Generator Working Principle
- Magnetic Field Creation:
- A generator requires a
magnetic field, which can be created using permanent magnets or electromagnets
(field windings supplied with current).
- Conductor Motion:
- A coil or conductive
wire moves through this magnetic field, typically driven by an external
mechanical energy source such as a turbine, engine, or motor.
- Electromagnetic Induction:
- According to Faraday’s Law
of Electromagnetic Induction, the movement of the conductor within
the magnetic field changes the magnetic flux, inducing an electromotive
force (EMF) in the conductor.
- Current Flow:
- When the circuit is closed,
the induced EMF drives an electric current, generating usable
electrical energy.
This
process forms the foundation of AC and DC generators, used in power
generation systems worldwide.
How It Works (Hydroelectric Power Plant
Working Principle)
A Power
Plant is a facility that converts energy from various sources into electrical
power for distribution. The image below illustrates a hydroelectric power
plant, which generates electricity using the energy of flowing water.
Water
Intake:
- Water from a forebay
(reservoir) enters through an intake gate.
- Trash racks filter out debris to protect
the turbine.
Flow
Control:
- The intake structure
directs water through a scroll case, ensuring smooth flow.
Turbine
Rotation:
- Water flows at high pressure
through the turbine, causing it to spin.
- The turbine is mechanically
coupled to the generator rotor in the powerhouse.
Electricity
Generation:
- The spinning turbine rotates
the generator rotor inside the stator, producing electricity
through electromagnetic induction.
Power
Transmission:
- The generated electricity is
stepped up by a transformer and transmitted through 230 kV lines
to the switchyard for distribution.
Water
Discharge:
- Used water exits through the draft
tube into the tailrace, returning to the river at a lower
level.
Stand-Alone Synchronous
Generators
A
stand-alone synchronous generator operates independently, supplying power directly
to connected loads without relying on a power grid.
Common
Applications:
- Emergency Backup Systems – Used when the main power
grid fails, ensuring continuous power supply.
- Remote Power Generation – Ideal for isolated areas
where grid access is unavailable, such as off-grid villages, islands, or
industrial sites.
Key
Operating Principles:
- The generator must supply the
full real power (P) and reactive power (Q) demanded by the load.
- Maintaining the correct power
balance ensures stable voltage and frequency, preventing fluctuations that
could damage connected equipment.
This
makes stand-alone synchronous generators essential for reliable, self-sustained
power systems.
Benefits of Parallel
Operation of Generators
- Redundancy & Reliability 🔄
- Ensures uninterrupted power
supply—if one generator fails, others continue operating.
- Allows scheduled maintenance
without disrupting the power system.
- Improved Efficiency ⚡
- Generators operate most
efficiently at full load.
- By adding or removing units
based on demand, fuel consumption is optimized, reducing operational
costs.
- Scalability & Flexibility 🔧
- Multiple smaller generators
can be combined to meet variable load demands.
- Eliminates the need for a single
large generator, making system expansion easier.
- Optimized Resource Utilization
🌍
- Generators can be
strategically placed to maximize resource availability (fuel, renewables,
or cooling systems).
- Reduces geographical
constraints imposed by local load requirements.
This
approach is widely used in industrial power plants, hospitals, and off-grid
systems, ensuring cost-effectiveness, reliability, and adaptability. 🚀
Conditions for Parallel
Operation of Synchronous Generators
To
successfully synchronize a new generator with an existing system,
the following conditions must be met:
- Equal Line-to-Line Voltages ⚡
- The RMS voltages of both the
incoming generator and the existing system must be equal to prevent circulating
currents and voltage instability.
- Same Phase Sequence 🔄
- The phase sequence (A-B-C) of
the incoming generator must match that of the existing system.
- A mismatch can cause severe
electrical damage to equipment.
- Equal Phase Angles ⏳
- The phase angles of the
voltages should be identical, ensuring that both generators produce
voltages in the same direction at the same time.
- Slightly Higher Frequency for
the Incoming Generator
🎚️
- The no-load frequency of the
incoming generator should be slightly higher than the system frequency.
- This ensures a smooth
transfer of power once synchronized.
These
conditions ensure stable, efficient, and safe parallel operation of synchronous
generators. 🔌🚀
Procedure for Paralleling
Generators
- Voltage Matching ⚡
- Adjust the field current of
the incoming generator so that its line-to-line voltage matches the
system voltage.
- This prevents sudden current
surges when the generator is connected.
- Check Phase Sequence 🔄
- Verify that the phase
sequence (A-B-C) of the incoming generator matches that of the running
system.
- Methods to verify:
- Use small test motors—if
both rotate in the same direction, the phase sequence is correct.
- Use three lamps across the
switches—correct sequencing causes bulbs to brighten and dim together
rather than flicker randomly.
- Frequency Adjustment 🎚️
- Measure the incoming
generator’s frequency with a frequency meter.
- Adjust the prime mover speed
so that the incoming generator’s frequency is slightly higher than the
system frequency.
- This ensures a smooth power
transfer when synchronized.
- Phase Angle Matching ⏳
- Use a synchroscope or a three-lamp
method to ensure the phase angles align.
- The breaker should be closed
when the synchroscope pointer is near 12 o’clock or when the bulbs dim
simultaneously (indicating phase alignment).
Following
this process ensures a safe, smooth, and efficient synchronization of
generators, preventing electrical instability. 🚀
Procedure for Paralleling
Generators
Step
1: Adjust the Voltage of Generator G2 ⚡
- Use a volt-meter to ensure the
voltage of the incoming generator (G2) matches the system voltage.
- Adjust the field current of G2
to prevent voltage differences that can cause high circulating currents
when connected.
Step
2: Check the Phase Sequence of Generator G2 🔄
The
phase sequence of the incoming generator must match the system's sequence. This
can be verified using:
1.
Induction Motor Method
- Connect a small induction
motor to G1 and then to G2.
- Observe the motor’s rotation
direction:
✅ If both rotate in the same direction, the phase sequence is correct.
❌ If they rotate oppositely, swap any two phases on G2 to match the correct sequence.
2.
Three-Light-Bulb Method
- Connect three light bulbs
across the open terminals of G2.
- Observations:
✅ If the bulbs brighten and dim together, the phase sequence is correct.
❌ If the bulbs light up one by one, there is a phase mismatch. Solution: Swap two phases on G2.
Step
3: Frequency Adjustment 🎚️
- The frequency of G2 must be slightly
higher than that of the running generator (G1).
- Why? This ensures that G2 acts
as a generator and does not operate as a motor when connected.
- Use a frequency meter to
monitor and fine-tune the frequency.
Step
4: Phase Angle Matching and Synchronization ⏳
- Once voltage, frequency, and
phase sequence are set, the generators gradually synchronize
- Using a Synchroscope:
- The synchroscope needle shows
the phase angle difference between G1 and G2.
- If
the needle moves clockwise, G2's frequency is higher than G1.
- If the needle moves
counterclockwise, G2's frequency is lower than G1.
- When the needle reaches zero degrees (0°) or 180°, close the breaker to safely connect the generators.
This method ensures safe, stable, and efficient synchronization of generators for parallel operation.
Frequency-Power
Relationship in Synchronous Generators
The
frequency (fe)
of a synchronous generator is directly related to its rotational speed (n) and
the number of poles (P) by the fundamental formula:
Where:
- fe
=
Electrical frequency (Hz)
- n = Rotor speed (RPM)
- P = Number of poles
Mechanical
Input and Electrical Output
- The prime mover (e.g.,
turbine, engine) supplies mechanical power to the rotor.
- The rotor, spinning at a synchronous
speed, generates an AC voltage at a frequency determined by its speed and
pole configuration.
Stability
Considerations
- To maintain a stable system,
the rotor speed must match the synchronous speed corresponding to the
desired electrical frequency.
- Any fluctuations in mechanical
input (fuel, steam, or water flow) affect the rotor speed and, in turn,
the generator frequency.
This
relationship is crucial in power plants and grid stability, ensuring that
generators maintain the required 50 Hz or 60 Hz frequency.
Mathematical
Representation of Speed Droop (𝑆𝐷)
Speed
droop (SD) is a measure of how the speed of a synchronous generator
decreases as the load increases. This characteristic helps in load
sharing when multiple generators operate in parallel.
Formula
for Speed Droop:
Where:
- SD = Speed droop (%)
- N no_load = No-load speed
(RPM)
- N full_load = Full-load
speed (RPM)
Power-Frequency
Relationship in Droop Control:
The
power (P) and frequency (f) relationship in a synchronous generator with droop
control is:
f =
frated - SD × P
Where:
- f= Operating frequency (Hz)
- frated = Rated system frequency
(Hz)
- P = Active power output (%)
- SD = Speed droop (%)
Key
Points About Droop Control:
Ensures
stable load sharing among multiple generators.
Prevents
overloading by adjusting power output in response to frequency changes.
Typical
droop values range between 2% and 4% in most power systems.
Role of Automatic Voltage
Regulators (AVRs) ⚡
The
function of AVRs:
- AVRs automatically adjust the excitation
current of the generator to maintain a stable terminal voltage, even when
the load varies.
- Excitation Current Regulation:
o If the generator’s terminal voltage
drops (e.g., under lagging power factor loads), the AVR increases excitation,
strengthening the magnetic field and boosting voltage.
o If the generator’s terminal voltage
rises (e.g., under leading power factor loads), the AVR reduces excitation,
weakening the field and lowering the voltage
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