Numerical simulation in the wind action analyses in logistic sheds with a
bridge vent
LUAN A. MENDES, MARCO D. DE CAMPOS
Institute of Exact and Earth Sciences
Federal University of Mato Grosso,
Av. Valdon Varjão, 6390, Barra do Garças, 78605-091, Mato Grosso
BRAZIL
Abstract: Using Ansys Fluid Flow software, a numerical investigation was to study the wind distribution around
logistic sheds with a bridge vent. Then, were considered several wind directions - direct approaching, oblique,
oblique opposing, lateral, and opposing - and neighborhood conditions. The Shear Stress Transport turbulence
model and rectangular mesh were employed. The application validation of the CFD technique occurred in the
logistic shed without a bridge vent, and the results showed good concordance with the literature. Results
analyzed areas characterized by suction and overpressure, as well as the attachment points and the recirculation
zones in the flow visualization.
Key-Words: Wind action, Ansys, logistic shed, bridge vent, pressure coefficients.
Received: April 12, 2022. Revised: March 9, 2023. Accepted: April 5, 2023. Published: April 25, 2023.
1 Introduction
The ridge vent is a metal structure installed on the
ridge of the roof widely used in various buildings
such as warehouses, factories, stadiums, exhibition
halls, and greenhouses [1]. Usually is employed for
thermal comfort and natural lighting, besides being
a sustainable and economically viable option.
Due to the wind action, the ridge vents cause the
stack and Venturi effects. In the first case, the higher
internal pressure in the upper opening directs the
airflow to the outside. Like this, the lower internal
pressure in the lower aperture facilitates the entry of
outside air, replacing the hot air remaining,
originating the so-called stack effect [2].
The Venturi effect is the result of the combination of
a small inlet with a large outlet, producing a
concentrated air movement and higher speed,
limited to a small section of the environment [3].
In addition to natural lighting and thermal comfort,
several authors indicate the ridge vents in the
building as safety openings [4]. In general, only its
benefits are available in constructive element
commercialization. However, because it is an
increase in the shape of the upper part of the
structure, some harmful aggravating factors may
occur. One is a considerable increase of suctions in
extensive roof areas, of the external overpressure
load, depending on the proportion, the type of
lantern, and, likewise, the wind incidence [5]. In the
literature, ridge vent use is an element to favor
natural ventilation [1] or specific cases, such as
vegetation houses [6]; [7]; [8]. Thus, given the
scarcity, the pressures on the external surface of the
roof with the presence of ridge vents are necessary
[5].
In this paper, the objective is to investigate the
influence of the ridge vents associated with the
neighborhood and the different wind incidence
directions in the numerical calculation of the
pressure coefficients due to the wind action on the
buildings with gable roofs located in industrial and
logistics condominiums.
2 Methodology
In this work were done meshes and post-processing
with the Ansys Workbench software. For geometry
modeling, Autodesk AutoCAD software.
According to [9] was used a control volume
composed of the structure to be analyzed,
surrounded by the control volume, whose
dimensions depend on the height H of the building,
with a distance of 5H and 15H between the entrance
and the exit and the building, respectively; and 6H
between the height of the volume (Fig. 1a).
For the CFD technique validation, according to [10],
the model adopted is shown in Fig. 1b. In particular,
the ridge vent dimensions are a width of 1 m and a
height of 0.634 m, while its inclination is 8º.
For the other applications, considering diverse
neighborhood conditions, namely the number and
geometric configuration of buildings on the ground,
in conjunction with the different angles of wind
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Luan A. Mendes, Marco D. De Campos
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incidence, the geometrical characteristics of the
industrial shed are summarized in Fig. 1 (c-f). To
study the effects of building configurations and
incident wind angles on airflow patterns around the
building were considered the effects of direct
approaching (0º), wind oblique (45º), oblique
opposing (135º), lateral (90º), and opposing (180º)
wind directions.
The Ansys Fluid Flow software, and the Shear
Stress Transport turbulence model, were adopted
for simulations. Table 1 depicts the boundary
condition and non-dimensional parameter details.
(a)
(b)
(c)
(d)
(e)
(f)
Fig. 1 (a) Control volume and (b-f) geometry and
different angles of incidence of the wind.
Table 1. Boundary conditions and parameters.
Condition Parameters
Method of mesh
Tetrahedron (Application 1)
Rectangular (Applications 2,3
and 4)
Reference pressure 101325 [Pa]
Air temperature 25º [C]
Specific mass 1.185 kg/m³
Inlet 35 [m/s]
Relative pressure of
outlet
0 [Pa]
Roughness 0,0025 [m]
Turbulence model Shear Stress Transport
3 Numerical applications
Application 1 (Validation): Here, for two wind
directions ( and 90°), the Cpe results on the
buildings with gable roofs were calculated and
compared with [10]. Figure 2 shows the positions of
the external pressure coefficients in the structure,
and Table 2 presents the values obtained for the
external pressure coefficients.
Then, the T-test was used to determine significant
differences between the present work results and
[10], considering a null hypothesis that the means
are not different. Thus, for wind at 0°, because of a
one-tailed distribution, p-value=0.50 was obtained
for a critical t=1.78. As 0.50<1.78, it was possible to
conclude that the difference between the mean
values of Cpe is insignificant. Likewise, for wind at
90°, p-value=0.45 was obtained for a critical t=1.78.
As 0.45<1.78, also the difference is despicable.
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Wind at 0°
(a) (b) (c) cut structure (A-A)
Wind at 90°
(a) (b) (c) cut structure (B-B)
Fig. 2 Positioning the Cpe and dimensions of edification with gable roof for the wind at 0° and 90°: (a) location
of the walls coefficients; (b) of the roof, and (c) cut structure.
Table 2. Cpe for the wind at 0° and 90° in the building.
A1-B1 A2-B2 A3-B3 C D EG FH IJ
Wind at 0° Present work -0,7 -0,2 -0,2 0,7 -0,2 -0,7
-0,2
-0,2
[10] -0,7 -0,3 -0,2 0,7 -0,2 -0,7
-0,2
-0,1
C1-D1 C2-D2 A B EG FH IJ
Wind at 90° Present work -0,7 -0,3 0,7 -0,1 -0,5 -0,7
-0,5
[10] -0,7 -0,3 0,7 -0,2 -0,5 -0,6
-0,5
Application 2 (isolated logistic shed with and
without ridge vent)
Case 1 (wind at 0°): With the wind blowing
perpendicularly to the smaller façade, the external
pressure coefficient values for the sheds with and
without a ridge vent showed similarity. A decrease
in overpressure occurred in the shed with ridge vent
(0.012 Pa, approximately), and, on the other hand,
an increase concerning the negative pressure of
0.004 Pa. Also, in the shed with the ridge vent, there
was an increase in the flow velocity of 1.374 m/s
(Fig. 3a-b).
Case 2 (wind at 45°): The oblique incidence of
wind on the roof caused intense suction peaks. In
general, these suction tips reach the highest values
in models with a rectangular plan in windward water
with θ = 10° and in leeward water with θ = 15° [5].
The pressure coefficients were distributed uniformly
in the logistic shed without a ridge vent.
Furthermore, these pressures were less intense when
compared to the logistic shed with a ridge vent. In
the logistic shed with a ridge vent, generally, there
was a significant decrease in the suction tips in
windward water (Fig. 3a-b).
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Wind at 0°
(a) (b)
Wind at 45°
(c) (d)
Fig. 3 Top view for the Cpe contour and streamlines for isolated logistic sheds (a), (c) with and (b), (d) without
ridge vents with wind at 0° and 45º, respectively.
Case 3 (wind at 90°): In this case, was observed a
reduction in negative Cpe
max
in the building with a
ridge vent. In addition, the values of the windward
roof suction tips were significantly lower, showing a
difference, in modulus, of 6.16 Pa. This fact is in
line with [5]: the suction tips on the main cover
decrease with a ridge vent (Fig. 4a-b).
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(a) (b)
Fig. 4 Top view for the Cpe contour and streamlines for isolated logistic sheds (a) with and (b) without ridge
vents with wind at 90°.
Application 3 (Side-by-side logistics shed with and
without ridge vent)
Case 1 (wind at 0°): In side-by-side buildings
causes interference of flow in favour of upstream
obstacles or due to the proximity of both. The side-
by-side analysis of the sheds with the wind at
resulted in values similar to the external pressure
coefficients obtained separately. Thus, the flow
interference in favour of side-by-side buildings is of
small magnitude, as shown in the pressure
coefficients (Fig. 5).
Case 2 (wind at 45°): Under the oblique incidence
of wind, violent local actions can occur with the
formation of vortices causing high suction values.
These operate in small areas close to edges, corners
of walls, and roofs [5]. In both situations analyzed,
there was the formation of top vortices at the
corners of the building (Fig. 5). In addition, the
neighborhood effect decreased the Cpe values of the
more rear sheds. The suction zones extended along
the entire length of the roof of the logistics shed
without a ridge vent. The closed ridge vent
significantly influenced the mean pressure
distribution in the coverage. However, a
considerable increase in suctions on the ridge vent
cover can be noticed [5] (Fig. 5).
Case 3 (wind at 90°): Due to the shielding effects
of surrounding buildings, wind loads on enclosed
buildings present different flows from isolated
structures [11]. In the wind analysis at 90°, both
buildings - with and without ridge vents - showed
interference from the flow in the wake. In this way,
there was a decrease in peak wind loads of lesser
intensity than those in the isolated structure without
surrounding buildings. In both cases, the more
windward sheds minimized the violent actions of
the wind, reducing the pressure coefficients of the
more leeward building (Fig. 5). However, for the
building with a ridge vent, the formation of spiral
vortices occurred in the leeward of the building,
boosting the small suction zones in this region (Fig.
6).
To clarify the shielding effect on leeward buildings,
in the following case, a third building was
considered side by side and with the wind at 90º.
Case 4 (there edifications with the wind at 90°):
The flow incident laterally in the logistic shed with
a ridge vent causes a reduction of suction in the
principal and ridge vent coverages [5]. In the roof of
the logistic shed with a ridge vent was possible to
notice a reduction of the negative Cpe (Fig. 6).
However, in the logistic shed without a ridge vent,
the negative values of Cpe were more intense, and
in the main roof, a larger suction region was noted
(Fig. 7).
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Wind at 0°
Wind at 45°
Fig. 5 Top view for the Cpe contour for side-by-side logistics shed (a) with and (b) without ridge vents.
Between the logistic shed with a ridge vent formed
conical vortices and suction tips. In addition, this
geometric arrangement generated an increase of
4,583 in the flow velocity in the logistic shed with a
ridge vent compared to the logistic shed without a
ridge vent. Consequently, the logistic shed with a
ridge vent endangered the neighboring buildings,
causing the compromise of the metallic structure
between the buildings. On the other hand, the
logistic shed without a ridge vent plus a leeward had
a lower performance in the principal roof protection
(Fig. 7).
Application 4 (Three logistics sheds with and
without ridge vent)
Case 1 (wind at 0°): The shielding effect, in this
case, occurred on the most windward building.
Between the buildings, there was an increase in the
flow velocity due to the Venturi effect (Fig. 8).
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Wind at 90°
(a) (b)
Fig. 6 Top view for the Cpe contour for side-by-side logistics shed (a) with and (b) without ridge vents.
(a) (b)
Fig. 7 Top view for the Cpe contour for three edifications side-by-side logistics shed (a) with and (b) without
ridge vents with wind at 90°.
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Also, the decrease in wind speed in the logistics
shed without a ridge vent, while the logistics shed
with ridge vents showed higher speed peaks (Fig. 8).
Case 2 (wind at 45°): Near the upwind edges of flat
rooftops occurs extremely suctions for oblique wind
directions (~ = 45°). This phenomenon results from
conical vortices that spring from the edges of the
rooftops under these conditions (Fig. 9), and they
are relevant to wind damage to the roofing system
or roof cladding [12]; [13].
Essentially, this phenomenon is similar to providing
some 50% of the lift force to delta-wing aircraft.
Therefore, conical vortices are also known as delta-
wing vortices.
Also, due to the disposition of the building more to
the windward side, the lines of air current formed
dynamic effects generating a region of turbulence in
its wake to the leeward side. In the coverage of the
logistics shed with a ridge vent, the negative
pressure coefficient was higher in the leeward
extension of the ridge vent. However, the suction
Cpe was more significant across the total length of
coverage in the logistics shed without a ridge vent.
Also, vortices were more intense in the logistics
shed without a ridge vent (Fig. 9). The closed ridge
vent may have contributed to the wind force
reduction on the main roof of the building [5].
Case 3 (wind at 90°): Here (Fig. 8), the logistics
shed with and without ridge vent side by side
showed behavior similar to Case 3 of Application 3
(Fig. 7). In the lateral shed logistics, with and
without a ridge vent, which did not suffer the
shielding effect, the velocity reached identical
magnitudes of Case 3 of Application 2 (Fig. 6).
Case 4 (wind at 135°): In this case, the geometric
configuration (Fig. 8) favored that the flow, when
encountering an obstacle, could move laterally
along the contour. It was also possible to notice the
shielding effect caused by the logistic shed further
windward. Hence, in the leeward of this building,
there was a funneling of the flow.
Although these effects occurred in both houses, the
suction regions occurred in different areas: along the
leeward side of the logistic shed with a ridge vent
and on the main roof of the other logistic shed.
Case 5 (wind at 180°): Here, there was an increase
in wind speed on the facing walls of the buildings
with the flow funneling. Building area density,
relative height, and arrangement patterns of
surrounding buildings are relevant factors in
shielding. When the density of the building area
increases, the absolute values of the mean negative
wind pressure coefficients gradually decrease. In
this way, the density of buildings is favorable in
reducing negative Cpe and variations in wind loads.
The two buildings added to windward (Fig 8)
shielded a portion of the runoff. As a result, there
was a decrease in the overpressure Cpe on the face
perpendicular to the wind incidence and the
smoothing of the suction tips on the main roof.
Wind at 0°
Wind at 45°
Wind at 90°
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Wind at 135°
Wind at 180°
(a) (b)
Fig. 8 Top view for the Cpe contour for three side-by-side logistic sheds (a) with and (b) without a ridge vents.
4 Conclusions
This paper used computational studies in the wind
action analyses in logistic sheds with a bridge vent.
The numerical simulations were carried out on
significant regions of the roof using Ansys
Workbench software.
For validation methodology, according to [10], it
was considered a structure without a ridge vent and
two wind directions ( and 90°). The T-test was
used to determine significant differences between
Cpe of the present work results and [10] showed the
difference was despicable.
The Cpe values for the isolated logistic shed with
and without a ridge wind were similar to the wind
blowing at on the smaller facade. In this
situation, there was a smaller decrease in
overpressure in the logistics shed with a ridge vent
and an increase concerning suction. With the wind
at 45°, there was a significant decrease in the
windward suction tips in the logistics shed with a
ridge vent, whereas, in the leeward direction without
a ridge vent, there was an increase in suction.
Finally, with the wind at 90°, in the logistic shed
with a ridge vent, there was a significant decrease in
the suction tips of the main roof. With the wind at
45°, the corners of the building formed top vortices,
and for the sheds further back, the neighborhood
effect decreased the Cpe values.
In the side-by-side logistic shed with a closed ridge
vent, there was a significant influence on the
distribution of average pressures on the roof cover,
in addition to the largest suctions on the ridge vent
cover. With the wind falling at 90°, both buildings
suffered interference from the flow in the wake,
resulting in a decrease in peak wind loads. A third
building was considered side by side and with the
wind at 90º to clarify the shielding effect. Conical
vortices formation and suction occurred between the
logistic shed with a ridge vent. Also, this geometric
arrangement generated an increase of 4,583 in the
flow velocity in the logistic shed with a ridge vent
compared to the logistic shed without a ridge vent.
The wind perpendicular to the three sheds caused a
shielding effect on the building further to the
windward side and increased the speed between the
buildings. While the logistic shed without a ridge
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vent decreased the wind speed, the highest peaks
occurred in the one with a ridge vent. Obliquely, in
the coverage of the logistic shed with a ridge vent,
the suction was higher in the leeward extension of
the ridge vent, and in the total length of coverage in
the logistic shed without a ridge vent, the suction
was more significant. Lateral on the winder façade,
the windward logistic shed minimized the violent
actions of the wind, generating a lower Cpe in the
leeward sheds. However, this geometric
arrangement favored the formation of conical
vortices and suction spikes. In addition, the flow
velocity increased between the buildings, with
greater intensity in the one with a ridge vent. In this
sense, the logistic sheds generated identical results
with the wind at 135º, distinguished by the focus on
suction pressures. However, the suction regions
occurred in different areas: along the leeward side of
the logistic shed with a ridge vent and on the main
roof of the other logistic shed. The oblique flow
opposite the sheds caused intense suction spikes.
For the logistic shed without a ridge vent, the roof
pressure coefficients were uniformly distributed and
were less accentuated when compared to those with
a ridge vent. With the wind opposite the building,
the two buildings on the windward side shielded the
flow of the logistic shed further down the airflow,
causing a decrease in overpressure on the face
perpendicular to the incidence of the wind, as well
as the smoothing of the suction tips on the roof
main.
These results provide information about directing
structural reinforcements at the weakest points of
the analyzed geometries. Moreover, the role of the
closed ridge vents in the coverage of the building, in
addition to joint analysis of neighborhood
conditions and the wind incidence directions.
For future works, other approaches may be
implemented using different geometric
configurations, likewise more wind incidence
directions, and the influence of the topographic
conditions of the terrain. Additionally, also can be
determined the internal pressure coefficients and the
wind loads in the critical regions of the structure.
Wind at 0°
Wind at 45°
Wind at 90°
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Wind at 135°
Wind at 180°
(a) (b)
Fig. 9 Streamlines for the Cpe contour for three side-by-side logistic sheds (a) with and (b) without ridge vents.
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Contribution of individual authors to
the creation of a scientific article
Luan Mendes was responsible for the methodology
and carried out the simulation and writing the
results. Marco Campos carried out the
conceptualisation; review and editing.
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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
that are relevant to the content of this article.
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