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International Journal of Electrical and Computer Engineering (IJECE)
Vol. 11, No. 6, December 2021, pp. 5259~5265
ISSN: 2088-8708, DOI: 10.11591/ijece.v11i6.pp5259-5265  5259
Journal homepage: http://ijece.iaescore.com
A novel optimal small cells deployment for next-generation
cellular networks
Nael A. Al-Shareefi, Ammar AbdRaba Sakran
Faculty of Medical Informatics, University of Information Technology and Communications (UOITC), Baghdad, Iraq
Article Info ABSTRACT
Article history:
Received Aug 14, 2020
Revised Apr 29, 2021
Accepted May 21, 2021
Small-cell-deployments have pulled cellular operators to boost coverage and
capacity in high-demand areas (for example, downtown hot spots). The
location of these small cells (SCs) should be determined in order to achieve
successful deployments. In this paper, we propose a new approach that
optimizes small cells deployment in cellular networks to achieve three
objectives: reduce the total cost of network installation, balancing the
allocation of resources, i.e. placement of each SC and their transmitted
power, and providing optimal coverage area with a lower amount of
interference between adjacent stations. An accurate formula was obtained to
determine the optimum number of SC deployment (NSC). Finally, we derive
a mathematical expression to calculate the critical-handoff-point (CHP) for
neighboring wireless stations.
Keywords:
CHP
Deployment
Donor base station
Mobile station
NSC This is an open access article under the CC BY-SA license.
Corresponding Author:
Nael A. Al-Shareefi
Faculty of Medical Informatics
University of Information Technology and Communications (UOITC)
Baghdad, Iraq
Email: dr.nael.al_shareefi@uoitc.edu.iq
1. INTRODUCTION
Outage in wireless services in the urban areas due to the poor coverage and the long geographical
distance from the donor base station (DeNB) and mobile stations (MS), is critical design challenge that radio
planning engineers need to think about. Radio engineers have chosen to deploy more DeNBs with a small
radius to solve this issue. However, this solution is impractical science it increases total cost of network and
resources allocation [1]. SCs are miniature DeNB that divides a cell into smaller geographical area. SCs have
been appeared to save the energy consumption and raise the throughput in cellular scenarios [2]. The most
common form of SCs is microcells, picocells and femtocells which can be installed indoor/outdoor [3], [4].
Because of its easy deployment, low power and low cost, SCs provide a feasible and cost-effective way to
boost cellular coverage, capacity and quality of service. Since wireless carriers seek to “condense” existing
wireless networks to provide data capacity requirements for “5G”, SCs are currently seen as a solution to
allow the same frequency reuse and as an important means of raising mobile network throughput and quality
with increased focus with 4G long term evolution advanced (LTE-A) [5], [6].
Some initial studies involved with CSs deployment were explored in [7]-[19]. Hoadley and
Maveddat [12] showed the necessity of CS deployment. Chen et al. [13] studied how to deploy small cells
nested with macro cells, and improves overall network performance. Ranaweera et al. [14] discussed the
backhaul of small cells. The automated deployment of a small cell for heterogeneous cellular networks is
addressed in [15]. However, the researchers did not identify the optimum SC deployment. In this paper, we
propose a new approach that can optimizes SC deployment and enhances coverage area by mitigate the
 ISSN: 2088-8708
Int J Elec & Comp Eng, Vol. 11, No. 6, December 2021 : 5259 - 5265
5260
amount of the interference between stations. An accurate and simple mathematical formula was obtained to
determine the optimum number of SC deployment (NSC).
2. THEORITCAL ANALYSIS
2.1. Critical-handoff-point
Cellular telecommunications define the handoff as a situation where two frequency channels are
available, thereafter the cellular network selects one them [20]. It is activated either by crossing the cell
boundaries or by degrading the signal quality. The cellular network searchs for the available channels and
chooses which channel and cell to perform this operation [21]. Multiple Hops have been considered as
supplementary technology in next generation cellular networks. To assess the CHP in multi-hop cellular
networks, received signal strength (RSS) from SC and DeNB need to be known. Consequently, MS selects the
strongest in terms of RSS as depicted in Figure 1.
Figure 1. Critical-handover-point
In Figure 1, the distance between the DeNB and SC is indicated by (dsc). The distance from the DeNB
to MS is indicated by Lo. The distance from the SC to MS is indicated by (dsc-Lo). Critical-handoff becomes
clear when the RSS from the DeNB to MS, (YDeNB, MS), is equal to the RSS from SC to MS (YSC, MS). Based on
this relation the value of Lo can be evaluated and (YDeNB, MS) and (YSC, MS) can be mathematically written as:
,
eNB eNB eNB eNB
D MS D D D
Y P H X
 (1)
,
SC MS SC SC SC
Y P H X
 (2)
where PSC and PDeNB are the transmit power of the SC and DeNB, respectively. HSC is the channel gain from
SC location to MS and HDeNB is the channel gain form DeNB to MS. XDeNB and XSC are RSSs from DeNB and
SC, respectively. At CHP, the received signal from DeNB to MS equals to the received signal from SC to MS.
This situation can be written as
, ,
eNB
SC MS D MS
Y Y
 (3)
eNB eNB eNB
D D D SC SC SC
P H X P H X
 (4)
2 2
eNB DeNB
D SC SC
P H P H
 (5)
For simplicity, H can be given by [22]
H d 

 (6)
Int J Elec & Comp Eng ISSN: 2088-8708 
A novel optimal small cells deployment for next-generation cellular networks (Nael A. Al-Shareefi)
5261
2
2
( )
eNB
D o
RS SC o
H L
H d L




 
  
(7)
where α is the path–loss, typical values range between 1.5 and 5. Therefore, In (5) can be written as:
( )
eNB
D o RS SC o
P L P d L
 
 
  (8)
1 1
( ) ( )
( )
eNB
D o SC SC o
P L P d L
 
 
  (9)
1
/ 1
eNB
SC
o SC
D
P
L d
P

 
 
 
 
 
 
 
 
 
 
(10)
2.2. Optimum number of SCs deployment (NSC)
To to reduce the number of the deployed SCs and enhancing the coverage area with minimizing the
interference between SC stations, NSC should be computed. To compute NSC, suppose that a MS exists in the
middle between two SCs, and that Lo is the distance from SC to MS as demonstrated in Figure 2.
Figure 2. SCs deployment
In Figure 2, increasing the number of SCs can enhance coverage area. But at the same time, it is
increasing interference between SCs [23]. This paper presents a solution to balance between increasing
number of SCs, increasing interference between SCs and increasing resource allocation by derivation of NSC
based on (α) from adjacent DeNB and SCs [24], [25]. In Figure 2, really simple syndication (RSS) from two
neighbouring SCs can mathematically expressed as:
1 1 1 1 MS
MS SC SC SC
Y P H X 
  (11)
2 2 2 2
MS SC SC SC MS
Y P H X 
  (12)
σMS is additive white Gaussian noise for mobile station. The RSS from the DeNB can be mathematically
expressed as:
 ISSN: 2088-8708
Int J Elec & Comp Eng, Vol. 11, No. 6, December 2021 : 5259 - 5265
5262
,
eNB eNB eNB eNB
D MS D D D MS
Y P H X 
  (13)
At MS, the interference power among adjacent SCs to MS is greater than or equal to that from DeNB to MS.
Therefore, in (11)-(13) can be written as:
, 1 2
eNB
D MS MS MS
Y Y Y
  (14)
, 1 2
.( ) ( ) ( )
eNB
D MS S SC o SC o
P d P L P L
  
  
  (15)
, .( ) 2 ( )
eNB
D MS S SC o
P d P L
 
 
 (16)
As depicted in Figure 2, SCs deployed at cell boundaries around the DeNB with radius dS.
Consequently, the distance between neighboring SCs is:
2
2 S
o
SC
d
L
N

 (17)
Substitution of (17) into (16) produces:
2
( )
eNB
RS S
S
D RS
P d
d
P N

 

  
  
 
(18)
Thus, the optimum number of SCs (NSC) is:
1
2
eNB
SC
SC
D
P
N
P



 
 

 
 
(19)
Based on (19), the optimum number of SCs (NSC) depend on three factors: the distributed transmitted power
of each SC (PSC), DeNB and α. These factors provide the maximum enhancement in capacity and coverage
area and mitigate the interference between nodes (SCs, DeNB).
3. NUMERICAL RESULTS AND DISCUSSION
The numerical results based on the above theoretical derivation coupled with simulation results
using MATLAB R2019a and industrial control system (ICS) telecom simulator, are presented in this section.
Figure 3, shows the effect of optimum SC location on the NSC. The highest NSC can be obtained when the
placement of SC from DeNB is increased. The NSC value degrades slowly with the decrement of the placement
of SC from DeNB. This enhancement in NSC is obtained by balancing the NSC with optimal SC location.
Figure 4, shows the relationship between power allocation of each SC and NSC. The power
allocation for each SC increases as NSC decreases based on (19) to avoid interference between neighboring
SCs as well as balance the total power consumption for SCs with the NSC. Figure 5, shows the relationship
between transmitted power allocation of each SC and their placement within the cell. This relation ensures
the enhancement of spectral efficiency by balancing the power allocated for SCs with their locations. The
power assigned for each SC is reduced whenever the location of SC from DeNB is increased as shown in
Figure 5.
Figure 6 depicts interference alleviation for the optimum SCs deployment based on our approach
assuming the number of SCs (NSC=3) and using ICS telecom simulator. Figure 6(a) shows the interference
when SCs inside cell boundaries of the DeNB are deactivated (SCs idle), while Figure 6(b) depicts the
interference in case of activated SCs. Compared with Figure 6(a), Figure 6(b) shows an interference
alleviation and an enhancement in the coverage area.
Int J Elec & Comp Eng ISSN: 2088-8708 
A novel optimal small cells deployment for next-generation cellular networks (Nael A. Al-Shareefi)
5263
Figure 3. NSC Vs. placement of SC from DeNB
Figure 4. PSC Vs. NSC
Figure 5. PSC Vs. optimal SC location
 ISSN: 2088-8708
Int J Elec & Comp Eng, Vol. 11, No. 6, December 2021 : 5259 - 5265
5264
(a)
(b)
Figure 6. Interference alleviation with deploying SCs, (a) the interference when SCs inside cell boundaries of
the DeNB are deactivated (SCs idle), (b) the interference in case of activated SCs
4. CONCLUSION
This paper investigates a new optimal small cells deployment technique that is developed to mitigate
the interference level between adjacent SCs and the DeNB, reduce the total cost of network installation, and
providing maximize coverage area. The proposed technique involves more than one phase. These phases aim,
firstly, to get accurate equations for critical-handoff-point and optimum number of small cell stations (NSC).
The deduced equations showed good accuracy with numerical simulation which represent the second phase.
The paper assists radio planning engineers in determination NSC and CHP without using licensed and
expensive simulators to achieve maximum coverage area with a minimum amount of interference between
adjacent stations for next generation cellular networks.
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Int J Elec & Comp Eng ISSN: 2088-8708 
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5265
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Optimal Small Cell Deployment for Next-Gen Networks

  • 1. International Journal of Electrical and Computer Engineering (IJECE) Vol. 11, No. 6, December 2021, pp. 5259~5265 ISSN: 2088-8708, DOI: 10.11591/ijece.v11i6.pp5259-5265  5259 Journal homepage: http://ijece.iaescore.com A novel optimal small cells deployment for next-generation cellular networks Nael A. Al-Shareefi, Ammar AbdRaba Sakran Faculty of Medical Informatics, University of Information Technology and Communications (UOITC), Baghdad, Iraq Article Info ABSTRACT Article history: Received Aug 14, 2020 Revised Apr 29, 2021 Accepted May 21, 2021 Small-cell-deployments have pulled cellular operators to boost coverage and capacity in high-demand areas (for example, downtown hot spots). The location of these small cells (SCs) should be determined in order to achieve successful deployments. In this paper, we propose a new approach that optimizes small cells deployment in cellular networks to achieve three objectives: reduce the total cost of network installation, balancing the allocation of resources, i.e. placement of each SC and their transmitted power, and providing optimal coverage area with a lower amount of interference between adjacent stations. An accurate formula was obtained to determine the optimum number of SC deployment (NSC). Finally, we derive a mathematical expression to calculate the critical-handoff-point (CHP) for neighboring wireless stations. Keywords: CHP Deployment Donor base station Mobile station NSC This is an open access article under the CC BY-SA license. Corresponding Author: Nael A. Al-Shareefi Faculty of Medical Informatics University of Information Technology and Communications (UOITC) Baghdad, Iraq Email: dr.nael.al_shareefi@uoitc.edu.iq 1. INTRODUCTION Outage in wireless services in the urban areas due to the poor coverage and the long geographical distance from the donor base station (DeNB) and mobile stations (MS), is critical design challenge that radio planning engineers need to think about. Radio engineers have chosen to deploy more DeNBs with a small radius to solve this issue. However, this solution is impractical science it increases total cost of network and resources allocation [1]. SCs are miniature DeNB that divides a cell into smaller geographical area. SCs have been appeared to save the energy consumption and raise the throughput in cellular scenarios [2]. The most common form of SCs is microcells, picocells and femtocells which can be installed indoor/outdoor [3], [4]. Because of its easy deployment, low power and low cost, SCs provide a feasible and cost-effective way to boost cellular coverage, capacity and quality of service. Since wireless carriers seek to “condense” existing wireless networks to provide data capacity requirements for “5G”, SCs are currently seen as a solution to allow the same frequency reuse and as an important means of raising mobile network throughput and quality with increased focus with 4G long term evolution advanced (LTE-A) [5], [6]. Some initial studies involved with CSs deployment were explored in [7]-[19]. Hoadley and Maveddat [12] showed the necessity of CS deployment. Chen et al. [13] studied how to deploy small cells nested with macro cells, and improves overall network performance. Ranaweera et al. [14] discussed the backhaul of small cells. The automated deployment of a small cell for heterogeneous cellular networks is addressed in [15]. However, the researchers did not identify the optimum SC deployment. In this paper, we propose a new approach that can optimizes SC deployment and enhances coverage area by mitigate the
  • 2.  ISSN: 2088-8708 Int J Elec & Comp Eng, Vol. 11, No. 6, December 2021 : 5259 - 5265 5260 amount of the interference between stations. An accurate and simple mathematical formula was obtained to determine the optimum number of SC deployment (NSC). 2. THEORITCAL ANALYSIS 2.1. Critical-handoff-point Cellular telecommunications define the handoff as a situation where two frequency channels are available, thereafter the cellular network selects one them [20]. It is activated either by crossing the cell boundaries or by degrading the signal quality. The cellular network searchs for the available channels and chooses which channel and cell to perform this operation [21]. Multiple Hops have been considered as supplementary technology in next generation cellular networks. To assess the CHP in multi-hop cellular networks, received signal strength (RSS) from SC and DeNB need to be known. Consequently, MS selects the strongest in terms of RSS as depicted in Figure 1. Figure 1. Critical-handover-point In Figure 1, the distance between the DeNB and SC is indicated by (dsc). The distance from the DeNB to MS is indicated by Lo. The distance from the SC to MS is indicated by (dsc-Lo). Critical-handoff becomes clear when the RSS from the DeNB to MS, (YDeNB, MS), is equal to the RSS from SC to MS (YSC, MS). Based on this relation the value of Lo can be evaluated and (YDeNB, MS) and (YSC, MS) can be mathematically written as: , eNB eNB eNB eNB D MS D D D Y P H X  (1) , SC MS SC SC SC Y P H X  (2) where PSC and PDeNB are the transmit power of the SC and DeNB, respectively. HSC is the channel gain from SC location to MS and HDeNB is the channel gain form DeNB to MS. XDeNB and XSC are RSSs from DeNB and SC, respectively. At CHP, the received signal from DeNB to MS equals to the received signal from SC to MS. This situation can be written as , , eNB SC MS D MS Y Y  (3) eNB eNB eNB D D D SC SC SC P H X P H X  (4) 2 2 eNB DeNB D SC SC P H P H  (5) For simplicity, H can be given by [22] H d    (6)
  • 3. Int J Elec & Comp Eng ISSN: 2088-8708  A novel optimal small cells deployment for next-generation cellular networks (Nael A. Al-Shareefi) 5261 2 2 ( ) eNB D o RS SC o H L H d L          (7) where α is the path–loss, typical values range between 1.5 and 5. Therefore, In (5) can be written as: ( ) eNB D o RS SC o P L P d L       (8) 1 1 ( ) ( ) ( ) eNB D o SC SC o P L P d L       (9) 1 / 1 eNB SC o SC D P L d P                      (10) 2.2. Optimum number of SCs deployment (NSC) To to reduce the number of the deployed SCs and enhancing the coverage area with minimizing the interference between SC stations, NSC should be computed. To compute NSC, suppose that a MS exists in the middle between two SCs, and that Lo is the distance from SC to MS as demonstrated in Figure 2. Figure 2. SCs deployment In Figure 2, increasing the number of SCs can enhance coverage area. But at the same time, it is increasing interference between SCs [23]. This paper presents a solution to balance between increasing number of SCs, increasing interference between SCs and increasing resource allocation by derivation of NSC based on (α) from adjacent DeNB and SCs [24], [25]. In Figure 2, really simple syndication (RSS) from two neighbouring SCs can mathematically expressed as: 1 1 1 1 MS MS SC SC SC Y P H X    (11) 2 2 2 2 MS SC SC SC MS Y P H X    (12) σMS is additive white Gaussian noise for mobile station. The RSS from the DeNB can be mathematically expressed as:
  • 4.  ISSN: 2088-8708 Int J Elec & Comp Eng, Vol. 11, No. 6, December 2021 : 5259 - 5265 5262 , eNB eNB eNB eNB D MS D D D MS Y P H X    (13) At MS, the interference power among adjacent SCs to MS is greater than or equal to that from DeNB to MS. Therefore, in (11)-(13) can be written as: , 1 2 eNB D MS MS MS Y Y Y   (14) , 1 2 .( ) ( ) ( ) eNB D MS S SC o SC o P d P L P L         (15) , .( ) 2 ( ) eNB D MS S SC o P d P L      (16) As depicted in Figure 2, SCs deployed at cell boundaries around the DeNB with radius dS. Consequently, the distance between neighboring SCs is: 2 2 S o SC d L N   (17) Substitution of (17) into (16) produces: 2 ( ) eNB RS S S D RS P d d P N             (18) Thus, the optimum number of SCs (NSC) is: 1 2 eNB SC SC D P N P             (19) Based on (19), the optimum number of SCs (NSC) depend on three factors: the distributed transmitted power of each SC (PSC), DeNB and α. These factors provide the maximum enhancement in capacity and coverage area and mitigate the interference between nodes (SCs, DeNB). 3. NUMERICAL RESULTS AND DISCUSSION The numerical results based on the above theoretical derivation coupled with simulation results using MATLAB R2019a and industrial control system (ICS) telecom simulator, are presented in this section. Figure 3, shows the effect of optimum SC location on the NSC. The highest NSC can be obtained when the placement of SC from DeNB is increased. The NSC value degrades slowly with the decrement of the placement of SC from DeNB. This enhancement in NSC is obtained by balancing the NSC with optimal SC location. Figure 4, shows the relationship between power allocation of each SC and NSC. The power allocation for each SC increases as NSC decreases based on (19) to avoid interference between neighboring SCs as well as balance the total power consumption for SCs with the NSC. Figure 5, shows the relationship between transmitted power allocation of each SC and their placement within the cell. This relation ensures the enhancement of spectral efficiency by balancing the power allocated for SCs with their locations. The power assigned for each SC is reduced whenever the location of SC from DeNB is increased as shown in Figure 5. Figure 6 depicts interference alleviation for the optimum SCs deployment based on our approach assuming the number of SCs (NSC=3) and using ICS telecom simulator. Figure 6(a) shows the interference when SCs inside cell boundaries of the DeNB are deactivated (SCs idle), while Figure 6(b) depicts the interference in case of activated SCs. Compared with Figure 6(a), Figure 6(b) shows an interference alleviation and an enhancement in the coverage area.
  • 5. Int J Elec & Comp Eng ISSN: 2088-8708  A novel optimal small cells deployment for next-generation cellular networks (Nael A. Al-Shareefi) 5263 Figure 3. NSC Vs. placement of SC from DeNB Figure 4. PSC Vs. NSC Figure 5. PSC Vs. optimal SC location
  • 6.  ISSN: 2088-8708 Int J Elec & Comp Eng, Vol. 11, No. 6, December 2021 : 5259 - 5265 5264 (a) (b) Figure 6. Interference alleviation with deploying SCs, (a) the interference when SCs inside cell boundaries of the DeNB are deactivated (SCs idle), (b) the interference in case of activated SCs 4. CONCLUSION This paper investigates a new optimal small cells deployment technique that is developed to mitigate the interference level between adjacent SCs and the DeNB, reduce the total cost of network installation, and providing maximize coverage area. The proposed technique involves more than one phase. These phases aim, firstly, to get accurate equations for critical-handoff-point and optimum number of small cell stations (NSC). The deduced equations showed good accuracy with numerical simulation which represent the second phase. The paper assists radio planning engineers in determination NSC and CHP without using licensed and expensive simulators to achieve maximum coverage area with a minimum amount of interference between adjacent stations for next generation cellular networks. REFERENCES [1] A. Anpalagan, M. Bennis, and R. Vannithamby, "Design and deployment of small cell networks," Cambridge University Press, 2015.
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