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Power Output from Generators

11/26/2013 1:06 PM

Hi all,

I was following an old thread and I got stuck with a question. For last few months I have been reading all the available articles on this topic and nothing seems to answer what I have been trying to understand.

As far as I can apply my knowledge of electrical engineering, the turbine has the only function of changing the magnetic flux by rotating the rotor at constant speed. The voltage induced in the stator terminal is completely determined by the strength of the magnetic field (provided by the exciter current) and the speed at which the flux changes (determined by the speed of the turbine) and the current drawn from the stator terminal depends on the load. The total power{apparent power (reactive power+ active power)} is the result of the strength of the magnetic field by the rotor and the rate of change in magnetic flux density. The generator produces the apparent power, not the active and reactive power. It is up to the load what fraction of that total power be used for active power and what fraction be used for reactive power. So the AVR has no knowledge of active/reactive power but reacts to the total power. Be the power be reactive or active, genset sees total power being consumed and AVR reacts to it by increasing or decreasing the excitation current to maintain stator terminal voltage.

Now if I am right until here, when the current flows through the transmission line, how does the active current flow in transmission line with phase and reactive current flow in the same transmission line with leading or lagging the phase voltage? How does the genset realize that the current being drawn is for active or reactive?

I actively believe that generator produces the total power and the total power is the resultant of the strength of magnetic field and the change in magnetic flux. I am completely against the concept that turbine produces active power and excitation current produces VAR.

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#1

Re: Power Output from Generators

11/26/2013 1:29 PM

Unreadable...

but if you end with the sentence "I am completely against the concept that turbine produces active power and excitation current produces VAR."...

no comments...

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#3
In reply to #1

Re: Power Output from Generators

11/26/2013 1:48 PM

I found it completely readable and I am a lifelong english class flunky.

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#2

Re: Power Output from Generators

11/26/2013 1:41 PM

Hello SMCTR,

Would you have a explanation of how that is actually possible? True power by turbine and VAR by excitation? So that means if you increase the excitation current, it will have no effect on the true power but the VAR only?

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#4
In reply to #2

Re: Power Output from Generators

11/26/2013 1:51 PM

The AVR (I am assuming you mean Automatic Voltage Regulator?) Just reads the voltage and tries to keep it stable regardless of the variations in the amp loads regardless of whether its leading lagging or perfectly in phase.

The generator itself mechanically doesn't really care how well or poorly the amps and volts phasing lines up with each other.

Think of it as like your vehicle axle transferring torque to a tire. all it sees is the twisting force. It doesn't care where exactly on the radius of the tire the torque force is being transferred to something else.

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#5
In reply to #2

Re: Power Output from Generators

11/26/2013 2:01 PM

Surely... simply, active power is proportional to the mechanical torque on the shaft and reactive power proportional to the excitation...

Think on this and you will find the answer....
What have you to do to increase the active power of a generator ¿!? And how to change the power factor (or reactive load) ¿!?

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#7
In reply to #5

Re: Power Output from Generators

11/26/2013 2:45 PM

Does that mean increasing the excitation current has no effect on true power? Because increasing the excitation current ultimately increases the magnetic field strength.

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#6

Re: Power Output from Generators

11/26/2013 2:38 PM

" In classical electrical engineering, we have circuit elements and electrical sources. According to the variation with time, the sources are either direct current or alternating current sources.The electrical circuit elements are the resistors, the capacitors and inductors. According to their nature, the resistors dissipates electrical energy by converting it to heat, while the capacitors and inductors store electrical energy. The capacitor stores electrical energy in its electric field and the inductors in its magnetic field. therefore they behave reactively in the electrical circuits and are termed reactive elements.

In an AC circuit with a sinusoidal electrical sources, one introduced the concept of the impedance where the impedance of a resistor =R, the impedance of the capacitor is XC=1/jwC and the the impedance of the inductor isXL=jwL. With any combination of these elements the impedance Z= R+jX where X is the reactance. Applying an AC voltage V on the impedance Z, an AC current I passes through the resistance such that I=V/Z. Since Z is complex it can be expressed in magnitude Zm and phase phi. Consequently, the current will have also a magnitude and phase. Im=V/Zm and the phase is = -phi. Hence , the concept of the phasor is introduced. If the impedance is reactive the current lags behind the input voltage and if it is capacitive it will lead the the voltage. the power dissipated in the Z is Pa =0.5 V Im cos phi and the reactive power which is the energy storage rate in the reactive elements Pr=0.5 V Im sin phi. Now let us discuss some special cases: The impedance is purely inductive, phi = -90 degrees and consequently the active power is zero and the total power will be reactive. The same holds for a pure capacitive load. If Z is purely resistive , the reactive power will be zero and only there is active power. Where is the problem? Most of the loads on the public electrical utility network are inductive. ON the other side, the ideal electrical loads must be pure resistive. We see from the equation of the active power that it is proportional to the power factor cos phi. Since cos phi will be highest at phi equals zero and cos phi =1. Therefore to supply an inductive load with the same active energy the required volt ampere must be increased by 1/ cos phi. Therefore the voltage source must pump a generation power Pa/cos phi. Accordingly the cost of the power generation increases with the same factor. In addition during the power transmission on the transmission line from the power station to a distant load more power will be dissipated in the cables. Also, larger cable cross sections will be required and hence larger cost of the transmission network.What is the remedy?The remedy is to compensate the inductive reactance by a capacive reactance by adding capacitor to specific network nodes. This increases the power factor and improves the power network. The power generator can be considered as a voltage source with an electromotive force and a source impedance which in the case of the utility supply is very small. The power factors are defined for loads not for power sources."


Source....

On motors....

http://www.youtube.com/watch?v=DjYePMNOQXw

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#8
In reply to #6

Re: Power Output from Generators

11/26/2013 3:10 PM
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#9

Re: Power Output from Generators

11/26/2013 3:12 PM

I think I put my question in the wrong way. Simply, I am very much confused with the statement that turbine produces active power and excitation current produces VAR.

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#10
In reply to #9

Re: Power Output from Generators

11/26/2013 3:27 PM

I don't know what you mean by "active power".....

http://en.wikipedia.org/wiki/Volt-ampere_reactive

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#12
In reply to #10

Re: Power Output from Generators

11/26/2013 4:49 PM

By active power, I meant true power or real power.(Active power = PF * Apparent power)

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#19
In reply to #9

Re: Power Output from Generators

11/27/2013 3:10 AM

Simply, imagine a generator coupled to ideal inductance only. One gets plenty of amps and no watts. Those amps have to travel down a cable to the load but they don't do any work there; the power factor is zero.

It is the load characteristics that determine what the generator produces and when.

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#11

Re: Power Output from Generators

11/26/2013 4:39 PM

Electrical and thermal watts[edit]

In the electric power industry, megawatt electrical (abbreviation: MWe[14] or MWe[15]) is a term that refers to electric power, while megawatt thermal or thermal megawatt[16] (abbreviations: MWt, MWth, MWt, or MWth) refers to thermal power produced. Other SI prefixes are sometimes used, for example gigawatt electrical (GWe).[notes 3]

For example, the Embalse nuclear power plant in Argentina uses a fission reactor to generate 2109 MWt of heat, which creates steam to drive a turbine, which generates 648 MWe of electricity (a numerical energy conversion efficiency of 648/2109 = 0.307, or 30.7%). The difference is due to the inefficiency of steam-turbine generators and the limitations of the theoretical Rankine Cycle.

Above from Wikipedia search Watt. may answer your question ?

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#13

Re: Power Output from Generators

11/26/2013 5:45 PM

Excitation simply produces the field used to generate the output of the generator. The current used to create the excitation field is taken from the output. This means the generator produces the total output excitation and all.

Are you asking how excitation affects VAR? Are you asking how it affects the output phase?

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#14
In reply to #13

Re: Power Output from Generators

11/26/2013 6:43 PM

Yes. And is VAR only the function of excitation? and Watt only the function of torque ? It seems so conflicting with my knowledge of EE?

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#15
In reply to #14

Re: Power Output from Generators

11/26/2013 8:27 PM

Excitation is a controlling mechanism for var.....var is a function of reactive(inductive or capacitive) components in the electrical system....Watt is the measurement of current produced by the generator.... The power factor of a load tells us what fraction of the apparent power is in the form of Real Power and performs actual work. ...A high power factor is desirable since it minimizes the amount of reactive power needed by the load, reducing heat losses and maximizing efficiency.....

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#21
In reply to #14

Re: Power Output from Generators

11/27/2013 8:24 AM

noticed the mathematics won't make sence if you take it under a fine revision - it's because a lot of stuff is inconsistently (for universal) defined ... it'll give a result on bases determined by it's coverage/consistency that'll be however not enough for some . . . ? logical systems .... blah, blah ...

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#22
In reply to #21

Re: Power Output from Generators

11/27/2013 8:48 AM

i gave also a GA -- the CR4 4X-ample is inconsistent for such rating ((g.d. idiots))

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#16

Re: Power Output from Generators

11/27/2013 12:07 AM

The prime mover operates at a fixed RPM. For example, 1800 RPM for a 60hz genset. When the AVR sees an increased load (current demand), sensed by drop in RPM and hence in voltage, it signals the prime mover to increase torque to maintain RPMs. I dont believe the genset changes in excitation in response to the load vector. Pls correct me if im wrong!

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#17

Re: Power Output from Generators

11/27/2013 1:48 AM

You have asked so many questions in one paragraph and I shall try to answer each, but only once (after that open your text book and analyse).

Your Question: As far as I can apply my knowledge of electrical engineering, the turbine has the only function of changing the magnetic flux by rotating the rotor at constant speed

Answer: Turbine provides necessary power input required to run the TG Set and demand of load.

Power required to run the TG Set consist of:

friction

windage

Edy current and hysteresis losses of core

Auxiliary power required by excitation system to generate field

No load losses of Generator Transformer if it is UNIT Scheme

AND power required by various auxiliaries of Boiler if it is a steam turbine and otherwise auxiliaries of gas turbine.

As said above Turbine also supplies power required by load. When we apply load (ACTIVE which you understand), it acts like break on turbine - speed reduces - Governor comes in to action - open more fuel to maintain the speed at near Synchronous Speed.

Your Question: The voltage induced in the stator terminal is completely determined by the strength of the magnetic field (provided by the exciter current) and the speed at which the flux changes (determined by the speed of the turbine) and the current drawn from the stator terminal depends on the load.

Answer: The flux requirement of Alternator is not dependent upon load, But Reactive component of load.

If you open your text book, you will find that Armature Reaction due to active component of stator current has Cross magnetising effect - that means it distorts the distribution of magnetic flux in air gap - but average flux is practically same as at No Load.

And you will find that effect of Reactive Component of Stator Current is Direct Magnetising.

Again if the current is Inductive (Lagging) it is De-magnetising AND if the current is Capacitive (Leading) it is Re-Magnetising.

Hence if load applied has Reactive Component of current - it will result is reduction of net flux in the air gap - resulting in lowering of Induced voltage in stator winding - AND AVR will come in to action to increase field current so that net air gap flux is same as at no load.

Remember that Action of AVR is same to regulate voltage as that of Governor of turbine to regulate the speed.

The total power{apparent power (reactive power+ active power)} is the result of the strength of the magnetic field by the rotor and the rate of change in magnetic flux density. The generator produces the apparent power, not the active and reactive power. It is up to the load what fraction of that total power be used for active power and what fraction be used for reactive power. So the AVR has no knowledge of active/reactive power but reacts to the total power. Be the power be reactive or active, genset sees total power being consumed and AVR reacts to it by increasing or decreasing the excitation current to maintain stator terminal voltage.

Your Question:Now if I am right until here, when the current flows through the transmission line, how does the active current flow in transmission line with phase and reactive current flow in the same transmission line with leading or lagging the phase voltage?

Answer: When the current flowing through any circuit is not in phase with the voltage across that circuit - it can be divided in two vectors, one is phase with the voltage and another at right angle (if unable to understand - pl revise mathematics of Vectors/ real and imaginary numbers (function of i - iota). And if understood - hence only one current flows through the transmission line - which if not in phase with voltage, is divided in real and imaginary components for the purpose of circuit analysis as both components behave differently.

Question: How does the gen set realize that the current being drawn is for active or reactive?

Answer: Now it must be clear to use as said above, active current puts break on speed - and is seen by governor and hence turbine. And Reactive Current changes the net air gap flux - is seen by AVR and hence the alternator.

Question: I actively believe that generator produces the total power and the total power is the resultant of the strength of magnetic field and the change in magnetic flux. I am completely against the concept that turbine produces active power and excitation current produces VAR.

Answer: No further explanation - above is more that sufficient to realize functions of turbine and alternator.

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#18
In reply to #17

Re: Power Output from Generators

11/27/2013 2:03 AM

Thank you very much powersolutionsFBD. This has a very satisfactory answer to my question. Would you have a link to the article or the book that I should refer to? I want to go into more details regarding this topic and relate your statements with mathematics.

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#20

Re: Power Output from Generators

11/27/2013 7:44 AM

Are you talking about the situation where you have more than one generator paralleled? In this case, increasing the throttle setting on one machine will cause that generator to assume more of the KW load (real power). If you increase the voltage setting on one machine, the result will be cross current between the two machines without affecting how the load is shared.

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#24
In reply to #20

Re: Power Output from Generators

11/27/2013 12:55 PM

My question deals with a synchronous generator. When the load increases on a power plant ( either active or reactive), how does the turbine and genset react to the increase ? Does it see the real and reactive power differently and react to these situations individually? If so what are the variables that are changed and how does it affect the output power ( both active and reactive) ? Are these powers dealt separately? What are the theory and mathematics involved with it ?

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#28
In reply to #24

Re: Power Output from Generators

11/27/2013 10:07 PM

OK, so we are talking about a generator paralleled, in this case with the entire grid. I noticed the effect a long time ago paralleling two engine alternators where increasing the throttle increased the KW, but increasing the voltage generated reactive current (cross current) between the two generators. I spent a lot of time trying to figure out what was going on.

Let me describe my mental picture. The magnetic field of the rotor can be represented by 3 vectors pointed outwards (phasors), 120 degrees apart. The stator field, likewise, can be represented by 3 vectors spaced at 120 degrees. Each vector represents a phase. These vectors are rotating at the AC frequency, e.g. 60 revolutions per second.

Now if the generator is supplying power to the grid, its rotor field will be slightly leading the stator field. The angle that it leads depends on the torque supplied by the prime mover (engine). So the real power supplied by the generator can be represented by the vector difference between the rotor phasors and stator phasors. For small angles, the difference vectors are at right angles to the rotor and stator phasors as can be seen from the diagram below.

Now if one generator has a higher voltage setting (higher excitation, larger rotor field), current is induced from this generator to the other generator through the stator windings. The difference in excitation is parallel to the rotor phasors (because one set is longer than the other) and perpendicular to the rotor-stator difference vectors representing the real power produced by the generator. This is the reason that increasing the voltage generates reactive power (cross currents) between the two generators.

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#23

Re: Power Output from Generators

11/27/2013 10:03 AM

The turbine speed controls generation frequency not voltage magnitude.

The generator excitation controls the voltage magnitude and power output.

Whether the grid is inductive or capacitive (VARS) is dependent on several factors including line conductor length, line conductor spacing, type of load attached to/on the distribution lines, relative humidity, temperature, wind presence and speed.

The generator control operates by power factor (leading or lagging) as selected by the operator via excitation.

Capacitive = Leading PF

Inductive = Lagging PF

Many times generation plants are required to operate their facility in a leading or lagging operation mode to offset what is happening on/to the grid or at another generation node in/on the grid.

The prime mover (the turbine) is mechanical and produces rotational movement based on: (Power In) minus (Mechanical Losses) = Power Out

This mechanical power cannot be electrically reactive however variations in the turbine speed can definitely affect the generator frequency which in turn can cause huge reactive disturbances in/on the grid. The type or characteristic of the disturbance is dependent on the grid condition/status at the time of the disturbance.

The larger the generation facility, the larger the disturbance experienced on the grid.

Hope this helps.

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#25
In reply to #23

Re: Power Output from Generators

11/27/2013 1:07 PM

Thank you for the answer SHOCKHISCAN. So if the active load increases, it has effect on the speed of the turbine and the operator reacts to it by increasing the fuel and keeping the excitation current constant. And if the reactive load increases, it has effect on the magnetic flux and the operator reacts to it by increasing the excitation current and keeping the speed constant.

Would the reverse mechanism work?

Do you have links to articles or books where I can mathematically and electrically relate these statements?

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#26
In reply to #25

Re: Power Output from Generators

11/27/2013 2:53 PM

Yes, the reverse mechanism will work but is limited by operator error and reaction time.

There is a myriad of free tutorial information available on the internet if you will do a search on turbine generator control philosophy or generator control or EHC.

Here is a good place/document to start with.

http://site.ge-energy.com/prod_serv/products/tech_docs/en/downloads/ger3658d.pdf

This document contains simple block diagrams that illustrate the interconnection between gas turbine and generator control as well as vital easy to understand information.

In many cases you can download the operator manual for TG sets form various manufacturer sites that get deep into the details.

As far as the math and formulae for control is concerned; it depends on the type of prime mover. (Gas Turbine, Steam Turbine, Diesel Driven, ETC.)

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#27
In reply to #26

Re: Power Output from Generators

11/27/2013 3:13 PM

Thank you. May be I can make my thanksgiving useful from this article.

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