Modern Solutions for the Control and Protection of ... · DG Relay Relay Angle Frequency Slip...
Transcript of Modern Solutions for the Control and Protection of ... · DG Relay Relay Angle Frequency Slip...
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Copyright © SEL 2012
Modern Solutions for the
Control and Protection of Electric
Power Systems
Edmund O. Schweitzer, III Schweitzer Engineering Laboratories, Inc.
June 8, 2012
They provide us the most versatile form of energy,
at the flick of a switch... at the speed of light...
at a fair price.
Our Electric Power Systems
Are Modern Marvels
Reliable
Economical
Efficient
Safe
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The Future of Power Systems
Solutions must be: efficient, low-cost, robust, reliable
No Blackouts
Faster Tripping
Islanding
State Measurement
New Sources
Distributed Generation
Intermittent Sources
Innovations
Better Control
Fast Remedial Action
Wide-Area Control
Secure
We Must Operate, Control, Protect Our
Wide-Area Systems Better
Time-coordination is for BACKUP.
Quicker loop times
Cycles or seconds…vs…minutes
Automation / operators
State-based control
Measure the state
Drive the system to desired state
Distributed control/successful islanding
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First Principles
Local decision making is most dependable.
Security is critical.
Logic-based: “If I lose these lines when
load is big, then I must shed load.”
Thermal-based: “This device will fail if
overload continues, so load must be
reduced or device must be tripped.” “I
should tell others when I am overloaded.”
Voltage and Angle Stability
Power-voltage characteristics are
becoming more “brittle.”
Low voltage can be worse than NO voltage.
=> Time-undervoltage characteristics.
Angle stability includes swings, out-of-step,
frequency.
Angles can indicate voltage stability
problems too.
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Load Trends Over Time
Fewer resistive loads (P = V2/R)
More switchers (P = const.)
More “brittle” systems
Increasing risk of voltage collapse
Conservation voltage reduction is less
effective today…and may even be counter-
productive!
50” Flat-Panel TV Test
I
V
1.5
2.5
P
Old TV (est.)
2.0
250
200
150
60 80 100 120
P
I
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What Is the “State”
of the Power System?
A vector of the complex voltages at every
node in the system, known at the same
instant of time.
You can estimate it from traditional SCADA
data, using a “state estimator,” …
…or you can directly measure it:
SYNCHROPHASORS.
Directly Measure the State
Detect bad data
Average
measurements
Determine topology
Calculate V at
adjacent stations:
V’ = V + ZI
Network
Sub 1
RTAC . . .
Sub n
SVP
Synchronized
Data
V1
V2
. . .
Vn
V1
Vn
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Sharing the Complete State Vector
Every Location Gets the State Vector
N = j + k + l + m + n
V1
.
.
.
Vj
. . . j k l m n
Vj
Vk
Vl
Vm
Vn
= S
Lateral Communications:
ICON, Radio
Vj = Vk Vl Vm Vn
Time Sub 1 Sub 2 Sub 3 Sub 4
0 V0 V0 V0 V0
1 V1 V1 V1 V1
2 V2 V2 V2 V2
3 V3 V3 V3 V3
4 V4 V4 V4 V4
5 V5 V5 V5 V5
6 V6 V6 V6 V6
7 V7 V7 V7 V7
8 V8 V8 V8 V8
9 V9 V9 V9 V9
… … … … …
Newest state is 1
Two-Second Scan, One-Second Synchrophasors
= State Every Second, Two Seconds Latency
Newest state is 3
Newest state is 5
Direct state measurement, second by second, with one scan of latency.
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Generator Relays Will Directly Measure
a
'a
N
S
E
IZ
V
E
Z
V, I
Generator
+
-
Rotor Test System
Load
Box
Synchronous
Generator
Prime
Mover
Optical
PickupVs and Is
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Western
Interconnection
>40,000 units
Texas
Interconnection
>18,000 units
Eastern
Interconnection
>125,000 units
SEL Synchrophasors Are Everywhere,
and Growing Every Day!
Reliable, Redundant Precise Time
Satellites: GPS is great when available
ICON networks +/– 0.5 µs of all nodes with
or without GPS
Rubidium and cesium standards
WWVB 60 kHz time broadcast
You can build systems today that enjoy the
precision of GPS and provide wide-area
synchrony even when GPS is lost.
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GPS Time Is Not Guaranteed!
Jamming or interference
(NAVWAR)
Equipment failure
DoD control
Solar flares
“On December 6, 2006, a solar flare created an unprecedented intense solar radio burst
causing large numbers of receivers to stop tracking the GPS signal.”
-- NOAA Press Release
Close the Loop for Real-Time Control
Locally and over wide areas
Relay
SVP or RTAC Relay
Relay
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RTAC & SVP:
Relay-Speed Processing, Anywhere
State Equations: Stability, Thermal
Phasor Math: Self-Checks, Interpolation
Synchrophasor Processing
Synchrophasor Vector Processor
One-cycle loops
Local data qualification
Regional decision making
Relay speeds, special-protection schemes
Real-Time Automation Controller
Sub-second loops
Ideal SCADA interface
Directly in the Relays
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What Do I Do With the State?
Measure it
State equations predict where state is
heading.
If it’s going somewhere bad, then act, to
keep it safe.
Repeat.
Making It Easier
Break down the system, model locally
Generation Plants
Transmission Networks
Distribution Systems
Build equivalents, for simplicity
The farther away, the simpler
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Communications for Critical Infrastructure
1 2
3
1
2
3
7 ms
12 ms
7 ms
Secure, 5 ms healing, reliable, redundant, 0.5 µs absolute time
Relay – SVP – ICON – SVP – Relay Three to four cycles, across wide areas
t E t E t E
SVP
PMU
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Copyright © SEL 2012
Georgia: Tiblisi Relies on Enguri Dam Line Loss Requires Load Shedding
Enguri HPP
115 kV Network
400 kV
900 MW
AngosturaTapachula
City
400 kV
Southern Region Load
SabinoChicoasen
National
System
400 kV
Synchrophasors Maintain Stability
at CFE
Synchrophasors Trip
Generator
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Florida Power & Light Anti-Islanding
T
DG
Relay
Relay
Angle
Frequency
Slip
Acceleration
SVP
State Interpolation or “Linear Estimation”
V1 = ¼ VL1 + VL2 + VL3 + VL4 if all breakers closed and
if all voltages about the same
V2 = V1 + Z12 I1
Line 4 Line 1
Line 2 Line 3
Sub 1
Sub 2
V2
VL2
VL1 VL4
VL3
Z12
I1
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Determining Wide-Area Voltages
Use Local V and I to Determine Remote V
1 2 3
4 5 6
7 8 9
V2’ = V1 + Z12 • I12
Utilities Are Operating Closer to the Edge
MarginMargin
1.0 1.3 1.5 1.7PU Nominal Load
1.0
0.5
0.0
Operating
Point
Bifurcation
Point
V
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Monitor Angles Between Transmission
System and Critical Distribution Buses
SEL-421
SEL PDC
Modem
Modem
Server
SEL-421
Detect Voltage Collapse by Angle
138 kV
138 kV
69 kV
23 kV
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Inverse-Time Undervoltage Elements
Shed Low-Voltage Loads First No Communications Needed!
0.2 0.4 0.6 0.8
Voltage (pu)
Seconds
0
5
10
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Governor Mode Control
Utility Power
System
Relay
Plant Distribution
System
Relay
Generator Governor
Abbott
Generator
Frequency and Angle
Measurements Across
Relay-to-Relay Logic
Communications
Regulate
Power
Regulate
Frequency
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Governors Today and Tomorrow
Power setpoint
Most sources
Matches frequency of “system”
Frequency setpoint
One plant per system
Others follow by “droop”
Phase setpoint??
Why Drive Phase Instead of Frequency?
δ = ω * t ω = δ’
P = [ V1*V2 / X ] sin δ
Historically, operators adjusted frequency to
get 24 x 60 x 60 x 60 cycles per day
Going forward, command the ANGLES to drive
the desired power flows…and keep up instant
by instant.
Angle Is a State Variable
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Traditional Control to Isolate Line
Bus 1 Bus 2 224 kV 224 kV
Master Control
Traditional Control to Isolate Line
Bus 1 Bus 2
Master Control
230 kV 206 kV
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Traditional Control to Isolate Line
Bus 1 Bus 2
Master Control
230 kV 206 kV
Traditional Control to Isolate Line
Bus 1 Bus 2 224 kV
Master Control
Close Cap
230 kV
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Traditional Control to Isolate Line
Bus 1 Bus 2 224 kV 224 kV
Master Control
Tap Down Close Cap
Synchronous Control to Isolate Line
Bus 1 Bus 2 224 kV 224 kV
Master Control
Local Control Local Control
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Bus 1 Bus 2 224 kV 224 kV
Master Control
Local Control Local Control
Recipes Sent to Local Controllers
Bus 1 Bus 2
Execute
Recipe
Simultaneously
224 kV 224 kV
Master Control
Local Control Local Control
Recipes Execute at Precise Instant
Tap Down Close Cap
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Performance of Future Systems
Decentralized processing for robustness,
speed, security, successful islanding.
Clearing faults with no intentional delay.
Nearly instantaneous restoration.
Add distributed sources, anywhere.
Prevent blackouts: measure state, predict
trajectory, decide before “crashing.”
Lower capital and operating costs.