Generators - Voltage Sources or Current Sources?

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Discussion Overview

The discussion revolves around the modeling of generators, specifically whether they should be considered as voltage sources or current sources. Participants explore the implications of these models in the context of parallel operation, load sharing, and the characteristics of generator behavior under varying conditions.

Discussion Character

  • Debate/contested
  • Technical explanation
  • Conceptual clarification

Main Points Raised

  • One participant expresses confusion about whether generators should be modeled as current sources, arguing that adding generators in parallel increases current at a constant bus voltage.
  • Another participant suggests that generators can be viewed as both voltage and current sources, depending on the context, and discusses how voltage is generated based on magnetic field interaction.
  • A different participant emphasizes the importance of understanding parallel operation, comparing generators to batteries and noting the concept of "droop" in load sharing.
  • Some participants mention that utility generators typically operate as constant voltage sources, with internal impedance affecting performance under load.
  • There is a discussion about the regulation of generators, with some noting that they can be regulated for either constant voltage or constant current, depending on the application.
  • One participant points out that while multiple generators increase the available power, the power delivered remains constant for a given load and voltage.
  • Another participant elaborates on the internal characteristics of generators, including the relationship between voltage and current, and the impact of inductive reactance on terminal voltage.

Areas of Agreement / Disagreement

Participants do not reach a consensus on whether generators are primarily voltage sources or current sources. Multiple competing views are presented, with some advocating for a dual perspective based on operational context.

Contextual Notes

Participants highlight the complexity of generator behavior, including the effects of internal impedance, load conditions, and the need for regulation, which may not be fully resolved in the discussion.

Who May Find This Useful

This discussion may be of interest to electrical engineering students, professionals working with power systems, and those exploring the operational characteristics of generators in various applications.

paul2211
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I am actually quite confused on how a generator is supposed to be modeled...

To add more power to a bus, we put more generators in parallel at the same voltage (which is the bus voltage). Therefore, I would say generators are current sources as more generator are put in parallel, more current is produced at the bus voltage allowing more P = VI to be produced.

However, my more experienced co-workers say generators are voltage sources, but didn't explain why. I would think putting multiple voltage sources in parallel do not increase the power put into the bus, so this model would not work.

Can you guys on PF help me clear my confusion? Thanks!
 
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Why not both? A generator generates an EMF and it generates the current that flows when under load. It becomes a problem of the meaning of words.

The voltage generated is proportional to the rate the magnetic field is cut by the windings.
As the electrical load increases, the current increases, until the available power, the mechanical structural strength or the resistive heating of the windings reach a limit. The field is adjusted steadily to control the voltage and therefore the current when under varying loads.

So, if the speed of rotation is fixed, the magnetic field strength decides the voltage and the load decides the resultant current. That is the simplest model.

When a current flows, a small part of the voltage generated is lost across the internal resistance of the windings. As current increases the field must be increased slightly to generate the same effective output voltage. When multiple generators are supplying the same bus, their individual fields are adjusted to control their current and so their share of the load.
 
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Your question really concerns parallel operation of them.

Like a battery, a generator has a volts versus amps curve that is typically not flat.
So when they are paralleled they share the load, exactly as do water pumps or batteries in parallel..

Have you tried a search on parallel operation of generators (or pumps , or fans) ?
It should take you to the term "droop". It's a very basic concept and I'm sure you already know about it but just haven't quite connected that dot..
In the vacuum tube days when speaking of electronic power supplies we called it "regulation"

Learning is largely discovering what you already know.

old jim
 
Baluncore said:
Why not both? A generator generates an EMF and it generates the current that flows when under load. It becomes a problem of the meaning of words.

The voltage generated is proportional to the rate the magnetic field is cut by the windings.
As the electrical load increases, the current increases, until the available power, the mechanical structural strength or the resistive heating of the windings reach a limit. The field is adjusted steadily to control the voltage and therefore the current when under varying loads.

So, if the speed of rotation is fixed, the magnetic field strength decides the voltage and the load decides the resultant current. That is the simplest model.

When a current flows, a small part of the voltage generated is lost across the internal resistance of the windings. As current increases the field must be increased slightly to generate the same effective output voltage. When multiple generators are supplying the same bus, their individual fields are adjusted to control their current and so their share of the load.

Or more visually:

If you have a 1 volt generator, supplying a 1 ohm load, it will deliver 1 amp.
If you have two 1 volt generators in parallel, they will each supply 1/2 amp.
If you have three, they will each supply 1/3 amp.

P=VI=V2/R=I2R

If V and R are both fixed, then P will be fixed, which means I has to change*.

V is fixed, because that's the way generators are wired.

I've never run across a current regulated generator. Though I imagine they do exist, for very specialized applications.

---------------------
* I wonder if this dissuades grammar nazis from entering electrical engineering?
 
Typically a "V source" and "I source" are models, often ideal, so they can be used for modeling, the more complex the model used, the more accurate the simulation is the real world. As for a generator - since the normal operation for a utility generator is constant voltage over a wide range of currents ( including zero current) - a Voltage model is typically best. Of course the Generator has a characteristic impedance - as well as thermal constraints limiting current at the upper end...

Per your inquiry - putting multiple generators on a bus does not increase the power in the real world ether - it increases the power AVAILABLE - but for any given voltage and any given load - the power delivered is constant no matter how many generators you have.
 
Windadct said:
Of course the Generator has a characteristic impedance -
Well, not quite. But it definitely does have an internal impedance.
If you disable regulation and plot it's voltage against current you will see a gentle slope with a V intercept at the open circuit EMF. If it had a “characteristic” impedance then that relationship would be a straight line passing through the origin of the V~I plot. Any further and I would be accused of being too pedantic.
 
I've never run across a current regulated generator. Though I imagine they do exist, for very specialized applications.

Welders is one application.

OP might want to read up on
"Series and Shunt wound DC machine"
"Compound wound DC machine"
"Cumulative and Differential compound wound DC machine"
"Amplidyne"

they're lots of fun. At least I enjoyed them, in my day.
 
A generator can be regulated for either - constant voltage or constant current. CV is preferred so utility power generators use that, as well as car alternators. To regulate voltage, the speed must be held constant as well as mag field strength. But when load current occurs, the mag field surrounding the stator winding tends to oppose the mag field from the rotor (field winding). A generator regulated for CV operation has a series inductive reactance on paar with load resistance.

Example, if load resistance R is 100%, or 1.0 per unit ohm, open circuit voltage is 1.0 pu volt, the inductive or synchronous reactance XS, is between 50% and 250%, 0.50 to 2.50 pu ohm. Let's take 1.0 pu ohm for an average value of XS. If Voc (open circuit voltage) is 1.0 volts per unit (V pu), with load resistance of 1.0 ohm pu, we must add the j1.0 ohm pu of reactance to the load. The total impedance is 1.0 + j1.0 = sqrt(2) ohms, with a 45 degree angle, or 1.414 ohm pu magnitude.

The current would then be 0.7071 amp pu, not 1.0 A pu. The terminal voltage at the load is 0.7071 Vpu. If you wish to maintain 1.0 V pu at the terminals, then the field current must be changed to compensate for XS. As load current increases, field current is increased so as to increase field strength to make up for voltage dropped across inductive reactance.

Of course the stator windings have resistance as well, but the voltage drop due to this resistance is but a few percent. The drop due to inductive reactance can be 29% as above, 40%, 50%, or so since inductive reactance is quite high.

A good CVS (constant voltage source) ideally has a very low internal impedance, low resistance and low inductive reactance. But generators, including car units) have a lot of turns wrapped around high permeability ferromagnetic material to get the strong magnetic field, as well as a small air gap between stator and rotor. This means that inductance is very large.

A CVS w/ a large series reactance will not maintain a steady terminal voltage as current changes, so regulation is needed. In addition, a car unit has speed changes as motor speed changes. So the regulator must correct for this as well.

A CCS (constant current source) can be achieved as well. Instead of constant speed, we use constant torque to get constant current. Again, winding resistance, inductance, and for long transmission lines, capacitance, can affect regulation. So regulation is needed with a CCS as well.

CVS is used by power companies for several reasons, as well as in cars. I won't elaborate in order to stay focused on original question. CVS or CCS can be had with genrators, but CVS is intentionally realized for practical reasons.Claude
 

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