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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 11 | Nov 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 2196
Optimal Integration of RES in Distribution System using Monarch
Butterfly Optimization Technique
Poonam Meghwal1, Pushpendra singh2
1Department of Electrical Engineering M.Tech Student, Govt Women Engineering College, Ajmer, Rajasthan, India
2Department of Electrical Engineering Assistant Professor, Govt Women Engineering College, Ajmer,
Rajasthan, India
---------------------------------------------------------------------***----------------------------------------------------------------------
Abstract - In this article we have used an optimization
technique which is proposed by Wang et al. named as MBO
optimization technique. It is used for solving an optimal
deployment problem of RES in distribution systems. The
objective is to minimize annual energy loss and node voltage
deviation of the system. WTS and PV are considered and
formulated for benchmark 33-bus distributon systems. MBO
has proven to be a very effective technic for solving various
kinds of optimization difficulties.
Key Words: RES (renewable energy resources), MBO
(monarch butterfly optimization), DG (distributed
generation)
1. INTRODUCTION
DG is very signification in today’s generation system and
expected to become more significant in future generation
system. Currently there is no consistent term for DG. In
general the DG can be defined as electric power generation
within distribution network or on the customer side of the
network.
DG is an affordable, efficient, clean and reliable piece of
puzzle for meeting energy needs, reduce power cost, reduce
security vulnerabilities, improve reliability, power quality,
cut greenhouse gas emission and other pollutants.
There is distinction between transmission and distribution
based on voltage levels eg.220 KV and more than this is
considered as transmission and below as distribution, is not
very useful as distribution companies sometimes own and
operate 220 KV lines and transmission companies operate
110KV lines.
The technology usesRES.AccordingtotheIEA(International
Energy Agency) RES is explained as resources that are not
subjected to depletion, such as wind and solar .these RES
based technology consist of a small module, which are
collected in very less space .thesemodulescanbeinstalledin
a very less time at the final power station location and the
generation requires very less time than for large centralized
power station.
They are more ecofriendly as compared to centralized
generation
Solar and wind are used in this optimization, solar energy is
one of the fast developing industry India
The current status of solar energy and wind energy is, solar
installed capacity reached31.696GW,31October2019 and
wind installed capacity reached 36.625GW, 31 March
2019.
Monarch butterfly or simple monarch (Danaus plexipus)isa
milkweed butterfly (subfamily Danaine) in the family
Nymphalidae they have a unique life cycle yearly in which
they produce their offspring.
MBO, it is inspired by the migration behavior of monarch
butterflies in nature (found in North America).the monarch
butterflies flutter migrate from Area1 to Area2 in month of
April and from Area2 to Area1 inmonthofSeptemberbythis
process they produce their offspring which replace their
parents.
Due to the intimidation to the wide variety of habitats that
monarch butterfliesrequiretosurviving,coupledwithpublic
allure of their yearly migration.
MBO has been successfully utilizes for solving real world
problems. MBO uses fixed no. of butterfly in the Area1 and
Area2 and all the new offspringproduce bythemigration are
accepted.
2. PROPOSED ALGORITHM
MBO algorithm:
There are two updating operators arethereinthistechnique
(1) migration operator and (MO) (2) butterfly adjustment
operator (BAO)
In migration, monarch butterfly follows the following
process:
1: complete monarch flutter lies in both Area1 and Area2;
2: the new butterflies are produce in Area1 and Area2 only;
3: Monarch flutter size remains constant and
4: Few monarch butterflies are not upgraded by upgrading
operators.
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 11 | Nov 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 2197
(1)Migration operators:
Let, the population of monarch flutter remains inArea1,that
is subpopulation-1 (Np1), is determined as ceil
(pr*Np).Similarly,subpopulation-2(Np2)canbeconsidered for
Area-2 and calculated as Np-Np1.
Here Np and Pr are representing the complete monarch
butterfly population and ration of monarch butterfly in
Area1.
The migration operator expressed as-
The total no. of monarch butterfly is NP and the no. of
monarch butterflies in Area 1 and Area 2 are NP1=ceil
(P×NP) and NP2=NP-NP1 respectively
P=migration rate of monarch butterflies with P=0.416 in
MBO.
The subpopulation of Area 1 is denoted as subpopulation1
and subpopulation of area 2 is denoted as subpopulation 2.
t+1;
Similarly
The current generation no. is t and the monarch butterflies
r1 and r2 are randomly selected from subpopulation 1 and
subpopulation 2 respectively.
Here r= rand×peri
Peri=period of migration which is equal to 1.2 in MBO and
rand is a random no. in subpopulation2 is done in this
operator.
This is expressed as-
[2]
Similarly
This is the best location for
monarch butterflies in Area1 and Area2, in generation t
The monarch butterfly r3 is randomly selected rom
subpopulation 2 and BAR is the adjustment rate, the BAR<
the random no. rand .the element of at t+1 isupdated
Where α=weighting factor and α=
=maximum walk steps
In (2) dx is the walk steps of butterflies y that can be
calculated by the Levy Flight such that dx=Levy (
Figure: 1 Monarch butterfly of North America
3. EXPERIMENT AND RESULT:
Table -1: Simulation results of different DGs and annual
energy loss for optimal allocations.
Case DG type,
site(sizes in
kW)
Annual energy
loss(MWh)
Case-1
(Base case)
- 3493.27
Case-2 @5(2000)WT
@14(1250)WT
@30(1500)WT
1.6589
Case-3 @30(2000)WT
@13(1500)WT
@7(2985.2)PV
1.577
Figure-1: For all cases mean node voltages of the system
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 11 | Nov 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 2198
Figure-2: For wind and solar factor
For a benchmark 33 bus test distribution system,an existing
power loss minimization problem is solved for
demonstrating the capability of this optimization technique
for solving dispatachable DG integration problems.
The parameters used, base voltage=12.66Kv, real power
demand=3.715, reactive power demand=2.300respectively.
For obtaining the fair results, all the implementation is done
under the same conditions. We have used same parameter
for MBO method:
S maximum (maximum step) = 1.0, BAO (butterfly
adjustment rate)=0.416,migrationperiod(peri=1.2)and the
migration ratio (P=0.416)
There are 3 cases which are used for investigating the effect
of every renewable technology and their operation. The
cases which are solved by MBO are as follows :
Case1: base case (no DG); the annual energy loss
3493.27MWh with maximum voltage 1.0(pu) and minimum
voltage 0.8986(pu)
Case2: operating at unity power factor (OPF), only WTs are
used in this case for the optimal integration; the best
location analysed by MBO for three DGsplacementatbus no.
5,14,30 that reduces active power losses, the annual energy
loss 1.6589MWh with maximum voltage 1.0076(pu) and
minimum voltage 0.9827(pu).
Case3: operating at unity power factor (OPF), WTsandPVis
used for the optimal mixed Integration; the best location
analysed by MBO for three DGs placement at bus no. 30,13,7
that reduces active power loss, the annual energy loss
1.577MWh withmaximumvoltage1.0064(pu)andminimum
voltage 0.97805(pu)
3. CONCLUSIONS
In this paper a new kind of optimization technique is
obtained by solving the migration behaviour of monarch
butterfly in nature for continuous optimization problems.
In this optimization all the monarch butterflies are migrate
and located in two areas:
South Canada and the northern USA (Area1) and Mexico
(Area2), the updating of the position of the butterflies are in
two ways:
(1) Migration operator and
(2) Butterfly adjustment operator.
In first the new butterflies are produced (position updating)
by migration operator, and the migration ratio is used for
adjustment. And then for other butterflies, the butterfly
adjusting operator are used for tunning their position.
The methodology is simple and has no complicated
operation and calculations. This makes the implementation
of this methodology simple and faster.
REFERENCES
[1] Lin Sun, Suisui Chen , Jiucheng Xu and Yun Tian,”
Improved Monarch Butterfly Optimization Algorithm Based
on Opposition-Based Learning and Random Local
Perturbation”, Published 10 February 2019.
[2]Thomas Akermann, Goran Andersson and lenart
Soder,”Distributed generation: a definition, electrical power
system research 57(2001)195-204.
[3]Hui Hu Zhaoquan, Song Hu, Yingxue, Jia Chen and Sibo
Huang,” Improving Monarch Butterfly Optimization
Algorithm withSelf-AdaptivePopulation,”Published:14 May
2018.
[4] Laura Boles, “Evaluation of the North American Monarch
Conservation Plan,”12/03/2018.
[5] Gai-Ge Wang , Suash Deb, Zhihua Cui,” Monarch butterfly
optimization” Monarch butterfly optimization” May 2015.
[6] Pushpendra Singh, S. K. Bishnoi, N.K. Meena, Jin Yang,”
Monarch Butterfly Optimization for Optimal Integration of
RES base DG for PDN Loss minimization”Aug12-15,2019.
[7] Y. M. Atwa, E. F. El-Saadany, Senior Member, M. M. A.
Salama, and R. Seethapathy, Y. M. Atwa, E. F. El-Saadany, M.
M. A. Salama, and R. Seethapathy ,”Optimal Renewable
Resources Mix for Distribution System Energy Loss
Minimization” IEEE TRANSACTIONS ON POWER SYSTEMS,
VOL. 25, NO. 1, FEBRUARY 2010.
[8] Gai-Ge Wang, Suash Deb, Zhihua Cui ,” Monarchbutterfly
optimization”,Article in Neural ComputingandApplications
· May 2015.
[9] Nand K. Meena , Anil Swarnkar , Nikhil Gupta, Khaleequr
R. Niazi, “Multi-objective Taguchi approach for optimal DG
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056
Volume: 06 Issue: 11 | Nov 2019 www.irjet.net p-ISSN: 2395-0072
© 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 2199
integration in distribution systems” IET Generation,
Transmission & Distribution, June 2017.
[10] Nand K. Meena, Sonam Parashar, Anil Swarnkar, Nikhil
Gupta and K. R. Niazi,”Improved Elephant Herding
Optimization for Multiobjective DER Accommodation in
Distribution Systems”,1551-3203 (c) 2017 IEEE.
[11]Pushpendra Singh, S. K. Bishnoi and Nand K. Meena,”
Moth Search Optimization for Optimal Integration of DERs
for Annual Energy Loss Minimization in Distribution
Systems”2018 IEEE.
[12] Satish Kumar Injetia, N. Prema Kumar b,”A novel
approach to identify optimal access point and capacity of
multiple DGs in a small, medium and large scale radial
distribution systems”, Electrical Power and Energy Systems
45 (2013) 142–151.
BIOGRAPHIES
Poonam Meghwal, M.Tech
(Power system), Govt women
engineering college, Ajmer,
Rajasthan, India

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  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 11 | Nov 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 2196 Optimal Integration of RES in Distribution System using Monarch Butterfly Optimization Technique Poonam Meghwal1, Pushpendra singh2 1Department of Electrical Engineering M.Tech Student, Govt Women Engineering College, Ajmer, Rajasthan, India 2Department of Electrical Engineering Assistant Professor, Govt Women Engineering College, Ajmer, Rajasthan, India ---------------------------------------------------------------------***---------------------------------------------------------------------- Abstract - In this article we have used an optimization technique which is proposed by Wang et al. named as MBO optimization technique. It is used for solving an optimal deployment problem of RES in distribution systems. The objective is to minimize annual energy loss and node voltage deviation of the system. WTS and PV are considered and formulated for benchmark 33-bus distributon systems. MBO has proven to be a very effective technic for solving various kinds of optimization difficulties. Key Words: RES (renewable energy resources), MBO (monarch butterfly optimization), DG (distributed generation) 1. INTRODUCTION DG is very signification in today’s generation system and expected to become more significant in future generation system. Currently there is no consistent term for DG. In general the DG can be defined as electric power generation within distribution network or on the customer side of the network. DG is an affordable, efficient, clean and reliable piece of puzzle for meeting energy needs, reduce power cost, reduce security vulnerabilities, improve reliability, power quality, cut greenhouse gas emission and other pollutants. There is distinction between transmission and distribution based on voltage levels eg.220 KV and more than this is considered as transmission and below as distribution, is not very useful as distribution companies sometimes own and operate 220 KV lines and transmission companies operate 110KV lines. The technology usesRES.AccordingtotheIEA(International Energy Agency) RES is explained as resources that are not subjected to depletion, such as wind and solar .these RES based technology consist of a small module, which are collected in very less space .thesemodulescanbeinstalledin a very less time at the final power station location and the generation requires very less time than for large centralized power station. They are more ecofriendly as compared to centralized generation Solar and wind are used in this optimization, solar energy is one of the fast developing industry India The current status of solar energy and wind energy is, solar installed capacity reached31.696GW,31October2019 and wind installed capacity reached 36.625GW, 31 March 2019. Monarch butterfly or simple monarch (Danaus plexipus)isa milkweed butterfly (subfamily Danaine) in the family Nymphalidae they have a unique life cycle yearly in which they produce their offspring. MBO, it is inspired by the migration behavior of monarch butterflies in nature (found in North America).the monarch butterflies flutter migrate from Area1 to Area2 in month of April and from Area2 to Area1 inmonthofSeptemberbythis process they produce their offspring which replace their parents. Due to the intimidation to the wide variety of habitats that monarch butterfliesrequiretosurviving,coupledwithpublic allure of their yearly migration. MBO has been successfully utilizes for solving real world problems. MBO uses fixed no. of butterfly in the Area1 and Area2 and all the new offspringproduce bythemigration are accepted. 2. PROPOSED ALGORITHM MBO algorithm: There are two updating operators arethereinthistechnique (1) migration operator and (MO) (2) butterfly adjustment operator (BAO) In migration, monarch butterfly follows the following process: 1: complete monarch flutter lies in both Area1 and Area2; 2: the new butterflies are produce in Area1 and Area2 only; 3: Monarch flutter size remains constant and 4: Few monarch butterflies are not upgraded by upgrading operators.
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 11 | Nov 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 2197 (1)Migration operators: Let, the population of monarch flutter remains inArea1,that is subpopulation-1 (Np1), is determined as ceil (pr*Np).Similarly,subpopulation-2(Np2)canbeconsidered for Area-2 and calculated as Np-Np1. Here Np and Pr are representing the complete monarch butterfly population and ration of monarch butterfly in Area1. The migration operator expressed as- The total no. of monarch butterfly is NP and the no. of monarch butterflies in Area 1 and Area 2 are NP1=ceil (P×NP) and NP2=NP-NP1 respectively P=migration rate of monarch butterflies with P=0.416 in MBO. The subpopulation of Area 1 is denoted as subpopulation1 and subpopulation of area 2 is denoted as subpopulation 2. t+1; Similarly The current generation no. is t and the monarch butterflies r1 and r2 are randomly selected from subpopulation 1 and subpopulation 2 respectively. Here r= rand×peri Peri=period of migration which is equal to 1.2 in MBO and rand is a random no. in subpopulation2 is done in this operator. This is expressed as- [2] Similarly This is the best location for monarch butterflies in Area1 and Area2, in generation t The monarch butterfly r3 is randomly selected rom subpopulation 2 and BAR is the adjustment rate, the BAR< the random no. rand .the element of at t+1 isupdated Where α=weighting factor and α= =maximum walk steps In (2) dx is the walk steps of butterflies y that can be calculated by the Levy Flight such that dx=Levy ( Figure: 1 Monarch butterfly of North America 3. EXPERIMENT AND RESULT: Table -1: Simulation results of different DGs and annual energy loss for optimal allocations. Case DG type, site(sizes in kW) Annual energy loss(MWh) Case-1 (Base case) - 3493.27 Case-2 @5(2000)WT @14(1250)WT @30(1500)WT 1.6589 Case-3 @30(2000)WT @13(1500)WT @7(2985.2)PV 1.577 Figure-1: For all cases mean node voltages of the system
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 11 | Nov 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 2198 Figure-2: For wind and solar factor For a benchmark 33 bus test distribution system,an existing power loss minimization problem is solved for demonstrating the capability of this optimization technique for solving dispatachable DG integration problems. The parameters used, base voltage=12.66Kv, real power demand=3.715, reactive power demand=2.300respectively. For obtaining the fair results, all the implementation is done under the same conditions. We have used same parameter for MBO method: S maximum (maximum step) = 1.0, BAO (butterfly adjustment rate)=0.416,migrationperiod(peri=1.2)and the migration ratio (P=0.416) There are 3 cases which are used for investigating the effect of every renewable technology and their operation. The cases which are solved by MBO are as follows : Case1: base case (no DG); the annual energy loss 3493.27MWh with maximum voltage 1.0(pu) and minimum voltage 0.8986(pu) Case2: operating at unity power factor (OPF), only WTs are used in this case for the optimal integration; the best location analysed by MBO for three DGsplacementatbus no. 5,14,30 that reduces active power losses, the annual energy loss 1.6589MWh with maximum voltage 1.0076(pu) and minimum voltage 0.9827(pu). Case3: operating at unity power factor (OPF), WTsandPVis used for the optimal mixed Integration; the best location analysed by MBO for three DGs placement at bus no. 30,13,7 that reduces active power loss, the annual energy loss 1.577MWh withmaximumvoltage1.0064(pu)andminimum voltage 0.97805(pu) 3. CONCLUSIONS In this paper a new kind of optimization technique is obtained by solving the migration behaviour of monarch butterfly in nature for continuous optimization problems. In this optimization all the monarch butterflies are migrate and located in two areas: South Canada and the northern USA (Area1) and Mexico (Area2), the updating of the position of the butterflies are in two ways: (1) Migration operator and (2) Butterfly adjustment operator. In first the new butterflies are produced (position updating) by migration operator, and the migration ratio is used for adjustment. And then for other butterflies, the butterfly adjusting operator are used for tunning their position. The methodology is simple and has no complicated operation and calculations. This makes the implementation of this methodology simple and faster. REFERENCES [1] Lin Sun, Suisui Chen , Jiucheng Xu and Yun Tian,” Improved Monarch Butterfly Optimization Algorithm Based on Opposition-Based Learning and Random Local Perturbation”, Published 10 February 2019. [2]Thomas Akermann, Goran Andersson and lenart Soder,”Distributed generation: a definition, electrical power system research 57(2001)195-204. [3]Hui Hu Zhaoquan, Song Hu, Yingxue, Jia Chen and Sibo Huang,” Improving Monarch Butterfly Optimization Algorithm withSelf-AdaptivePopulation,”Published:14 May 2018. [4] Laura Boles, “Evaluation of the North American Monarch Conservation Plan,”12/03/2018. [5] Gai-Ge Wang , Suash Deb, Zhihua Cui,” Monarch butterfly optimization” Monarch butterfly optimization” May 2015. [6] Pushpendra Singh, S. K. Bishnoi, N.K. Meena, Jin Yang,” Monarch Butterfly Optimization for Optimal Integration of RES base DG for PDN Loss minimization”Aug12-15,2019. [7] Y. M. Atwa, E. F. El-Saadany, Senior Member, M. M. A. Salama, and R. Seethapathy, Y. M. Atwa, E. F. El-Saadany, M. M. A. Salama, and R. Seethapathy ,”Optimal Renewable Resources Mix for Distribution System Energy Loss Minimization” IEEE TRANSACTIONS ON POWER SYSTEMS, VOL. 25, NO. 1, FEBRUARY 2010. [8] Gai-Ge Wang, Suash Deb, Zhihua Cui ,” Monarchbutterfly optimization”,Article in Neural ComputingandApplications · May 2015. [9] Nand K. Meena , Anil Swarnkar , Nikhil Gupta, Khaleequr R. Niazi, “Multi-objective Taguchi approach for optimal DG
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395-0056 Volume: 06 Issue: 11 | Nov 2019 www.irjet.net p-ISSN: 2395-0072 © 2019, IRJET | Impact Factor value: 7.34 | ISO 9001:2008 Certified Journal | Page 2199 integration in distribution systems” IET Generation, Transmission & Distribution, June 2017. [10] Nand K. Meena, Sonam Parashar, Anil Swarnkar, Nikhil Gupta and K. R. Niazi,”Improved Elephant Herding Optimization for Multiobjective DER Accommodation in Distribution Systems”,1551-3203 (c) 2017 IEEE. [11]Pushpendra Singh, S. K. Bishnoi and Nand K. Meena,” Moth Search Optimization for Optimal Integration of DERs for Annual Energy Loss Minimization in Distribution Systems”2018 IEEE. [12] Satish Kumar Injetia, N. Prema Kumar b,”A novel approach to identify optimal access point and capacity of multiple DGs in a small, medium and large scale radial distribution systems”, Electrical Power and Energy Systems 45 (2013) 142–151. BIOGRAPHIES Poonam Meghwal, M.Tech (Power system), Govt women engineering college, Ajmer, Rajasthan, India