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overtravel and sympathetic tripping, since this can circumvent measures taken specifically to improve power quality.
Circuit breaker with relay. A circuit breaker will schedule an opening
event if its currents, adjusted by the associated current transformer
ratio, exceed the associated relay pickup setting. If the relay has an
instantaneous setting and the current exceeds that level, the event
time will be the relay instantaneous pickup time plus the breaker
clearing time. Otherwise, the event time will depend on the relay’s
time-current characteristic. If the relay is of the definite-time type, this
will be a constant relay setting plus breaker clearing time. If the relay
is of the inverse type, this will be a current-dependent time plus the
breaker clearing time. We use approximate time-current curves for
both relays and reclosers.
If the fault current is removed before the breaker opens, an internal
relay travel state variable is updated. This may produce a sympathetic
trip due to relay inertia. If no sympathetic trip is predicted, an event
for full reset is then pushed onto the priority queue.
The circuit breaker may have one or two reclosure settings. If the
breaker has opened, it will schedule a closing operation at the appropriate time. In case there are subsequent events from other devices, the
breaker model must manage an internal state variable of time accumulated toward the reclose operation. The time between opening and
reclosing is a constant. Once the breaker recloses, it follows the defined
fault-clearing behavior. There may be two reclosings, at different time
settings, before the breaker locks out and pushes no more events.
Fault. A permanent fault will not schedule any events for the priority
queue, but will have an associated repair time. Any customers without
power at the end of the fault simulation will experience a sustained
interruption, of duration equal to the repair time.
A temporary fault will schedule a clearing event whenever its voltage
is zero. Whenever the fault is reenergized before clearing, any accumulated clearing time is reset to zero. Upon clearing, the fault switch
state changes from closed to open, and then the fault simulation must
continue to account for subsequent device reclosures.
Fuse. A fuse will open when the fault current and time applied penetrate the minimum melting curve, or when the I2t product reaches the
minimum melting I2t. We use minimum melt rather than total clearing
time in order to be conservative in studies of fuse saving; this would not
be appropriate for device coordination studies. Expulsion fuses are
modeled with a spline fit to the manufacturer’s time-current curve,
while current-limiting fuses are modeled with I2t. In both cases, if the
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fault is interrupted before the fuse melts, an internal preheating state
variable is updated in case the fault is reapplied. However, we do not
specifically track possible fuse damage during the simulation.
If the fuse currents will penetrate the time-current curve or minimum melting I2t, then a fuse melting time is pushed onto the priority
queue. If the fuse currents are too low to melt the fuse, no event is
pushed. Once the fuse opens, downstream customers will experience a
sustained interruption equal to the fuse repair time.
Recloser. The recloser model is very similar to the circuit breaker with
relay model previously discussed. The main differences are that the
recloser can have up to four trips during the fault sequence, and two
different time-current curves can be used.
Sectionalizer. A sectionalizer will count the number of times the current drops to zero and will open after this count reaches a number that
can vary from 1 to 3. The device will not open under either load or fault
current.
8.8.6 Customer damage costs
Customer damage costs are determined by survey, PQ contract
amounts, or actual spending on mitigation. In terms of kilowatthours
unserved, estimates range from $2/kWh to more than $50/kWh. A typical cost for an average feeder with some industrial and commercial
load is $4 to $6/kWh. For approximating purposes, weighting factors
can be used to extend these costs to momentary interruptions and rms
variations assuming that the event has caused an equivalent amount
of unserved energy. Alternatively, one can use a model similar to the
example in Sec. 8.5, which basically is based on event count. Average
costs per event for a wide range of customer classes are typically stated
in the range of $3000 to $10,000.
With such high cost values, customer damage costs will drive the
planning decisions. However, these costs are very uncertain. Surveys
have been relatively consistent, but the costs are seldom “verified” with
customer payments to improve reliability or power quality. For example, aggregating the effect on a large number of residential customers
may indicate a significant damage cost, but there is no evidence that
residential customers will pay any additional amount for improved
power quality, in spite of the surveys. There may be a loss of goodwill,
but this is a soft cost. Planning should focus on high-value customers
for which the damage costs are more verifiable.
Costs for other types of PQ disturbances are less defined. For example, the economic effect of long-term steady-state voltage unbalance on
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motors is not well known, although it likely causes premature failures.
Likewise, the costs are not well established for harmonic distortion and
transients that do not cause load tripping.
The costs may be specified per number of customers (residential,
small commercial), by energy served, or by peak demand. If the cost is
specified by peak demand, it should be weighted using a load duration
curve. For steady-state voltage, harmonic distortion, and transients,
the load variation should be included in the electrical simulations, but
this is not necessary for sustained interruptions and rms variations.
Several examples and algorithm descriptions are provided in the
EPRI Power Quality for Distribution Planning report19 showing how
the planning method can be used for making decisions about various
investments for improving the power quality. We’ve addressed only the
tip of the iceberg here but hopefully have provided some inspiration for
readers.
8.9 References
1. EPRI TR-106294-V2, An Assessment of Distribution System Power Quality. Vol. 2:
Statistical Summary Report, Electric Power Research Institute, Palo Alto, Calif.,
May 1996.
2. M. McGranaghan, A. Mansoor, A. Sundaram, R. Gilleskie, “Economic Evaluation
Procedure for Assessing Power Quality Improvement Alternatives,” Proceedings of
PQA North America, Columbus, Ohio, 1997.
3. Daniel Brooks, Bill Howe, Establishing PQ Benchmarks, E Source, Boulder, Colo.,
May 2000.
4. EPRI TR-107938, EPRI Reliability Benchmarking Methodology, EPRI, Palo Alto,
Calif., 1997.
5. IEEE Standard 1366-1998, IEEE Guide for Electric Power Distribution Reliability
Indices.
6. D. D. Sabin, T. E. Grebe, M. F. McGranaghan, A. Sundaram, “Statistical Analysis of
Voltage Dips and Interruptions—Final Results from the EPRI Distribution System
Power Quality Monitoring Survey,” Proceedings 15th International Conference on
Electricity Distribution (CIRED ’99), Nice, France, June 1999.
7. IEEE Standard 1159-1995, IEEE Recommended Practice on Monitoring Electric
Power.
8. Dan Sabin, “Indices Used to Assess RMS Variations,” presentation at the Summer
Power Meeting of IEEE PES and IAS Task Force on Standard P1546, Voltage Sag
Indices, Edmonton, Alberta, Canada, 1999.
9. D. L. Brooks, R. C. Dugan, M. Waclawiak, A. Sundaram, “Indices for Assessing
Utility Distribution System RMS Variation Performance,” IEEE Transactions on
Power Delivery, PE-920-PWRD-1-04-1997.
10. IEEE Standard 519-1992, IEEE Recommended Practices and Requirements for
Harmonic Control in Electrical Power Systems.
11. A. E. Emanuel, J. Janczak, D. J. Pileggi, E. M. Gulachenski, “Distribution Feeders
with Nonlinear Loads in the NE USA: Part I. Voltage Distortion Forecast,” IEEE
Transactions on Power Delivery, Vol. 10, No. 1, January 1995, pp. 340–347.
12. Barry W. Kennedy, Power Quality Primer, McGraw-Hill, New York, 2000.
13. M. F. McGranaghan, B. W. Kennedy, et. al., Power Quality Standards and
Specifications Workbook, Bonneville Power Administration, Portland, Oreg., 1994.
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14. Andy Detloff, Daniel Sabin, “Power Quality Performance Component of the Special
Manufacturing Contracts between Power Provider and Customer,” Proceedings of the
ICHPQ Conference, Orlando, Fla., 2000.
15. Shmuel S. Oren, Joseph A. Doucet, “Interruption Insurance for Generation and
Distribution of Power Generation,” Journal of Regulatory Economics, Vol. 2, 1990,
pp. 5–19.
16. Joseph A. Doucet, Shmuel S. Oren, “Onsite Backup Generation and Interruption
Insurance for Electricity Distribution,” The Energy Journal, Vol. 12, No. 4, 1991, pp.
79–93.
17. Mesut E. Baran, Arthur W. Kelley, “State Estimation for Real-Time Monitoring of
Distribution Systems,” IEEE Transactions on Power Systems, Vol. 9, No. 3, August
1994, pp. 1601–1609.
18. T. E. McDermott, R. C. Dugan, G. J. Ball, “A Methodology for Including Power
Quality Concerns in Distribution Planning,” EPQU ‘99, Krakow, Poland, 1999.
19. EPRI TR-110346, Power Quality for Distribution Planning, EPRI, Palo Alto, CA,
April 1998.
20. M. T. Bishop, C. A. McCarthy, V. G. Rose, E. K. Stanek, “Considering Momentary and
Sustained Reliability Indices in the Design of Distribution Feeder Overcurrent
Protection,” Proceedings of 1999 IEEE T&D Conference, New Orleans, La., 1999, pp.
206–211.
21. V. Miranda, L. M. Proenca, “Probabilistic Choice vs. Risk Analysis—Conflicts and
Synthesis in Power System Planning,” IEEE Transactions on Power Systems, Vol. 13,
No. 3, August 1998, pp. 1038–1043.
8.10 Bibliography
Sabin, D. D., Brooks, D. L., Sundaram, A., “Indices for Assessing Harmonic Distortion
from Power Quality Measurements: Definitions and Benchmark Data.” IEEE
Transactions on Power Delivery, Vol. 14, No. 2, April 1999, pp. 489–496.
EPRI Reliability Benchmarking Application Guide for Utility/Customer PQ Indices,
EPRI, Palo Alto, Calif., 1999.
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373
Distributed Generation
and Power Quality
Many involved in power quality have also become involved in distributed generation (DG) because there is considerable overlap in the two
technologies. Therefore, it is very appropriate to include a chapter on
this topic.
As the name implies, DG uses smaller-sized generators than does the
typical central station plant. They are distributed throughout the
power system closer to the loads. The term smaller-sized can apply to a
wide range of generator sizes. Because this book is primarily concerned
with power quality of the primary and secondary distribution system,
the discussion of DG will be confined to generator sizes less than 10
MW. Generators larger than this are typically interconnected at transmission voltages where the system is designed to accommodate many
generators.
The normal distribution system delivers electric energy through
wires from a single source of power to a multitude of loads. Thus, several power quality issues arise when there are multiple sources. Will
DG improve the power quality or will it degrade the service end users
have come to expect? There are arguments supporting each side of this
question, and several of the issues that arise are examined here.
9.1 Resurgence of DG
For more than 7 decades, the norm for the electric power industry in
developed nations has been to generate power in large, centralized generating stations and to distribute the power to end users through transformers, transmission lines, and distribution lines. This is often
Chapter
9
Source: Electrical Power Systems Quality
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