rises too high, it can cause component break down. It is important to note that an RMS multimeter would continue to read satisfactory values, while the CF has deviated away from the nominal 1.4 of the pure voltage sine wave to cause equipment problems. For this and other similar reasons, DMMs cannot be used to troubleshoot power quality problems.

Selecting Dips and Swells on the Fluke 435 menu will allow the user to view and record voltage variations over time. Sags (referred to as "dips" in the European standards) and swells are fairly common power disturbances. Sags and swells are short-duration voltage variations either down (sag) or up (swell) in the distribution system. Sags can result in improper operation of electronic equipment, motors tripping off the line, and even cause relays to chatter or drop out. Over a period of time swells can damage insulation and cause failure of electronic components.

Nonlinear loads, such as variable frequency drives (VFDs) and uninterruptible power supply (UPS) systems produce harmonic voltages and currents. Harmonic currents are integer multiple frequencies of the fundamental frequency (60 Hz). For example, the third harmonic is voltage and current that flows at 3 x 60 Hz, or 180 Hz. The fifth harmonic would be current at 300 Hz. Harmonic currents distort the fundamental (60 Hz) sine wave, causing improper operation of electronic equipment. The total harmonic distortion (THD) is the sum of the distortions created by harmonics and represents the magnitude of the total distortion. At 5 percent voltage THD the operation of loads may be affected. THD can be easily read on the power quality analyzer.

Harmonic currents, created by nonlinear loads such as VFDs and UPS systems, can create excessive distortion (THD) of the 60 Hz sine wave and cause overheating of conductors and equipment. Isolate sources of harmonics using the Fluke 435 Power Quality Analyzer.

The prevalence of certain harmonic frequencies may cause the overheating of neutral conductors, reverse torque and overheating in motors. The normal cycling of nonlinear loads will vary the frequency and magnitude of harmonic currents in the distribution system. By selecting the Harmonics function from the menu screen, you can view the harmonic frequencies and amplitudes present.

As utility costs increase, power and energy usage in facilities is of more and more concern. Power factor penalties can be significant - ranging into the tens of thousands of dollars per month for even a mid-size manufacturing facility. Power factor is a ratio of the true power being consumed in a facility (kW) to the apparent power (kVA) delivered by the utility. If too much apparent power is being delivered compared to the amount being used to do work, utility power factor penalties can result. By selecting Power and Energy from the menu screen, you can readily read power factor. Large motor loads causing power factor problems can be isolated and power factor correction capacitors installed - often totally eliminating power factor penalty charges.

Commercial and industrial customers may also pay peak demand charges. Peak demand is the maximum amount of kW used over a fifteen- or thirty-minute period. Utilities size their equipment to meet this demand and typically charge for kW usage based on peak demand values. With the power quality analyzer, kW, kVA and kVAR (reactive load) can all be monitored and, then, intelligent energy management decisions made.

Flicker is a perceived, unsteady wavering of light output due to voltage variations. Flicker is measured as both short term and long term values. Too much flicker means human discomfort and possible utility penalty charges. Selecting the Flicker screen from the menu while troubleshooting power quality problems can help isolate the cause of flicker such as, welders, arc-furnaces or cycloconverter generators.

Unbalanced voltages in a three-phase system occur when there is unequal loading between the three phases. Placing too many single-phase loads on one particular phase will result in a lower voltage on that phase as compared to the other two. Voltages to three phase motors will now be unbalanced. Variable frequency drives may produce increased harmonics and drive output can be affected. Voltage Unbalance is measured using the Unbalance screen and should not exceed 2 percent without corrective action taken.

Transients are very short duration changes in voltage typically occurring for only a fraction of a sine wave, but can create undesired effects. While a lightning strike may be considered the most severe transient, other causes such as the operation of large loads or capacitor banks also create problems. Failure of electronic equipment is one of the gravest issues caused by transients. Because of their very nature transients can only be captured and measured with specialized monitoring equipment. The Fluke 435 Transients function records voltage levels thus monitoring for transient conditions.

Inrush currents for motors when they are started may run from five to seven times (or more) of their normal full load current ratings. These large currents can cause significant voltage sags in the distribution system creating the problems mentioned earlier inherent with these sags. With the Inrush function of the Fluke 435 inrush current values can be measured over time as motors cycle on and off.

Utilities may use their power distribution system to carry higher frequency signals to switch appliances on and off (ripple control). Selecting Mains Signaling from the menu allows the Fluke 435 to capture when these signals occur, to aid in troubleshooting suspected signaling problems.

Selecting the Logger function from the Fluke 435 menu allows logging of several system parameters including voltage, amperage, energy and crest factor variances caused by harmonic distortion. The ability to download data collected over time and then to be able to compare that information to operation of plant equipment, such as large motors and nonlinear loads, can help in troubleshooting and identifying the source of power quality issues.

Reducing energy costs

Power quality analyzers such as the Fluke 435 are powerful measuring and recording tools that can not only diagnose and isolate unique electrical distribution system problems, but can help reduce energy costs as well. Payback times for the investment in such equipment and associated training can be infinitesimally small when downtime or equipment damage is considered. The key is finding a power quality analyzer that measures and records needed data, is easy to set up and use, and then provides for downloading and analysis of that data. For those already performing power quality surveys, or those anxious to learn the fundamentals of power quality - what to measure, what to look for and how - the Fluke 435 fits the bill.

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