Optimal Planning of Power Distribution Networks in Rural Areas
PACE Seminar 2017
Tyrone Fernando Herbert Iu Mark Reynolds Shervin Fani 2nd March 2017 James Fletcher
Optimal Planning of Power Distribution Networks in Rural Areas - - PowerPoint PPT Presentation
Optimal Planning of Power Distribution Networks in Rural Areas PACE Seminar 2017 2 nd March 2017 James Fletcher Tyrone Fernando Shervin Fani Herbert Iu Mark Reynolds Outline Research area Power distribution network planning Core
PACE Seminar 2017
Tyrone Fernando Herbert Iu Mark Reynolds Shervin Fani 2nd March 2017 James Fletcher
Research area – Power distribution network planning
Traditional network planning + Microgrid planning
(Western Power, 2016)
To minimize the costs of constructing and
according to technical and operational constraints.
(SpidaView 2016)
Base problem:
1 10 100 1000 10000 100000 1000000 10000000 100000000 1E+09 1E+10 1E+11 5 10 15
Steps Nodes
Complexity:
E.g.
problem may be factorial
deterministic algorithms given the problem size is small enough
Deterministic Methods
Heuristic Methods
6.1 6.2 6.3 6.4 6.5 6.6 6.7 6.8 x 10
5
6.385 6.39 6.395 6.4 6.405 6.41 6.415 6.42 6.425 6.43 x 10
6
X Location (m) Y Location (m)
Single Phase Node Three Phase Node
Complexity ~ NP-hard
the network
network the best solution?
(Western Power 2016)
constraints.
Method 1
isolated loads by generating power at the point of demand.
Method 2
generating power at the point of demand.
(Western Power 2016)
What is an SPS?
Genetic Algorithm
mimics the evolutionary process through the use of genetic operators What is the GA?
combinatorial problems
Why did we choose the GA? New Population Initial Population Selection How does the GA work?
Objective Function Genetic Algorithm Procedure
Initial Population
Selection
Population Gr 1 Gr 2
Best Best
f. Reconfiguration Genetic Operations
Reduction ~11%
Reduction ~11% Reduction ~11% ~20%
Locked 3 phase Single phase network doesn’t need to be next to roads Fixed discount rate Outage costs are not yet incorporated No decommissioning cost
6.7 6.75 6.8 6.85 6.9 6.95 7 x 10
5
6.318 6.32 6.322 6.324 6.326 6.328 6.33 6.332 6.334 6.336 6.338 x 10
6
X Location (m) Y Location (m)
KDNZ340-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network 6.77 6.78 6.79 6.8 6.81 6.82 6.83 6.84 x 10
5
6.3325 6.333 6.3335 6.334 6.3345 6.335 6.3355 6.336 6.3365 x 10
6
X Location (m) Y Location (m)
KDNZ340-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network 6.82 6.84 6.86 6.88 6.9 6.92 x 10
5
6.32 6.322 6.324 6.326 6.328 6.33 x 10
6
X Location (m) Y Location (m)
KDNZ340-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network
6.9 6.95 7 7.05 7.1 7.15 7.2 x 10
5
6.29 6.295 6.3 6.305 6.31 6.315 6.32 6.325 6.33 x 10
6
X Location (m) Y Location (m)
KDNZ341-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network 6.995 7 7.005 7.01 7.015 7.02 7.025 7.03 7.035 7.04 x 10
5
6.317 6.318 6.319 6.32 6.321 6.322 x 10
6
X Location (m) Y Location (m)
KDNZ341-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network 7.01 7.02 7.03 7.04 7.05 7.06 x 10
5
6.3075 6.308 6.3085 6.309 6.3095 6.31 6.3105 6.311 6.3115 6.312 x 10
6
X Location (m) Y Location (m)
KDNZ341-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network 7.155 7.16 7.165 7.17 7.175 7.18 7.185 7.19 7.195 7.2 x 10
5
6.298 6.2985 6.299 6.2995 6.3 6.3005 6.301 6.3015 6.302 6.3025 6.303 x 10
6
X Location (m) Y Location (m)
KDNZ341-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network
5.25 5.3 5.35 5.4 5.45 5.5 5.55 5.6 x 10
5
6.22 6.222 6.224 6.226 6.228 6.23 6.232 6.234 6.236 6.238 x 10
6
X Location (m) Y Location (m)
KATZ44-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network 5.4 5.41 5.42 5.43 5.44 5.45 5.46 x 10
5
6.223 6.224 6.225 6.226 6.227 6.228 x 10
6
X Location (m) Y Location (m)
KATZ44-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network 5.48 5.485 5.49 5.495 5.5 5.505 5.51 5.515 5.52 5.525 5.53 x 10
5
6.2205 6.221 6.2215 6.222 6.2225 6.223 6.2235 6.224 6.2245 x 10
6
X Location (m) Y Location (m)
KATZ44-SPS Network Correlated poles Correlated DTs Uncorrelated Poles Uncorrelated DTs 3ph DT 1ph DT 3ph Removed Network 1ph Removed Network 3ph Network 1ph Network
Scenario Current Network (km) Cost Reduction (per unit) Number of SPS Simulation Time (seconds) KDN/Z340 68.5 12.70 9 11.6 KDN/Z341 71.0 4.56 3 12.4 KAT/Z44 76.0 2.90 2 17.8
SPS Selection
Planned Works
For SPS identification it is necessary to know:
Equipment Mapping Trans ID Meter ID
123 10 123 11 123 12
Devices
Devices Etc… Database
DISTRIBUTION SUBSTATION FEEDER BACKBONE SPURS
Locations
& Locations
Connections Network Formation (Grid) Customer Load (SPS)
Mapping
Consumption Data
Meter Usage (kWh) SPS Size (kWh)
12.0 20 35.3 40 1.2 2
Results: Network Details:
Base SPS SPS with Constraints Number of SPS
99 (52%) 61 (32%)
Pole Reduction
39 % 28 %
Conclusions:
Future Work:
Investment period is 50 years Fixed discount rate Cost parameters are correct Outage costs are not yet incorporated No decommissioning cost Geographical constraint not taken into account
Optimal routing of distribution networks in rural areas using GA Method 1: SPS as a network alternative using a pathing algorithm Method 2:
https://www.westernpower.com.au/community/blog/cost-saving-innovation-for-electricity-networks/
Patrick Doran-Wu
Network Planning, WP
Brad Smith
Network Planning, (former) WP
Jai Thomas
Regulation and Investment Management, WP
Matthew Webb
Network Planning, WP