Numerical Investigation of Nanofluid’s Heat Transfer Performance in
Passive Residual Heat Removing System of AP1000 Nuclear Reactor
MANTASHA PONKTY1, ANAMIKA PUJA2, ABDUS SATTAR MOLLAH1,*
1Department of Nuclear Science and Engineering,
Military Institute of Science and Technology,
Dhaka,
BANGLADESH
2Department of Energy and Nuclear Engineering,
Ontario Tech University,
Oshawa,
CANADA
*Corresponding Author
Abstract: - The Passive Heat Removal system (PHRS) is designed to remove the residual heat from the core in
case of a station blackout, failure of emergency core cooling system, or failure of feedwater supply through the
Passive Residual Heat Removal Heat Exchanger (PRHR HX). PRHR HX consists of a C-shaped tube bundle as
a heat exchanger and the In-Containment Refueling Water Storage Tank (IRWST) as a heat sink. A
temperature distribution of this passive heat removal system of an AP1000 Reactor is generated using
COMSOL Multiphysics and the heat transfer coefficient is calculated to illustrate the effectiveness of the
PHRS. A comparison of the heat transfer coefficient between the IRWST filled with water and nanofluid has
been generated using the PRHR HX design. Thermophysical properties of nanofluids have been calculated in
the process of calculating the heat transfer coefficient. Numerical results show the difference in temperature
reduction of Al2O3, TiO2, and Ag as opposed to water in the IRWST. Time-dependent heat conduction of water
and nanofluid results contribute to the effective analysis of passive heat removal systems and provide
information for the safe operation of AP1000 reactors. By the end of 2024/2025, two VVER-1200 power
stations with a combined capacity of 2400 MW will be operating in Bangladesh. For safety and
licensing reasons, heat transfer simulation of VVER-1200 can be performed using COMSOL
software.
Key-Words: - Passive Heat, Nanofluid, Heat Transfer, PRHR Hx, AP1000, COMSOL, CFD, IRWST, Mesh.
Received: September 12, 2023. Revised: May 17, 2024. Accepted: June 13, 2024. Published: July 31, 2024.
1 Introduction
Global public anxiety over the safety of nuclear
reactor operations has skyrocketed in the wake of
the Fukushima Daiichi tragedy in 2011. Due to the
loss of power to pump cooling water, the accident's
leftover heat from the core cannot be dissipated in
time. Therefore, the primary focus in recent years
has been on creating novel and sophisticated
reactors with passive safety features. Without any
further active controls or activities, the passive
safety systems can function. The fundamental laws
of physics serve as the engine for the continuous
operation of passive safety measures. There are
numerous designs of large Gen-II/III+ Pressurized
Water Reactors on the market. Technologies such as
the Korean APR-1400, European EPR, American
AP1000, Russian VVER-1200, NHR-200-II in
China and others, [1], [2], [3], [4]. Many modern
pressurized water reactors (PWRs) have used the
passive residual heat removal heat exchanger
(PRHR HX) with a C-tube bundle in recent years.
The PRHR HX is a crucial piece of equipment in the
passive safety system that is housed in the in-
containment refilling water storage tank (IRWST) of
the AP1000 (a two-loop advanced passive power
plant) and CAP1400 (a two-loop advanced passive
power plant) in China. For the reactor's safety, the
Passive Residual Heat Removal System's (PRHRS)
efficient and dependable operation is crucial. The
PRHR HX's (passive residual heat removal heat
exchanger) heat transfer effect is negatively
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impacted by the stratification that can occur in the
passive heat sink tank (IRWST) of the PRHRS. The
Westinghouse AP1000 was the main focus of the
authors' attention in this paper, [2], [3], [4].
AP1000 Pressurized Water Reactors use passive
safety systems to enhance plant safety and these
systems use only natural forces such as gravity,
natural circulation, and compressed gas to provide
the driving forces for the systems to adequately cool
the reactor core following an accident. As a part of
the Passive Safety System (PSS), the Passive
Residual Heat Removal System (PRHRS) removes
the decay heat from the core by natural circulation.
PRHRS is composed of a heat source and heat sink
with a piping system between two components
allowing water to circulate due to the buoyancy
effect, [5], [6], [7]. In-Containment Refueling Water
Storage Tank (IRWST) works as a heat sink and the
primary coolant water is the heat source in this
system releasing heat through the C-shaped tube
bundle heat exchanger immersed into the IRWST. A
passive residual heat removal heat exchanger is a
key equipment in the passive residual heat removal
system, which plays an important role in the safety
of the reactor in any emergency or accidental
scenario.
Authors [8] analyzed the heat transfer and flow
calculation of the PRHR Hx of the AP1000 reactor.
In this study, RELAP5 is applied to calculate heat
distribution, and ANSYS FLUENT codes are used
to obtain the CFD calculations. To increase the heat
transfer capacity of the system, the implementation
of nanofluid in the IRWST has good research
potential due to its proven effectiveness in heat-
exchanging applications.
To study the heat transfer enhancement, three
nanofluids are considered in this research- Ag-
water, TiO2-water, and Al2O3-water nanofluids.
These nanofluids show better thermal properties
compared to their base-fluid water. Authors [9]
studied the thermal conductivity enhancement of
aqueous solution of silver nanoparticles. Authors
[10] experimentally researched thermo-physical
properties and heat transfer characteristics of low-
volume fraction water-based silver nanofluid.
Thermal conductivity and viscosity of TiO2-water
nanofluid are measured, [11]. Heat transfer
enhancement by applying TiO2 nanofluid is
experimentally proved by researchers, [12]. Authors
[13] studied the properties of both water and
ethylene glycol-based Al2O3 nanofluid depending on
the temperature and concentration as well as their
effect on free convective heat transfer. Finally, the
established and proposed correlations of nanofluid
properties and enhancement ratios of thermal
characteristics of water-based composite nanofluids
discussed in different studies are reviewed by
researchers, [14].
With the advancement of science, the
production of nanoparticles from various materials
has become possible. One of the characteristics of
materials in the scale of nano is the large surface-to-
volume ratio, which gives them special abilities.
Nanofluid is a term proposed by researcher [15] as a
new kind of heat transfer fluid that contains small
quantities of metallic or non-metallic nanoparticles.
These particles were scattered homogeneously and
permanently in a continuous phase. Other
researchers [16] explored the theoretical approach of
nanoparticles and their properties in terms of using
them in heat exchangers for enhanced efficiency.
Researcher [17] numerically experimented with
the flow and heat transfer of nanofluid for the
application of solar collectors. Two types of
nanofluids were chosen in the study- CuO and
Al2O3 in volume fractions of 0.5% and 1%. With
COMSOL Multiphysics simulations, it was possible
to prove the result to accord with the theory of
Nanofluid’s enhanced heat transfer behavior.
In recent years, there have been a significant
number of studies on Passive Heat Removing
Systems. Authors [18] numerically investigated the
behavior of the ultimate heat sink whereas other
researchers [19], [20] showed heat transfer and fluid
flow studies in both numerical and experimental
approaches. To improve the heat transform
performance, researchers [21] suggested an
outstanding idea of change in PRHR Hx tube design
and introduced a spiral shape instead of regular C-
shape submerged tubes. In our study, nanofluid is
applied as the ultimate heat sink, keeping the regular
C-shape of the PRHR Hx tubes to compare the
performance of the heat-removing system with the
regular setup of the water heat sink.
The application of nanofluid in the Passive Heat
System of nuclear power plants is a potential
research area that can bring out the possibility of
elevating heat transfer in a passive approach.
Adequate research can help to find out the most
suitable nanofluid with optimized concentration
which can be used to achieve the goal.
Numerous studies involving nuclear reactors have
made use of COMSOL Multiphysics to carry out
multiphysics simulations like thermal hydraulics. A
potent tool for modeling and evaluating a broad
range of events in numerous domains is COMSOL
Multiphysics [22], [23], [24], [25], [26], [27], [28],
[29], [30], [31], [32], [33], [34], [35], [36], [37],
[38], [39]. Here are a few real-world uses for
COMSOL in engineering simulation, [39]:
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Mechanical Engineering: COMSOL can
simulate stress, strain, and deformation in
mechanical components, structural mechanics,
geomechanics, and nonlinear material models
analyze fluid-structure interaction, and design for
optimal performance.
Nuclear Engineering: COMSOL excels at
simulating coolant flow, heat transfer, and fuel
behavior within the reactor core. This can
optimize fuel design, predict core performance,
and aid in safety analysis based on thermal
hydraulic simulations. Modeling neutron flux, fuel
burnup, and control rod behavior is crucial for
reactor operation and refueling strategies.
COMSOL can be a valuable tool for these
simulations. Simulating accident scenarios like
loss-of-coolant accidents helps assess safety
margins and design emergency cooling systems.
Biomedical Engineering: From designing
artificial hearts (left ventricular assist devices) to
studying blood flow patterns, COMSOL helps
optimize medical devices.
Microfluidics: Design and analyze microfluidic
devices used in lab-on-a-chip technologies and
medical diagnostics
Chemical Engineering: Model and simulate
chemical reactions, mixing processes, and mass
transfer in reactors and other chemical equipment
Acoustics: Analyze sound propagation, noise
cancellation, and vibration in various applications.
These are just a few examples, and COMSOL's
versatility extends to many other fields including
aerospace engineering, heat transfer analysis, and
material science, [40].
The purpose of this work is to utilize COMSOL
Multiphysics tools for the assessment of heat
transfer with nanofluids for the passive heat transfer
system of the AP1000 reactor.
2 Model
A series of procedures known as the modeling
workflow must be followed to set up and operate a
finite element model in COMSOL Multiphysics®
software. The following steps make up the modeling
workflow:
Constructing the geometry.
Configuring the environment for the model.
Describing the characteristics of the materials.
Assembling the mesh.
Defining the boundary conditions in physics.
Putting the simulation into action.
Modifying the outcomes after they have been
obtained.
2.1 Geometry
The geometry option in the Comsol multiphysics
software [39] is used to develop a geometry of
IRWST of AP1000 under the option model builder.
The passive residual heat removing heat exchanging
system of the AP1000 reactor design consists of a
D-shaped IRWST with a height of 14 m and volume
of 2100 m3 and 689 submerged C-shaped tubes of
5.5 m in length with 19mm in inner radius. To avoid
complications in the calculation, a reduced and
simplified version of the passive heat-removing
system was designed for our study. Figure 1 shows
the 3D model of simplified IRWST with a single C-
tube. The tank dimensions are reduced to 500 mm in
height and 300 mm in radius. The C-tube diameter
is given 54 mm to avoid meshing complications.
Figure 2 shows the finer mesh of the whole 3D
geometry. The flow study and outlet temperature
calculation were obtained from the 2D version of
the 3D model. After careful examination, every
Material property has been chosen in the Settings
box for that material.
Fig. 1: 3D Model geometry
Fig. 2: Mesh of the geometry
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2.2 Mesh Quality Analysis
To generate an unstructured tetrahedral mesh,
choose User-controlled mesh from the Sequence
Type list in the Mesh Settings box. The 3D
geometry was studied under 3 different meshing
conditions to obtain a comparison between the
precision of the results. The physics-controlled
mesh conditions were generated automatically by
COMSOL. Following are the statistics of each mesh
condition over the 3D geometry, [39]. The data on
mesh quality and statistics are given in Table 1.
Table 1. Mesh Statistics
Fine mesh
Quality measure
Skewness
Num. of elements
173071
Min element
quality
0.0782
Avg element
quality
0.6107
Element volume
ratio
6.614e-5
Finer mesh
Quality measure
Skewness
Num. of elements
836380
Min element
quality
0.1927
Avg element
quality
0.6642
Element volume
ratio
6.128e-5
Extra fine
mesh
Quality measure
Skewness
Num. of elements
1441882
Min element
quality
0.1882
Avg element
quality
0.6717
Element volume
ratio
1.208e-5
Figure 3, Figure 4 and Figure 5 show the 3D
geometry under the selected mesh conditions and
properties.
Fig. 3: Fine Mesh
Fig. 4: Finer Mesh
Fig. 5: Extra Fine Mesh
2.3 Boundary Conditions
After that, we check the physics domain settings and
establish the heat transfer problem's boundary
conditions [39]. The activation temperature for
PHRHx of AP1000 design is 297° C and the
primary mass flow rate inside the C tubes is 65 kg/s,
[23]. The boundary conditions differ from the real
scale due to the simplification of the model. Table 2
and Table 3 show the initial and boundary
conditions used in both 3D and 2D geometry:
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Table 2. Boundary Conditions for Heat Transfer
Study (3D)
Table 3. Boundary Conditions for Flow Study (2D)
3 Methodology
3.1 Simulation
A time-dependent heat transfer study in liquids was
performed on the 3D geometry to obtain the selected
surface temperature reduction in 100 sec. Figure 6
shows the geometry for the calculation of the heat
transfer coefficient. The temperatures were used to
calculate the local heat transfer coefficient using
theoretical equations. The geometry holds 2
domains- the first one is a primary coolant as the
heat source and the other one is the IRWST domain
as the heat sink.
Figure 7 shows the selected line for obtaining
the heat transfer coefficient. Water and nanofluid
properties were added to the material properties of
the IRWST domain. To reduce further
computational load, a stationary study of heat
transfer and laminar flow was done on the 2D
geometry to obtain the outlet temperatures.
Boundary conditions were adjusted according to the
simplifications of the model and studies.
To initiate a simulation, select Compute from
the Study option by right-clicking on it in the Model
Builder window. A simulation's solution sequence is
automatically defined by the Study node based on
the chosen study type and physics. In this instance,
the simulation can be completed in a matter of
seconds. Two convergence graphs are produced
during the solution process to display the
convergence progress of the various solver
algorithms used in the study.
Heat Transfer equations used by COMSOL
Multiphysics, [39]: (1)
(2)
Where ρ is the fluid density (SI unit:
kg/m3), Cp (SI unit: J/(kg·K)) is the heat capacity at
constant pressure, and T (SI unit: K) is the
temperature. u is a velocity field, k is the thermal
conductivity (SI unit: J/K), and Q (SI unit: W/m)
represents a general heat source.
3.2 Calculation of Nanofluid Properties
The thermophysical properties of nanofluid were
required to calculate the final heat transfer
coefficient. To obtain these properties some
experimental and theoretical correlations were
implemented. These properties depend on three
The initial temperature of
IRWST
20°C
The initial temperature of
outer temperature at the
primary length of the C-tube
20°C
Temperature of primary
coolant domain
177°C
The initial temperature of
IRWST
20°C
The initial temperature of
outer temperature at the
primary length of the C-
tube
20°C
Temperature of primary
coolant inlet
297°C
Inlet velocity
0.001 m/s
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main factors- (1) Properties of base fluid (bf) with
respect to temperature, (2) Properties of
nanoparticles (np) and (3) The volume fraction of
nanoparticles mixed in the base fluid. The properties
of base fluid water and the Ag, TiO2, and Al2O3
nanoparticles are given in Table 4, [17]. For our
study, the different volume fractions of three
different nanofluids were considered which are
mentioned in Table 5.
Table 4. Properties of Base fluid and Nanoparticles
at 300 K
Ρ
(kg/m3)
Cp
(J/kgK)
k
(W/mK)
(10-5)
(K-5)
Water
997
4179
0.613
21
Ag
10500
235
429
1.89
TiO2
4250
686.2
8.95
0.9
Al2O3
3970
765
40
0.85
Table 5. Percentage of Nanoparticles in Base Fluid
Nanoparticle
Volume Fraction Considered (Φ)
Ag
0.25%, 0.5%, 1%
TiO2
1%, 2%, 3%
Al2O3
1%, 3%, 6%
The thermal conductivity (k), viscosity (μ),
density (ρ), and specific heat (Cp) for each
nanofluid were obtained from the following
equations (3), (4), (5), and (6) respectively.
 󰇟󰇛󰇜
󰇠 (3)
[Wasp]  󰇛 󰇜 (4)
 󰇛 󰇜 (5)
 󰇛󰇜
 (6)
3.3 Calculation of Dimensionless Numbers
When the valve of the passive heat removal system
opens after 120 sec of reactor shutdown, primary
coolant starts to flow in the pipelines connecting to
the reactor core and the IRWST. There is a natural
circulation of coolant between the core and the
submerged heat exchanger pipes due to the
temperature and velocity difference. The primary
coolant brings residual heat that is still produced in
the core to the heat exchanger tubes and the IRWST
water absorbs the heat from the outer surface of the
pipes. Thus a pool boiling phenomenon occurs in
the IRWST which takes about 5 hours to start
boiling its water inventory. Another natural
circulation of water in the passive heat removing
system can be considered in the case of IRWST
water boiling.
The calculations of a natural convection heat
transfer coefficient calculator usually involve the
use of dimensionless number correlations, namely
the correlations between the Nusselt number (Nu)
and the Rayleigh number (Ra), Grashof number
(Gr), and/or Prandtl number (Pr), where Ra = GrPr.
The box on the left provides definitions for the
Nusselt, Grashof, and Prandtl numbers. The flow
regime created by natural convection and the
ensuing heat transfer is described by the
Rayleigh number (Ra). Considering the natural
circulation of the heat sink, the following equations
are implemented to calculate Ra, Nu and finally the
heat transfer coefficient.
 󰇛
󰇜
 (7)
 󰇝 
󰇟󰇛󰇜󰇠󰇞 (8)

(9)
Where:
- Thermal expansion coefficient of fluid (1/K)
L characteristic linear dimension (m).
Pr Prandtl Number of the fluid
v Kinematic Viscosity (m2/s)
Ts Temperature of the solid surface (K)
To Room temperature of the fluid (K)
h- Heat Transfer Coefficient (W/m2 K)
4 Results and Discussion
The heat transfer coefficient was calculated over the
selected surface shown in Figure 6. For each case of
nanofluids, a comparison between the heat transfer
coefficients depending on the volume
concentrations of nanoparticles was plotted in
Figure 8, Figure 9 and Figure 10. For all cases, the
heat transfer coefficient is found to increase with the
increment of the volume fraction of the particles.
The heat transfer coefficients in cases of Ag-water
nanofluid show comparatively low variance as it is
studied in lower mass fraction. On the other hand,
for Al2O3-water nanofluid, the highest coefficient is
found due to the higher thermal conductivity of
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Al2O3 nanoparticles and its higher mass fraction
used in this study which is 6%.
Fig. 8: Local Heat Transfer Comparison for Different
Concentrations of Ag-water nf
Fig. 9: Local Heat Transfer Comparison for Different
Concentrations of TiO2-water nf
Fig. 10: Local Heat Transfer Comparison for
Different Concentrations of Al2O3-water nf
The heat transfer performance is enhanced by
using nanofluid instead of pure water. The ratio of
the heat transfer coefficient of the nanofluids to the
base fluid is also studied. Figure 11, Figure 12 and
Figure 13 show a comparison of the ratio of heat
transfer coefficient of nanofluids in different
concentrations. For Ag-water nanofluid the highest
ratio is found to be about 1.75 for using the highest
concentration considered which only 1% of Ag
nanoparticles is. For TiO2-water nanofluid the
highest ratio is 1.6 for the highest concentration 3%.
Al2O3 showed the best heat transfer coefficient ratio
among all the selected nanofluids. For 1%
concentration its highest ratio is about 3.2 and for
6% concentration it makes the heat transfer about 6
times higher than pure water.
Fig. 11: h(nf)/h(bf) of Ag for Different Volume
Fraction
Fig. 12: h(nf)/h(bf) of TiO2 for Different Volume
Fraction
Fig. 13: h(nf)/h(bf) of Al2O3 for Different Volume
Fraction
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Fig. 14: Comparison Between Heat Transfer
Coefficient of Water and Nanofluids
For a better approach to comparing heat transfer
performance between water and selected nanofluids,
Figure 14 is plotted with the heat transfer coefficient
of water and 1% of each nanofluid with respect to
time. 1% Al2O3 nanofluid shows the highest heat
transfer coefficient resulting in a lower outlet
temperature of the heat exchanger tube.
From the flow study in 2D geometry, the outlet
temperatures were obtained for the cases of water
and selected nanofluids as the IRWST inventory.
Table 6 gives the simulated outlet temperature when
the primary coolant temperature at the inlet is
considered to be the activation temperature of the
system, i.e., 297°C.
Table 6. Outlet Temperatures
IRWST inventory
Outlet temperature
(°C)
Water
231.1639
0.25%
231.1028
Ag-water
0.5%
231.086
1%
231.0524
1%
231.064
TiO2-water
2%
231.01
3%
230.9489
1%
231.0591
Al2O3-water
3%
230.9192
6%
230.7028
The Mesh Independence Test and Convergence
Plot are shown in Figure 15 for water. On the other
hand, the mesh independence of 6% Ag nanofluid is
shown in Figure 16.
Fig. 15: Mesh Independent Test for Water
Fig. 16: Mesh-independent Test for 6% Ag
Nanofluid
The convergence plot for the stationary study is
shown in Figure 17. The convergence plot for the
Time Dependent Study is illustrated in Figure 18.
Water as the heatsink study was chosen to
demonstrate the convergence as a general
representation of the overall computational works.
Fig. 17: Convergence Plot for Stationary Study
Te
mp
erat
ure
(K)
Fine mesh
Extra fine mesh
Finer mesh
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Fig. 18: Convergence Plot for Time Dependent
Study
5 Conclusion
This paper deals with a concept of using nanofluid
in the IRWST instead of pure water and an
investigation on the improved heat transfer
coefficient is conducted to illustrate the reduced
outlet temperature of the heat exchanger. To avoid
computational complications single tube design has
been implemented, but the simulation shows an
increase in local heat transfer coefficient using the
AlO3 nanofluid. The enhanced thermophysical
properties of nanofluid can be a beneficial tool for
the passive decay heat removal system for an
AP1000 nuclear reactor but the availability and
affordability of nanofluid is to be considered. The
PRHR HX is an essential part of the PHRS for
removing decay heat from the core in case of an
emergency and system failure. Using nanofluid to
increase the heat transfer efficacy can be a way of
enhancing overall safety measurement. Artificial
Intelligence (AI) can be integrated with a lot of
fascinating studies with nanofluids. Artificial
intelligence is outside the scope of this study.
This study can be integrated with artificial
intelligence (AI) in the future to provide a
potent and perceptive research endeavor.
Two VVER-1200 power plants with a combined
capacity of 2400 MW will be in operation in
Bangladesh by the end of 2024/2025. COMSOL
software can be used to simulate the heat transfer of
VVER-1200 for safety and licensing purposes but
there are challenges to address and future directions
to explore.
COMSOL simulations need validation against
actual VVER-1200 data or established reactor
physics codes. Access to such data or codes might
be limited due to proprietary restrictions.
Close collaboration with Rosatom (Russia), the
VVER-1200 technology provider, would be
beneficial. Rosatom might have access to
validated simulation data or codes that could be
used for COMSOL validation in Bangladesh.
Developing programs to transfer knowledge and
train Bangladeshi researchers and engineers in
nuclear simulation techniques and COMSOL
software would create a skilled workforce for
future nuclear projects.
References:
[1] IAEA Passive Safety Systems and Natural
Circulation in Water Cooled Nuclear Power
Plants, IAEA-TECDOC-1624, IAEA, Vienna
2009, [Online]. https://www-
pub.iaea.org/MTCD/publications/PDF/te_162
4_web.pdf (Accessed Date: June 15, 2024).
[2] IAEA Passive safety systems in water cooled
reactors: an overview and demonstration with
basic principle simulators, Training course
series no. 69, International Atomic Energy
Agency, Vienna, 2019, [Online]. https://www-
pub.iaea.org/MTCD/Publications/PDF/TCS-
69web.pdf (Last Accessed Dates: 15 June
2024).
[3] V.G. Asmolova, I.N. Gusevb, V.R.
Kazanskiyb, V.P. Povarovb , D.B. Statsura,
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Contribution of Individual Authors to the
Creation of a Scientific Article (Ghostwriting
Policy)
- Mantasha Ponkty: Conceptualization,
Methodology, Software, Investigation, and
Writing - original draft, Review
- Anamika Puja: Modelling, Investigation, Data
curation, Writing and Review
- Abdus Sattar Mollah: Conceptualization, Review
& Editing, Supervision
Sources of Funding for Research Presented in a
Scientific Article or Scientific Article Itself
No funding was received for conducting this study.
Conflict of Interest
The authors have no conflicts of interest to declare.
Creative Commons Attribution License 4.0
(Attribution 4.0 International, CC BY 4.0)
This article is published under the terms of the
Creative Commons Attribution License 4.0
https://creativecommons.org/licenses/by/4.0/deed.en
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WSEAS TRANSACTIONS on ADVANCES in ENGINEERING EDUCATION
DOI: 10.37394/232010.2024.21.11
Mantasha Ponkty, Anamika Puja,
Abdus Sattar Mollah
E-ISSN: 2224-3410
91
Volume 21, 2024