PresentationPDF Available

Efficient utilization of energy employing heuristic techniques with the incorporation of green energy resources in smart cities

Authors:

Abstract and Figures

Synopsis Presentation
Content may be subject to copyright.
Efficient utilization of energy employing
heuristic techniques with the incorporation
of green energy resources in smart cities
Asif Khan
CIIT/FA15-PCS-004/ISB
Supervisor: Dr. Nadeem Javaid
Co-Supervisor: Dr. Mariam Akbar
Presentation theme
Introduction
Literature review
Problem statement
Problem formulation
System model
Proposed solution
Simulations and discussion
Conclusion
2
Introduction
Smart grid
Traditional grid + information and communication technology
Bi-directional communication
Consumer-interactive
Challenges
Stochastic environment i.e. Renewable energy sources
Load balancing
User comfort maximization
Uninterrupted power supply
Solution
Supply side management (SSM)
Demand side management (DSM)
Demand response (DR) programs
Price-based DR
Incentive-based DR
3
Literature review (1/2)
4
[1]. Vardakas, John S., Nizar Zorba, and Christos V. Verikoukis. “Power demand control scenarios for smart grid applications with finite number of
appliances.Applied Energy 162 (2016): 83-98.
[2]. Shirazi, Elham, and Shahram Jadid. "Optimal residential appliance scheduling under dynamic pricing scheme via HEMDAS." Energy and Buildings 93
(2015): 40-49.
[3]. Derakhshan, Ghasem, Heidar Ali Shayanfar, and Ahad Kazemi.“The optimization of demand response programs in smart grids.Energy Policy 94 (2016):
295-306.
Technique(s)
Objective(s)
Feature (s)
Limitation(s)
Analytical model
[1]
Compress peak power
demand
Recursive formulas to determine power
units in use in 4
different scenarios
Does
not consider appliance
energy cycles
MILP [2]
Minimize cost and
peak
energy demand
Reduced cost and integrated RESs,
storage, combined heat and power unit,
User comfort
Computational complexity,
priority
ignored
TLBO and SFL
[3]
Consumers’ bill
reduction
TOU, CPP, RTP prices signals taken,
TLBO provides more optimized results
than SFL
User comfort and PAR are
ignored
Table 1 : Literature review
Literature review (2/2)
5
[4]. Muralitharan, K., Rathinasamy Sakthivel, and Yan Shi. "Multiobjective optimization technique for demand side management with load balancing
approach in smart grid." Neurocomputing 177 (2016): 110-119.
[5]. Logenthiran, Thillainathan, Dipti Srinivasan, and Tan Zong Shun. “Demand side management in smart grid using heuristic optimization.IEEE
transactions on smart grid 3.3 (2012): 1244-1252.
[6]. Ogunjuyigbe, A. S. O., T. R. Ayodele, and O. A. Akinola. “User satisfaction-induced demand side load management in residential buildings with user
budget constraint.Applied Energy 187 (2017): 352-366.
Technique(s)
Objective(s)
Feature (s)
Limitation(s)
Multi
-objective evolutionary
algorithm [4]
Minimize cost and waiting
time
Threshold policy along with
penalty has been considered
PAR is ignored
EA [5]
Minimize electricity bill and
peak demand
Considered large number of
devices
in residential,
commercial and industrial
areas
User comfort and priority are
ignored
Load satisfaction algorithm
[6]
Cost reduction and user
comfort maximization
Multi
-objective function,
Three different budget
scenarios are
implemented
Ignores PAR and
energy
cycles of an appliance
Table 1 : Literature review cont.
Problem statement (1/2)
Optimal stopping rule [7]
Minimization in electricity bill and average delay
Peak energy appliances cycles consideration
However, ignores PAR
GA, ACO and BPSO used for home appliance scheduling [8]
Cost reduction
Problem formulation using multiple knapsack
User priority is not considered
In [7], there is no PAR evaluation, which may cause high load during off-peak time slots. In [8],
actual load profiles are replaced by maximum or the average load of devices which may not give
accurate results when compared it with the real load profile taking different energy cycles of an
appliance and also neglected the priority. We consider the limitations of above papers and propose
a solution where real load profile of three appliances are taken with priority and PAR
consideration.
6
[7]. Yi, Peizhong, Xihua Dong, Abiodun Iwayemi, Chi Zhou, and Shufang Li.“Real-time opportunistic scheduling for residential demand response.IEEE
Transactions on smart grid 4, no. 1 (2013): 227-234.
[8]. Rahim, Sahar, Nadeem Javaid, Ashfaq Ahmad, Shahid Ahmed Khan, Zahoor Ali Khan, Nabil Alrajeh, and Umar Qasim. “Exploiting heuristic algorithms
to efficiently utilize energy management controllers with renewable energy sources.Energy and Buildings 129 (2016): 452-470.
Problem statement (Future) (2/2)
Linear programming [9]
Minimization in electricity bill and user
RESs and ESS are ignored
Fog-to-cloud (F2C) layered approach [10]
Bring different heterogeneous fog/cloud layers into a hierarchical architecture
Establish a real need for coordinated management
IoT-based optimization framework [11]
Energy efficient: scheduling and use of lightweight protocols (UPnP, 6lowPAN)
Energy harvesting: from ambient sources i.e. solar, wind.
Fog computing environment [12]
Big data is preprocessed and computed before transmitting it to the cloud servers
The three-tier model use (SG, fog, and cloud layers)
However, [10-12] lack the integration of social grid data
7
[9]. Ma, Kai, Ting Yao, Jie Yang, and Xinping Guan. "Residential power scheduling for demand response in smart grid." International Journal of Electrical Power &
Energy Systems 78 (2016): 320-325.
[10]. Masip-Bruin, Xavi, Eva Marn-Tordera, Ghazal Tashakor, Admela Jukan, and Guang-Jie Ren. “Foggy clouds and cloudy fogs: a real need for coordinated management
of fog-to-cloud computing systems.IEEE Wireless Communications23, no. 5 (2016): 120-128.
[11]. Ejaz, Waleed, Muhammad Naeem, Adnan Shahid, Alagan Anpalagan, and Minho Jo.“Efficient energy management for the internet of things in smart cities.IEEE
Communications Magazine55, no. 1 (2017): 84-91.
[12]. Okay, Feyza Yildirim, and Suat Ozdemir. “A fog computing based smart grid model.In Networks, Computers and Communications (ISNCC), 2016 International
Symposium on, pp. 1-6. IEEE, 2016.
Problem formulation (1/2)
8


Subject to:
=

 ……… (1)

 ……………… (2)

 

 ….. (3)


……………………..……….. (4)

>
………………………....(5)
=  
  ….…. (6)
Problem formulation (2/2)
9
Threshold [13]:
 
...(7)
Where:
are maximum and minimum EP values at time slot
represents appliance priority value
energy consumption
PAR:   

…………… (8)
[13]. Yi, Peizhong, Xihua Dong, Abiodun Iwayemi, Chi Zhou, and Shufang Li.“Real-time opportunistic scheduling for residential demand response.IEEE
Transactions on smart grid 4, no. 1 (2013): 227-234.T
System model (1/2)
10
Smart home
Home area network (HAN)
Energy management
controller (EMC)
Appliances energy pattern
EMC
Communicates with SM
SM receives pricing signal
EMC collects appliances power
consumption pattern
Schedule home appliances
Smart
Clothes
dryer
Smart TV
Smart
Refrigerator
PC
Mobile
Juicer/ grinder
Fan
Smart Home
Smart
Dishwasher
Energy Management
Controller (EMC)
Wi-Fi/
ZigBee
routers
Utility network
NAN
Smart meter
Smart meter
Smart meter
RTP signals
Appliances
usage data
HAN
AMI
Smart plug
Fig. 1: Proposed system model
System model (2/2)
11
Advance metering infrastructure
Bidirectional communication
NAN used to send RTP
Appliances energy consumption
pattern [14]
Clothes dryer (CD)
Dishwasher (DW)
Refrigerator (REF)
[14]. Iwayemi, Abiodun, PeizhongYi, Xihua Dong, and Chi Zhou. “Knowing when to act: An optimal stopping method for smart grid demand
response.” Ieee Network 25, no. 5 (2011).
246810 12 14 16 18 20 22 24
Hour of the day
0
0.02
0.04
0.06
0.08
0.1
0.12
Normalized hourly energy usage
Clothes dryer
Dishwasher
Refrigerator
Fig. 2: Appliance energy profile data
Proposed solution
12
Enhanced Differential Evaluation (EDE) [15]
Evolutionary algorithm, enhanced DE
Control parameters reduced (NP, F, and CR) to (NP and F)
Improve strategy by create five different trial vectors
Good convergence rate (4th trial vector)
Increase diversity of search space (5th trial vector)
Genetic algorithm (GA)
Evolutionary algorithm
Good convergence rate (0.9 cross over)
Parallel search
May stuck on local optima
Binary particle swarm optimization (BPSO)
Combines self-experience with social experience
Find approximate solutions of problems
Easy to implement
Few parameters to adjust
[15] Arafa, M., Sallam, E. A., & Fahmy, M. M. (2014, May). An enhanced differential evolution optimization algorithm. In Digital Information and
Communication Technology and it’s Applications (DICTAP), 2014 Fourth International Conference on (pp. 216-225). IEEE.
Simulations and discussion (1/14)
Pricing scheme
Day ahead real time pricing (DA-RTP)
Performance parameters
Cost
Delay
Energy consumption
PAR
Two scenarios
Scenario-1 without knapsack capacity limit
Scenario-2 with knapsack capacity limit
13
Fig. 3: DA-RTP signal
14
12345678910 11 12
Time (Month)
5
10
15
20
25
30
Cost (dollar)
Non-schedule
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
Fig. 4: Average monthly cost of clothes dryer
12345678910 11 12
Time (Month)
6
8
10
12
14
16
18
20
22
24
Cost (dollar)
Non-schedule
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 6: Average monthly cost of refrigerator
12345678910 11 12
Time (Month)
20
25
30
35
40
45
Cost (dollar)
Non-schedule
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Fig. 5: Average monthly cost of dishwasher
Scenario 1
Monthly Cost Plots
Simulations and discussion (2/14)
15
Fig. 7: Average yearly cost of clothes dryer
Fig. 8: Average yearly cost of dishwasher
0Cases
0
50
100
150
200
Average Cost (dollar)
Non-schedule
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 9: Average yearly cost of refrigerator
0Cases
0
50
100
150
200
250
300
350
400
Cost (dollar)
Non-schedule
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
App.
N
-Sch.
($)
EDE ($) GA ($) BPSO ($)
Low
High
Low
High
Low
High
CD
234.90
84.42
157.14
94.21
159.75
84.49
158.07
DW
199.54
102.10
131.96
105.35
135.06
102.10
132.74
REF
367.48
332.89
352.17
337.63
352.17
333.55
352.35
Simulations and discussion (3/14)
Table 3 : Yearly cost
0Cases
0
50
100
150
200
250
Average Cost (dollar)
Non-schedule
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
16
Fig. 10: Average delay of clothes dryer
0Cases
0
1
2
3
4
5
6
7
8
Time (Hours)
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
App.
EDE (hrs) GA (hrs) BPSO (hrs)
Low
High
Low
High
Low
High
CD
7.62
2.38
6.83
3.19
7.57
3.00
DW
5.00
0.75
4.50
1.22
5.00
0.93
REF
11.88
5.50
11.88
5.50
11.88
5.50
Fig. 11: Average delay of dishwasher
0Cases
0
1
2
3
4
5
Time (Hours)
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 12: Average delay of refrigerator
0Time (Day)
0
2
4
6
8
10
12
Time (Hours)
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Simulations and discussion (4/14)
Table 4 : Average delay
17
Fig. 13: Energy consumption of clothes dryer
12345678910 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Time (hours)
0
0.1
0.2
0.3
0.4
0.5
0.6
Energy consumption (kWh)
Non-schedule
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
App.
N
-Sch.
(kWh)
EDE (kWh) GA (kWh) BPSO (kWh)
Low
High
Low
High
Low
High
CD
0.50
0.56
0.33
0.52
0.30
0.56
0.50
DW
0.17
0.18
0.13
0.18
0.13
0.18
0.13
REF
0.16
0.22
0.16
0.22
0.16
0.22
0.16
Fig. 14: Energy consumption of dishwasher
12345678910 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Time (hours)
0
0.02
0.04
0.06
0.08
0.1
0.12
0.14
0.16
0.18
Energy consumption (kWh)
Non-schedule
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 15: Energy consumption of clothes refrigerator
12345678910 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Time (hours)
0.06
0.08
0.1
0.12
0.14
0.16
0.18
0.2
0.22
Energy consumption (kWh)
Non-schedule
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Simulations and discussion (5/14)
Table 5 : Energy consumption
18
Fig. 16: PAR of clothes dryer
0Cases
0
0.5
1
1.5
2
2.5
3
3.5
4
4.5
PAR
Non-schedule
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
App.
N
-Sch.
(PAR)
EDE GA BPSO
Low
High
Low
High
Low
High
CD
4
4.44
2.67
4.15
2.37
4.44
2.67
DW
2.93
3.06
2.26
3.06
2.26
3.06
2.26
REF
1.85
2.46
1.85
2.46
1.85
2.46
1.85
Fig. 17: PAR of dishwasher
0Cases
0
0.5
1
1.5
2
2.5
3
3.5
PAR
Non-schedule
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 18: PAR of refrigerator
0Cases
0
0.5
1
1.5
2
2.5
PAR
Non-schedule
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Simulations and discussion (6/14)
Table 6 : PAR
19
Fig. 19: Average monthly cost of clothes dryer (knapsack)
12345678910 11 12
Time (Month)
5
10
15
20
25
30
Cost (dollar)
Non-schedule
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
Fig. 20: Average monthly cost of dishwasher (knapsack)
12345678910 11 12
Time (Month)
6
8
10
12
14
16
18
20
22
24
Cost (dollar)
Non-schedule
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 21: Average monthly cost of refrigerator (knapsack)
12345678910 11 12
Time (Month)
20
25
30
35
40
45
Cost (dollar)
Non-schedule
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Simulations and discussion (7/14)
Scenario 2 (knapsack)
Monthly Cost Plots
20
Fig. 22: Average yearly cost of clothes dryer (knapsack)
0Cases
0
50
100
150
200
250
Average Cost (dollar)
Non-schedule
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
App.
N
-Sch.
($)
EDE ($) GA ($) BPSO ($)
Low
High
Low
High
Low
High
CD
234.90
118.23
163.83
120.92
163.99
126.05
165.40
DW
199.54
110.87
134.62
112.10
136.27
111.14
138.93
REF
367.48
343.37
352.17
343.37
352.17
343.51
352.22
Fig. 23: Average yearly cost of dishwasher (knapsack)
0Cases
0
50
100
150
200
Average Cost (dollar)
Non-schedule
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 24: Average yearly cost of refrigerator (knapsack)
0Cases
0
50
100
150
200
250
300
350
400
Cost (dollar)
Non-schedule
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Simulations and discussion (8/14)
Table 7 : Yearly cost (knapsack)
21
Fig. 25: Average delay of clothes dryer (knapsack)
0Cases
0
1
2
3
4
5
6
Time (Hours)
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
App.
EDE (hrs) GA (hrs) BPSO (hrs)
Low
High
Low
High
Low
High
CD
5.86
3.01
5.86
3.38
5.86
3.6
DW
4.79
1.22
4.65
1.22
4.79
0.94
REF
6.38
5.50
6.38
5.50
5.75
5.50
Fig. 26: Average delay of dishwasher (knapsack)
0Cases
0
1
2
3
4
5
Time (Hours)
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 27: Average delay of refrigerator (knapsack)
0Time (Day)
0
1
2
3
4
5
6
7
Time (Hours)
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Simulations and discussion (9/14)
Table 8 : Average delay (knapsack)
22
Fig. 28: Energy consumption of clothes dryer (knapsack)
12345678910 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Time (hours)
0
0.1
0.2
0.3
0.4
0.5
Energy consumption (kWh)
Non-schedule
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
App.
N
-Sch.
(kWh)
EDE (kWh) GA (kWh) BPSO (kWh)
Low
High
Low
High
Low
High
CD
0.50
0.50
0.33
0.50
0.30
0.50
0.50
DW
0.17
0.17
0.13
0.17
0.13
0.17
0.13
REF
0.16
0.16
0.16
0.16
0.16
0.16
0.16
Fig. 30: Energy consumption of dishwasher (knapsack)
12345678910 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Time (hours)
0
0.02
0.04
0.06
0.08
0.1
0.12
0.14
0.16
0.18
Energy consumption (kWh)
Non-schedule
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 29: Energy consumption of refrigerator (knapsack)
12345678910 11 12 13 14 15 16 17 18 19 20 21 22 23 24
Time (hours)
0.06
0.08
0.1
0.12
0.14
0.16
0.18
Energy consumption (kWh)
Non-schedule
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Simulations and discussion (10/14)
Table 9 : Energy consumption (knapsack)
23
Fig. 31: PAR of clothes dryer (knapsack)
0Cases
0
0.5
1
1.5
2
2.5
3
3.5
4
4.5
PAR
Non-schedule
EDE mu=0.001
EDE mu=0.13
GA mu=0.001
GA mu=0.13
BPSO mu=0.001
BPSO mu=0.13
App.
N
-Sch.
(PAR)
EDE GA BPSO
Low
High
Low
High
Low
High
CD
4
4.00
2.67
4.00
2.37
4.00
4.00
DW
2.93
2.93
2.26
2.93
2.26
2.93
2.26
REF
1.85
1.85
1.85
1.85
1.85
1.85
1.85
Fig. 32: PAR of dishwasher (knapsack)
0Cases
0
0.5
1
1.5
2
2.5
3
PAR
Non-schedule
EDE mu=0.001
EDE mu=0.017
GA mu=0.001
GA mu=0.017
BPSO mu=0.001
BPSO mu=0.017
Fig. 33: PAR of refrigerator (knapsack)
0Cases
0
0.5
1
1.5
2
PAR
Non-schedule
EDE mu=0.0033
EDE mu=0.0089
GA mu=0.0033
GA mu=0.0089
BPSO mu=0.0033
BPSO mu=0.0089
Simulations and discussion (11/14)
Table 10 : PAR (knapsack)
24
Feasible region (FR) of
cost-power consumption
relationship
Fig. 34: FR cost-energy of clothes dryer
00.05 0.1 0.15 0.2 0.25 0.3 0.35 0.4 0.45 0.5
Power consumption (kWh)
-0.01
0
0.01
0.02
0.03
0.04
0.05
0.06
0.07
Cost per hour ($)
P1(0.0185, 0.00152)
P2(0.0185, 0.0025)
P3(0.5, 0.0679)
P4(0.5, 0.0041)
P5(0.073, 0.0102)
P6(0.5, 0.0102)
00.02 0.04 0.06 0.08 0.1 0.12 0.14 0.16 0.18
Power consumption (kWh)
-0.005
0
0.005
0.01
0.015
0.02
0.025
Cost per hour ($)
P1(0.0031, 0.00025)
P2(0.0031, 0.0042)
P3(0.1707, 0.0232)
P4(0.1707, 0.0014)
P5(0.09, 0.0120) P6(0.1707, 0.0120)
Fig. 35: FR cost-energy of dishwasher Fig. 36: FR cost-energy of refrigerator
0.06 0.08 0.1 0.12 0.14 0.16 0.18
Power consumption (kWh)
-0.005
0
0.005
0.01
0.015
0.02
0.025
Cost per hour ($)
P1(0.0718, 0.0013)
P2(0.0718, 0.0098)
P3(0.1615, 0.0219)
P4(0.1615, 0.00588)
P5(0.13, 0.0176)
P6(0.1615, 0.0176)
Simulations and discussion (12/14)
25
Feasible region (FR) cost-
delay relationship
Fig. 38: FR cost-delay of dishwasher
00.5 11.5 22.5 33.5 44.5 5
Delay (hours)
0
50
100
150
200
Cost (dollar)
P1(0, 199.54)
P2(0.75, 131.96)
P3(5, 102.10)
P4(4.79, 103)
P5(4.79, 105)
012345678
Delay (hours)
0
50
100
150
200
Cost (dollar)
P1(0, 234.90)
P2(2.38, 157.14)
P3(7.62, 84.42)
P4(5.86, 109)
P5(5.86, 122)
Fig. 37: FR cost-delay of clothes dryer
Fig. 39: FR cost-delay of refrigerator
0246810 12
Delay (hours)
320
330
340
350
360
370
Cost (dollar)
P1(0, 367.48)
P2(5.50, 352.17)
P3(11.88, 332.89)
P4(6.38, 332.89)
P5(6.38, 350)
Simulations and discussion (13/14)
26
Performance trade-off
1.
  

2.


3.


Simulations and discussion (14/14)
27
Conclusion and future work
Appliances priority implemented
Two scenarios used
1. Scenario-1
EDE performed well in reducing cost
GA performed well in reducing delay
2. Scenario-2 (KS)
Knapsack implemented to control peaks
GA reduced PAR value
Future Work
Consider large number of appliances in a home
Integration of RESs and ESS in grid-connected and stand-alone modes
Fog- induced SG architecture
Thank you!
28
ResearchGate has not been able to resolve any citations for this publication.
Conference Paper
Full-text available
Traditional electric generation based on fossil fuel consumption threatens the humanity with global warming, climate change, and increased carbon emission. Renewable resources such as wind or solar power are the solution to these problems. The smart grid is the only choice to integrate green power resources into the energy distribution system, control power usage, and balance energy load. Smart grids employ smart meters which are responsible for two-way flows of electricity information to monitor and manage the electricity consumption. In a large smart grid, smart meters produce tremendous amount of data that are hard to process, analyze and store even with cloud computing. Fog computing is an environment that offers a place for collecting, computing and storing smart meter data before transmitting them to the cloud. This environment acts as a bridge in the middle of the smart grid and the cloud. It is geographically distributed and overhauls cloud computing via additional capabilities including reduced latency, increased privacy and locality for smart grids. This study overviews fog computing in smart grids by analyzing its capabilities and issues. It presents the state-of-the-art in area, defines a fog computing based smart grid and, gives a use case scenario for the proposed model.
Article
Full-text available
The recent advances in cloud services technology are fueling a plethora of information technology innovation, including networking, storage, and computing. Today, various flavors have evolved of IoT, cloud computing, and so-called fog computing, a concept referring to capabilities of edge devices and users’ clients to compute, store, and exchange data among each other and with the cloud. Although the rapid pace of this evolution was not easily foreseeable, today each piece of it facilitates and enables the deployment of what we commonly refer to as a smart scenario, including smart cities, smart transportation, and smart homes. As most current cloud, fog, and network services run simultaneously in each scenario, we observe that we are at the dawn of what may be the next big step in the cloud computing and networking evolution, whereby services might be executed at the network edge, both in parallel and in a coordinated fashion, as well as supported by the unstoppable technology evolution. As edge devices become richer in functionality and smarter, embedding capacities such as storage or processing, as well as new functionalities, such as decision making, data collection, forwarding, and sharing, a real need is emerging for coordinated management of fog-to-cloud (F2C) computing systems. This article introduces a layered F2C architecture, its benefits and strengths, as well as the arising open and research challenges, making the case for the real need for their coordinated management. Our architecture, the illustrative use case presented, and a comparative performance analysis, albeit conceptual, all clearly show the way forward toward a new IoT scenario with a set of existing and unforeseen services provided on highly distributed and dynamic compute, storage, and networking resources, bringing together heterogeneous and commodity edge devices, emerging fogs, as well as conventional clouds. Introduction: The Scenario
Article
The drastic increase in urbanization over the past few years requires sustainable, efficient, and smart solutions for transportation, governance, environment, quality of life, etc. The Internet of Things (IoT) offers many sophisticated and ubiquitous applications for smart cities. The energy demand of IoT applications is increased, while the IoT devices continue to grow in both numbers and their requirements. Therefore, smart city solutions must have the ability to efficiently utilize energy and handle associated challenges. Energy management is considered as a key paradigm for the realization of complex energy systems in smart cities. In this article, we present a brief overview of energy management and challenges in smart cities. We then provide a unifying framework for energy-efficient optimization and scheduling of IoT-based smart cities. We also discuss the energy harvesting in smart cities, which is a promising solution for extending the lifetime of low power devices and its related challenges. We detail two case studies, the first one targets energy-efficient scheduling in smart homes and the second covers wireless power transfer for IoT devices in smart cities. Simulation results for case studies demonstrate the tremendous impact of energy-efficient scheduling optimization and wireless power transfer on the performance of IoT in smart cities.
Article
In this paper, we comparatively evaluate the performance of home energy management controller which is designed on the basis of heuristic algorithms; genetic algorithm (GA), binary particle swarm optimization (BPSO) and ant colony optimization (ACO). In this regard, we introduce a generic architecture for demand side management (DSM) which integrates residential area domain with smart area domain via wide area network. In addition, problem formulation is carried via multiple knapsack problem. For energy pricing, combined model of time of use tariff and inclined block rates is used. Simulation results show that all designed models for energy management act significantly to achieve our objections and proven as a cost-effective solution to increase sustainability of smart grid. GA based energy management controller performs more efficiently than BPSO based energy management controller and ACO based energy management controller in terms of electricity bill reduction, peak to average ratio minimization and user comfort level maximization.
Article
This paper studies the power scheduling problem for residential consumers in smart grid. In general, the consumers have two types of electric appliances. The first type of appliances have flexible starting time and work continuously with a fixed power. The second type of appliances work with a flexible power in a predefined working time. The consumers can adjust the starting time of the first type of appliances or reduce the power consumption of the second type of appliances to reduce the payments. However, this will also incur discomfort to the consumers. Assuming the electricity price is announced by the service provider ahead of time, we propose a power scheduling strategy for the residential consumers to achieve a desired trade-off between the payments and the discomfort. The power scheduling is formulated as an optimization problem including integer and continuous variables. An optimal scheduling strategy is obtained by solving the optimization problem. Simulation results demonstrate that the scheduling strategy can achieve a desired tradeoff between the payments and the discomfort.
Article
Demand response is a key feature of the smart grid. The addition of bidirectional communication to today's power grid can provide real-time pricing (RTP) to customers via smart meters. A growing number of appliance companies have started to design and produce smart appliances which embed intelligent control modules to implement residential demand response based on RTP. However, most of the current residential load scheduling schemes are centralized and based on either day-ahead pricing (DAP) or predicted price, which can deviate significantly from the RTP. In this paper, we propose an opportunistic scheduling scheme based on the optimal stopping rule as a real-time distributed scheduling algorithm for smart appliances' automation control. It determines the best time for appliances' operation to balance electricity bill reduction and inconvenience resulting from the operation delay. It is shown that our scheme is a distributed threshold policy when no constraint is considered. When a total power constraint exists, the proposed scheduling algorithm can be implemented in either a centralized or distributed fashion. Our scheme has low complexity and can be easily implemented. Simulation results validate proposed scheduling scheme shifts the operation to off-peak times and consequently leads to significant electricity bill saving with reasonable waiting time.