Published at : 10 Jul 2024
Volume : IJtech
Vol 15, No 4 (2024)
DOI : https://doi.org/10.14716/ijtech.v15i4.5484
Dinta Wijaya | Institute for Environmental Design and Engineering, University College London, London WC1H 0NN, United Kingdom |
Sentagi Sesotya Utami | Department of Nuclear Engineering and Engineering Physics, Universitas Gadjah Mada, Yogyakarta 55281, Indonesia |
Rizki Armanto Mangkuto | Building Physics Research Group, Faculty of Industrial Technology, Institut Teknologi Bandung, Bandung 40132, Indonesia |
Skylight
is an effective strategy for maximising daylight penetration while
minimising electrical
lighting energy demand in buildings. However, in tropical climate regions, skylight can be problematic due to the risk
of excessive sunlight. This study aimed to optimise skylight design parameters
using multi-objective optimisation (MOO) approach through a case study of a low-rise
building with office rooms configured to surround a skylight in the tropical
climate of Yogyakarta, Indonesia. It was conducted using computational modelling and
simulation with RadianceIES tools in IES-VE 2019
software. The parameters examined included skylight shape, opening area,
and thickness, while the performance indicators
were spatial daylight autonomy (sDA300/50%), average daylight factor
(DFave), and annual sunlight exposure (ASE1000,250). The sensitivity analysis showed
that skylight opening area
significantly influenced daylight performance. Moreover, the optimum design, drawn from the objective
function f and Pareto frontiers, was a rounded trapezium skylight
with an opening area of 897 m2, achieving sDA300/50%–ASE1000,250 = 35%, DFave =
0.9%, and mean distance to the utopia point of 64.1%. These
results could
serve as a
guide for architects and engineers in designing skylight for typical buildings.
Daylight; Low-rise building; Multi-objective optimisation; Simulation; Skylight
Issues on
energy consumption and climate change are dominant discourses in
all aspects of life. The United Nations reported that 36% of global energy
consumption is allocated for buildings and construction (IEA, 2023a; 2023b; UNEP, 2022), facilitating the drive for green and
sustainable building campaigns (Doan et al., 2021; Fatriansyah, Abdillah, and Alfarizi,
2021). Energy
consumption by buildings accounts for approximately 25% of operational
costs, with around 20%–45% attributed
solely to electric
lighting (Tiwari, Tiwari, and Shyam, 2016). This
high
demand for electric lighting energy has led to
a more efficient way of dealing with lighting systems in buildings, particularly with the accommodation of daylighting
strategies, such as skylight (Hakim et al., 2021; Marzouk et al.,
2022).
Skylight is among the most
popular daylighting strategies for maximising daylight penetration and
uniformity while minimising artificial lighting demand (Marzouk, ElSharkawy, and
Eissa, 2020; Li et al., 2019). It is specifically suitable for low-rise
buildings with large floor areas (ASHRAE, 2019).
Introducing daylight through skylight also improves
occupants'
comfort, performance,
health, and well-being (Lie et al., 2022; Pastilha and Hurlbert,
2022; Van Creveld and Mansfield, 2020; Hartstein, Tuzikas, and Karlicek, 2020).
The application of skylight can be problematic in tropical climate regions due to the risk
of excessive sunlight. Therefore, studies are
required to investigate skylight application in such conditions,
specifically in Indonesia. Among various methods, modelling and simulation-based approaches are widely
used to provide an efficient, simple, and reliable means of studying daylight performance in buildings with skylight (El-Abd et al., 2018).
Skylight is a daylight opening or aperture installed on a building roof, with its relative size
often expressed as the ratio between the skylight size and the total
floor area (SFR). Typically, various skylight types
have different performance characteristics (Fakhr et al., 2023; Shirzadnia, Goharian,
and Mahdavinejad, 2023; Mangkuto et al., 2022). A clerestory skylight
can be adapted to the room wall, facilitating deeper
penetration of daylight. A sawtooth skylight can be adjusted toward the
path of the sunlight, displaying a responsive
pattern to the sun trajectory. A monitor skylight shows a more consistent
performance than other types throughout the year. However, a flat skylight can
provide high, low-glare illumination and is suitable
for
large areas in any climate (Mavridou and Doulos, 2019).
Several studies have been conducted on
building daylight performance with skylight applications,
although most
were carried out in sub-tropical or temperate climate conditions (El-Abd et al., 2018; Motamedi and
Liedl, 2017).
In these regions, the apparent position of the sun (solar radiation) consistently changes due to geographical
location. In tropical regions, there is a relatively
high amount of annual solar radiation, consistently available throughout the
year due to proximity to the equator (Mangkuto, Rohmah, and Asri, 2016). Therefore, top lighting
strategies, including skylight, can be problematic
for low-rise buildings, due to the risk of excessive
direct sunlight and heat accumulation.
Among others, parametric modelling and
optimisation studies for skylight have been carried out by Li et
al. (2023), Marzouk, ElSharkawy, and Eissa (2020),
and Motamedi and Liedl (2017) in the northern
hemisphere. However, various optimisation methods are constrained by the specific case,
variables, and parameters, which may not apply to other climate conditions,
building types, and floor areas. Interestingly, no specific
studies have discussed the method of skylight design optimisation that
simultaneously consider its shape, size, and
thickness, particularly for low-rise buildings in tropical climate regions,
where annual daylight penetration is relatively high.
2.1. Case Study
The building examined in this study was located in Yogyakarta, Indonesia (7°8' S, 110°4' E), an area characterised by a hot, humid climate, and sunshine throughout the year. The intensity of solar irradiance can be excessive, reaching as high as 2.49 kW/m2 (Tutuko, 2015), which is higher than the world average of 1.37 kW/m2 (Karki, 2017). The building comprised two storeys with a skylight to illuminate the rooms. The skylight examined had an opening area of 828 m2, a trapezium shape, and rounded corners, as shown in Figure 1a, b, and c. The opening was not covered by glazing materials to allow natural ventilation.A total of ten office
rooms were located on the second floor, each facing the central
point below the skylight and constructed from clear glass, indicated by the dashed blue line. Meanwhile, the tangerine color
represents the façade of each observed room. The rooms had a
total floor area of 966 m2, and the distance between the skylight
and the building façade ranged from 30 to 50 m. The
intention was
to rely on daylight as the only light source during
the day. Considering the skylight opening area and the total floor
area, the skylight-to-floor ratio (SFR) value was 85.8% in the baseline design
scenario.
Figure 1 Perspective view for (a) top view, (b) side view, and (c) the surrounding office rooms
2.2. Modelling and simulation
Building material properties, workplane height,
and sky conditions were defined in IES-VE,
according to the Indonesian National Standard (SNI) (BSN, 2020), and with the input of the Perez All-Weather sky.
The room surface reflectances and glazing
transmittance of the building model are summarised in Table 1. Three skylight shapes were considered, namely rounded trapezium, rectangle, and rounded rectangle, as shown in
Figure 2.
Table
1 Surface reflectances and glazing transmittance of the
building model
Variable |
Value |
Ceiling reflectance (%) |
90 |
Floor reflectance (%) |
25 |
Façade glazing transmission (%) |
90 |
Annual
daylighting simulation was conducted at 08.00–16.00 hrs daily with no electric
lighting installed. The model used Meteoronorm
2006 weather data, and the varied parameters included
the
skylight shape, size, and thickness. The size was adjusted by widening and straightening each side of the skylight by 1
m, therefore altering the opening area. The
skylight was straightened until its performance met the minimum value and widened
until each side touched the outer sides
of the office rooms.
Figure 2 Skylight model
shapes of (a) rounded trapezium, (b) rectangle, and (c) rounded rectangle
The skylight thickness
corresponded with
the rooftop structure, serving as a green
roof. The rooftop combined 1 m depth and 0.2 m planting media for plants. Consequently, the thickness varied from 1.2 m up
to 2.2 m, with the maximum value
being where
the loads can withstand the roof structure (Cascone,
2019), as summarised in Table 2.
Table
2 Summary of input parameter variations
Parameter |
Baseline |
Variation range |
Interval |
Shape |
Rounded trapezium |
Rectangle; rounded rectangle |
- |
Size |
31.2 m ×
28.1 m |
Increasing
each side by 1 m |
1 m |
Thickness |
1.7 m |
1.2 ~
2.2 m |
0.25 m |
The daylighting performance was evaluated based on the following
metrics:
1.
Average Daylight Factor (DFave) represents the average DF for each grid on
the floor area. LEED requires a minimum DF of 2% (USGBC,
2019).
2.
Spatial Daylight Autonomy 300 lx/50% (sDA300/50%) denotes the percentage of floor area
receiving daylight illuminance of more than 300 lx in at least 50% of the
annual working hours. LEED (2019) demands a
minimum sDA300/50% of 55%.
3.
Annual Sunlight Exposure 1000 lx, 250 hours (ASE1000,250) denotes the percentage of floor area
receiving direct sunlight of more than 1000 lx in at least 250 hours of the
annual working hours. LEED (2019) recommends ASE1000,250
of no more than 10%.
Sensitivity analysis was performed to
investigate the significant correlation between the design parameters (input)
and the performance indicators (output) (Iooss and Saltelli, 2017). For each skylight shape, sensitivity analysis was
conducted using
multilinear regression to obtain the standardised regression coefficients using
equation (1).
wherewere the standardised regression coefficients (SRC),
was the standardised output variable,
were the standardised skylight opening area and
thickness, and
where yi and xni were the means of the input and output variables, while
and
Two approaches were proposed in this study to find the optimum solutions. In the first approach, the optimum design parameters were obtained by evaluating objective function f, defined as the difference between sDA300/50% and ASE1000,250, see equation (3).
The results
were subsequently ranked
based on the resulting f values. A combination of design parameters that
yielded the highest
f value was considered the optimum solution. In the second approach, a
graphical optimisation method with Pareto frontiers was applied, together with
several additional rules. The simulation results of all considered combinations
were grouped and paired based on the conflicting indicators for every two
different indicators, which required a trade-off. Three pairs of metrics were
selected: sDA300/50%
vs ASE1000,250; sDA300/50% vs DFave; and DFave
vs ASE1000,250. The pairs were subsequently sorted to rank the optimum
solutions based on the following algorithms:
1.
All non-dominated solutions (Pareto solutions) were sorted based
on constraints as defined by equation (4), (5), and (6).
2.
The sorted Pareto solutions were filtered and accepted as the
'optimum' solution when the requirements in two pairs of metrics were satisfied.
3.
The filtered solutions were ranked based on (1) the mean distance of the solutions to the
utopia point; and (2) the number of Pareto frontiers. The optimum solution belonged to Pareto frontiers in
both pairs of metrics and had the nearest distance to the utopia point. In this
case, the utopia point was defined as
The distance to the utopia point was subsequently calculated and compared (see Figure 3). In the sDA300/50% vs ASE1000,250 pair, the sDA300/50% should be maximised, while ASE1000,250 should be minimised. Therefore, the utopia point lay on the lower right corner of the Cartesian diagram as a 100% value. The distance of each Pareto solution to the utopia point was obtained using equation (7).
Figure
3 Visualisation of Pareto Frontiers for
two-objective space
A similar expression could be applied for the pair of DFave
vs ASE1000,250. Meanwhile, both metrics should be maximised in the sDA300/50%
vs DFave pair. Therefore, the utopia point lay on the upper right
corner of the Cartesian diagram and had a 100% value for each. The distance to
the utopia point could then be expressed in equation (8).
A total of 85 simulations were conducted to examine the daylighting
performance of the office rooms. The simulation results for the baseline
scenario are shown in Table 3. The baseline scenario did not meet the LEED v4.1 standard,
achieving a sDA300/50%
of only 31.9%, although the standard for ASE1000,250 of less
than 10% was met.
Optimising the
design parameters, as described in the following subsections, is
necessary.
Table 3 Results of the baseline design simulation
Shape |
Area (m2) |
Thickness (m) |
sDA300/50%
(%) |
ASE1000,250 (%) |
DFave (%) |
Trapezium |
828 |
1.7 |
31.9 |
0.6 |
0.7 |
The SRC and R2
of the multilinear model are shown in Table 4. The scatter plots of all metrics with respect to
the skylight shape, area, and thickness are shown in Figure 4. Graphical plots for all
parameters and indicators were linearly correlated, as indicated by the high R2
values.
Table 4 SRC
and R2 of all parameters based on
the multilinear regression
Shape |
Parameter |
Standard
Regression Coefficient |
R2 | ||||
sDA300/50% |
DFave |
ASE1000,250 |
sDA300/50% |
DFave |
ASE1000,250 | ||
Trapezium |
Area |
0.97 |
0.97 |
0.86 |
0.93 |
0.95 |
0.72 |
Thickness |
–0.05 |
–0.07 |
–0.03 | ||||
Rectangle |
Area |
0.98 |
0.97 |
0.88 |
0.98 |
0.94 |
0.78 |
Thickness |
–0.12 |
–0.09 |
–0.15 | ||||
Rounded Rectangle |
Area |
0.97 |
0.97 |
0.94 |
0.95 |
0.94 |
0.87 |
Thickness |
–0.09 |
–0.06 |
–0.01 |
The skylight
opening area significantly influenced all daylight metrics, as indicated by the SRC values greater than 0.8. The
positive SRC values indicate positive correlations between the skylight area
for all indicators. For the trapezium shape, every 10 m2 increase in
the skylight area corresponded to a rise of 0.64%, 0.02%, and 0.06% of sDA300/50%,
DFave, and ASE1000,250, respectively. A similar 10 m2 area increase for the rectangular
shape resulted in 0.46%, 0.02%, and 0.18% changes in the respective metrics. Likewise, for
the rounded rectangular skylight, the equivalent area increase corresponded
to a
rise of 0.4%, 0.02%, and 0.12%
in sDA300/50%, DFave, and ASE1000,250,
respectively. The trapezium shape showed the highest improvement in sDA300/50%
while having the lowest increase in ASE1000,250,
demonstrating the effectiveness of the changes. The increase in average daylight factor was similar
regardless of the skylight shape.
The skylight thickness did not significantly impact the daylight metrics, as indicated by the low SRC value. The correlations between each shape and indicator were highly linear, as demonstrated by the high values of R2, indicating the linearity and the percentage of variation that could be explained by the model. The correlations were more than 0.93 for sDA300/50% and DFave, but were only 0.72 for ASE1000,250, although it was still considered linear.
Figure 4 Scatter plot
of all metrics of the skylight (a) shape, (b) opening area, and (c) thickness
The best skylight shape was the rounded trapezium, as at the baseline size (828 m2), it yielded the highest sDA300/50% (31.9%), while the other shapes required more than 990 m2 area to meet this value. The worst shape was the rounded rectangle, which required the largest skylight area to meet the value of the baseline size from the rounded trapezium. The correlation between the skylight area and the mean values of the three daylight metrics is shown in Figure 5.
Figure 5 Mean values of the daylight metrics with respect to the skylight
opening area; error bars represent standard deviation
The skylight opening area was directly
proportional to the daylight metrics values. However, the DFave
gradient was less steep than for sDA300/50%
and ASE1000,250, as DFave only
considered the diffuse daylight illuminance. The trapezium-shaped skylight with
an 897 m2 opening area performed
the
best since it was the smallest area that yielded sDA300/50% of
around 30%, with ASE1000,250 as low as 1%. Expanding the
opening area beyond this value would no longer raise the overall daylight
performance, as ASE1000,250 would become too high,
significantly increasing the risk of visual discomfort.
The multilinear regression suggested that skylight
thickness did not significantly affect the daylight metrics, with SRC
values no more than 0.15 due to the excessive amount of solar radiation in the
location. Therefore, the thickness might not be sufficient to
control daylight availability in the office rooms. The relatively
large skylight opening area effectively reduced the ratio between the skylight
thickness and its area, allowing solar radiation to penetrate regardless
of its thickness.
3.2. Optimisation
Table 5 shows the five input combinations yielding the
greatest objective values, f.
Based on the objective, no solution achieved the LEED v4.1 standards for sDA300/50%,
but all solutions met the standard for ASE1000,250. The optimum
solution was the trapezium skylight with an area of 897 m2, yielding
f = 35.2%. In the second place, the trapezium skylight had an
area of 985 m2 and f = 32.6%. Since
the optimisation comprised both sDA300/50%
and ASE1000,250, it tended to choose the optimum solution with
higher sDA300/50% and lower ASE1000,250.
Table 5 Five combinations with the greatest objective (f) values
Area (m2) |
sDA300/50% (%) |
DFave (%) |
ASE1000,250 (%) |
f (%) | |
Trapezium |
897 |
36.4 |
0.9 |
1.2 |
35.2 |
Trapezium |
985 |
35.6 |
1.2 |
2.9 |
32.6 |
Trapezium |
828 |
31.9 |
0.7 |
0.6 |
31.3 |
Rounded rectangle |
972 |
28.8 |
1.1 |
5.0 |
23.7 |
Trapezium |
727 |
23.5 |
0.5 |
0.0 |
23.5 |
The simulation
results showed that increasing the opening area of the trapezium-shaped skylight would eventually
increase all metrics values. However, the opening area had a particular optimum
value that was achieved at 897 m2. Regarding the f
values, every 10 m2 increase in the skylight area corresponded to an
increase of 0.57%, 0.28%, and 0.28% of the f value for the trapezium,
rectangle, and rounded rectangle shapes, respectively. The trends of the f
value with respect to the skylight opening area for each shape are shown
in Figure 6.
The scatter plots of the three daylight metrics
pairs (sDA300/50% vs DFave; sDA300/50% vs ASE1000,250;
and DFave vs ASE1000,250) are respectively shown
in Figure 7. Red dots in the scatter plots represent the
solutions of the Pareto frontiers. Figure 7(a) shows that there were only two optimum
solutions based on the sDA300/50% vs DFave relation, while
more optimum solutions were found in Figure 7(b) and Figure 7(c), including conflicting
indicators. Five combinations of Pareto
frontiers with the smallest dave
are shown in Table 6.
The most optimum
solution was the trapezium skylight with an 897 m2 opening area, yielding a dave of 60.5%. In the second place, there was a
trapezium skylight with a 985 m2 area and a dave
Figure 6 Objective function f with respect to the trapezium skylight opening area for (a) trapezium; (b) rectangle; and (c) rounded rectangle; error bars represent standard deviation
Figure 7 Scatter plot
for (a) sDA300/50% vs DFave, (b) sDA300/50% vs
ASE1000,250, and (c) DFave vs ASE1000,250
The area parameter significantly and positively affected all
indicators, as all of the SRC values were near to one, which was consistent with other studies (Fang and Cho, 2019; Marzouk, ElSharkawy, and
Eissa, 2020), demonstrating the significant effects of skylight area on daylighting performance. This pattern has been
widely acknowledged
worldwide when designing
skylight.
Despite the
negative correlation, the impact of the variation in skylight thickness was
less significant.
The results contradicted Irakoze, Lee, and Kim (2020), showing the significant effects of skylight thickness on
daylighting performance. However, this study was
carried out in a space with a relatively small skylight compared to the current study. Further investigation was required to examine the range of skylight areas in
which the thickness significantly affected daylighting
performance.
Table 6 Five combinations that belonged to the Pareto frontiers and yielded the
smallest dave
Area (m2) |
sDA300/50% (%) |
DFave (%) |
ASE1000,250 (%) |
dave (%) | |
Trapezium |
897 |
36.4 |
0.9 |
1.2 |
64.1 |
Trapezium |
985 |
35.6 |
1.2 |
2.9 |
64.5 |
Trapezium |
828 |
31.9 |
0.7 |
0.6 |
66.7 |
Rectangle |
995 |
31.5 |
1.3 |
8.2 |
66.9 |
Rounded rectangle |
972 |
28.8 |
1.1 |
5.0 |
68.3 |
Table 7 Five combinations that shared the same optimum
solutions
Design parameter |
Simulation results |
Rank based on | ||||
Shape |
Area (m2) |
sDA300/50% (%) |
DFave
(%) |
ASE1000,250 (%) |
f |
dave |
Trapezium |
897 |
36.4 |
0.9 |
1.2 |
1 |
1 |
Trapezium |
985 |
35.6 |
1.2 |
2.9 |
2 |
2 |
Trapezium |
828 |
31.9 |
0.7 |
0.6 |
3 |
3 |
Rounded rectangle |
972 |
28.8 |
1.1 |
5.0 |
4 |
5 |
Trapezium |
727 |
23.5 |
0.5 |
0.0 |
5 |
8 |
Current
standards and guidelines in Indonesia have not incorporated dynamic daylight
metrics such as sDA and ASE. Therefore, the current study utilized LEED v4.1 by USGBC as
benchmarking. LEED was developed mainly in the United States, which has a
different climate from Indonesia. Considering the subjective nature of daylighting along with regions, climates, and cultures, there was a crucial need to develop guidelines incorporating dynamic
daylight metrics for Indonesia.
In conclusion, design optimisation of skylight
shape, area, and thickness was conducted in this study for a low-rise building
in Yogyakarta, Indonesia, with respect to daylighting performance. The skylight
opening area significantly influenced the daylight metrics, with all three SRC
values higher than 0.85. The most optimum design was the rounded trapezium
skylight with an opening area of 897 m2, achieving sDA300/50% –
ASE1000,250 = 35%, DFave = 0.9%, and a mean distance to the utopia point of
64.1%. The results were expected to benefit architects and engineers in
designing skylight for low-rise buildings in the tropics, although only the
daylighting performance of skylight was evaluated. In real-world practices,
incorporating skylights influenced other indoor environmental quality (IEQ)
parameters, such as thermal, air quality, and acoustics. Therefore, future
studies were recommended to investigate daylighting performance along with
these parameters to understand the phenomena holistically.
The
authors are grateful to the Indonesia Endowment Fund for Education (LPDP) from
the Ministry of Finance Republic Indonesia for financially supporting this
study and awarding scholarships.
ASHRAE (American Society of Heating, Refrigerating and
Air-Conditioning Engineers), 2019. Advanced Energy Design Guide for Small to
Medium Office Buildings: Achieving Zero Energy. Available online at https://www.ashrae.org/technical-resources/aedgs,
accessed on March 3rd, 2021
Atthaillah,
Mangkuto, R.A., Koerniawan, M.D., Hensen, J.L.M., Yuliarto, B., 2022. Optimization
of Daylighting Design Using Self-Shading Mechanism in Tropical School
Classrooms with Bilateral Openings. Journal of Daylighting, Volume 9(2),
pp. 117–136
Atthaillah,
Mangkuto, R.A., Koerniawan, M.D., Yuliarto, B., 2022. On the Interaction
between the Depth and Elevation of External Shading Devices in Tropical Daylit
Classrooms with Symmetrical Bilateral Openings. Buildings, Volume 12(6),
p. 818
Badan Standardisasi Nasional (BSN), 2020. SNI
6197-2020 Konservasi Energi Pada Sistem Pencahayaan (SNI 6197-2020 Energy
Conservation in Lighting Systems). Badan
Standardisasi Nasiona, Jakarta, Indonesia
Cascone,
S., 2019. Green Roof Design: State of The Art on Technology and Materials. Sustainability,
Volume 11(11), p. 3020
Doan,
D.T., Wall, H., Ghaffarian-Hoseini, A., Ghaffarianhoseini, A., Naismith, N.,
2021. Green Building Practice in the New Zealand Construction Industry: Drivers
and Limitations. International Journal of Technology, Volume 12(5), pp. 946–955
El-Abd,
W., Kamel, B., Afify, M., Dorra, M., 2018. Assessment of Skylight Design
Configurations on Daylighting Performance in Shopping Malls: A Case Study. Solar
Energy, Volume 170, pp. 358–368
Fakhr,
B. V., Mahdavinejad, M., Rahbar, M., Dabaj, B., 2023. Design Optimization of
the Skylight for Daylighting and Energy Performance Using NSGA-II. Journal
of Daylighting, Volume 10(1), pp. 72–86
Fang,
Y., Cho, S., 2019. Design Optimization of Building Geometry and Fenestration
for Daylighting and Energy Performance. Solar Energy, Volume 191, pp.
7–18
Faridah,
F., Utami, S. S., Wijaya, D. D. A., Yanti, R.J., Putra, W.S., Adrian, B., 2024.
An Indoor Airflow Distribution Predictor Using Machine Learning for A Real-Time
Healthy Building Monitoring System in The Tropics. Building Services
Engineering Research and Technology, Volume 45(3), pp. 293–315
Fatriansyah,
J.F., Abdillah, F.A., Alfarizi, F.R., 2021. National Institute of Science and
Technology Green Campus Master Plan Design to Make Environmental Friendly and
Sustainable Campus with UI Greenmetric. International Journal of Technology,
Volume 12(5), pp. 956–964
Hakim,
F.N., Muhamadinah, Y., Atthaillah, Mangkuto, R.A., Sudarsono, A.S., 2021.
Building Envelope Design Optimization of a Hypothetical Classroom Considering
Energy Consumption, Daylight, and Thermal Comfort: Case Study in Lhokseumawe,
Indonesia. International Journal of Technology, Volume 12(6), pp.
1217–1227
Hartstein, L.E., Tuzikas, A., Karlicek, R.F., 2020. The Impact of Dynamic Changes in
Light Spectral Power Distribution on Cognitive Performance and Wellbeing. LEUKOS
- Journal of Illuminating Engineering Society of North America, Volume 16(4),
pp. 289–301
IEA,
2023a. The Breakthrough Agenda Report 2023. https://iea.blob.core.windows.net/assets/d7e6b848-6e96-4c27-846e-07bd3aef5654/THEBREAKTHROUGHAGENDAREPORT2023.pdf, accessed on February 3, 2024
IEA,
2023b. Tracking Clean Energy Progress 2023. https://www.iea.org/reports/tracking-clean-energy-progress-2023, accessed on February 2, 2024
Iooss,
B., Saltelli, A., 2017. Introduction to
Sensitivity Analysis. In Handbook of Uncertainty Quantification, R.
Ghanem, D. Higdon, H. Owhadi (ed.), Springer International Publishing, pp.
1103–1122
Irakoze, A., Lee, Y.A., Kim, K.H., 2020. An Evaluation of The Ceiling Depth’s
Impact on Skylight Energy Performance Predictions Through a Building
Simulation. Sustainability, Volume 12(8), p. 3117
Karki,
R., 2017. Reliability of Renewable Power Systems. Encyclopedia of
Sustainable Technologies, Volume 2017 pp. 217–230
Li,
J., Chen, X., Ban, Q., Yao, J., 2019. Skylight Sizing based on balancing
Daylighting Performance and Visual Comfort in Atrium Buildings. IOP
Conference Series: Materials Science and Engineering, Volume 556(1), p. 012051
Li,
K., Fukuda, H., Zhang, L., Zhou, R., 2024. Parametric Design and
Multi-Objective Optimization of Daylight Performance In Gallery Skylight
Systems: A Case Study On The High Museum Expansion. Energy and Buildings,
Volume 311, p. 114136
Li,
Y., Fang, W., Guo, B., Qiu, H., 2022. Diurnal Effects of Dynamic Lighting on
Alertness, Cognition, And Mood of Mentally Fatigued Individuals in A Daylight
Deprived Environment. Lighting Research and Technology, Volume 56(2),
pp. 136–155
Mangkuto,
R.A., Rohmah, M., Asri, A.D., 2016. Design Optimisation for Window Size,
Orientation, and Wall Reflectance with Regard to Various Daylight Metrics and
Lighting Energy Demand: A Case Study of Buildings in The Tropics. Applied
Energy, Volume 164, pp. 211–219
Mangkuto,
R.A., Simamora, T.P., Pratiwi, D.P., Koerniawan, M.D., 2022. Computational
Modelling and Simulation to Mitigate the Risk of Daylight Exposure in Tropical
Museum Buildings. Energy and Built Environment, Volume 5(2), pp. 171–184
Mangkuto,
R.A., Siregar, M.A.A., Handina, A., Faridah, 2018. Determination Of Appropriate
Metrics for Indicating Indoor Daylight Availability and Lighting Energy Demand
Using Genetic Algorithm. Solar Energy, Volume 170, pp. 1074–1086
Marzouk,
M., ElSharkawy, M., Eissa, A., 2020. Optimizing Thermal and Visual Efficiency
Using Parametric Configuration of Skylights in Heritage Buildings. Journal
of Building Engineering, Volume 31, p. 101385
Marzouk,
M., ElSharkawy, M., Mahmoud, A., 2022. Optimizing Daylight Utilization of Flat
Skylights in Heritage Buildings. Journal of Advanced Research, Volume 37,
pp. 133–145
Mavridou,
T., Doulos, L.T., 2019. Evaluation of Different Roof Types Concerning Daylight
in Industrial Buildings During the Initial Design Phase: Methodology and Case
Study. Buildings, Volume 9(7), p. 170
Motamedi,
S., Liedl, P., 2017. Integrative Algorithm to Optimize Skylights Considering
Fully Impacts of Daylight on Energy. Energy and Buildings, Volume 138,
pp. 655–665
Pastilha,
R., Hurlbert, A., 2022. Seeing and Sensing Temporal Variations in Natural
Daylight. In Progress in Brain Research, Volume 273(1), pp. 275–301
Shirzadnia, Z., Goharian, A., Mahdavinejad, M., 2023. Designerly Approach to Skylight
Configuration Based On Daylight Performance; Toward A Novel Optimization
Process. Energy And Buildings, Volume 286, p. 112970
Tiwari,
G.N., Tiwari, A., Shyam, 2016. Handbook of Solar Energy: Theory, Analysis
and Applications, M.H., Rashid (ed.). Springer Science+Business Media
Tutuko,
R.S.A., 2015. Measurement Study of Solar Radiation Intensity, Temperature
Environment, and Humidity in Tourism Region Beach Kabupaten Bantul, Yogyakarta.
Thesis, Undergraduate Program, Universitas Gadjah Mada, Yogyakarta, Indonesia
UNEP (United Nations Environment Programme),
2022. 2022 Global Status Report for Buildings and Construction: Towards a Zero?emission,
Efficient and Resilient Buildings and Construction Sector. Available online at https://wedocs.unep.org/20.500.11822/41133,
accessed on August 27, 2023
USGBC
(U.S. Green Building Council), 2019. LEED v4.1 Building Design and Construction.
Available online at https://www.usgbc.org/leed/v41, accessed on January 1, 2023
Van
Creveld, K., Mansfield, K., 2020. Lit Environments That Promote Health and
Well-Being. Building Services Engineering Research and Technology,
Volume 41(2), pp. 193–209