AN EXPERIMENTAL AND CFD ANALYSIS OF AIRFOILS USED IN … · 2020. 8. 16. · The rotor mission in a...
Transcript of AN EXPERIMENTAL AND CFD ANALYSIS OF AIRFOILS USED IN … · 2020. 8. 16. · The rotor mission in a...
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AN EXPERIMENTAL AND CFD ANALYSIS OF
AIRFOILS USED IN LOW SPEED WIND TURBINE
WITH DESIGN MODIFICATION
Vikas Kumar Sen1, Prof Pragyan Jain2, Prof S.V.H. Nagendra3
1Research Scholar, 2,3Assistant Professor
Department of Mechanical Engineering, GGITS, Jabalpur (M.P.)
ABSTRACT: Constraints on aerodynamic noise are also becoming increasingly important. The fundamental design
problem, common to all these disciplines, is to design a wing shape that provides the desired lift for given operating
conditions, while at the same time fulfilling the design constraints. However, design optimization normally requires a large
number of analyses of objectives and constraints. Consequently, a careful selection of computational methods, both for the
fluid flow analysis and the optimization process, is essential for a fast and efficient design process.
This papers provides an approach for determining the aerodynamics performance of different airfoils with some
modifications. The two airfoils NACA 0012 and S2027 has been considered for the study. By cutting the end point to convert
into flat surface, NACA 0012 airfoil has been modified in this work.
The CFD analysis has been carried out along with experimental validations. Eddy viscosity Pressure, Lift, Drag, Different
Velocities and Lift to Drag Ratio are the basic variables for the study.
Among all these parameters discussed above, the pressure drag constitutes the major portion of drag force
experienced by an airfoil. The most common method used to reduce this drag and optimization of other parameters is by
streamlining the airfoil design or it can be further reduced by some simple design modifications. Thus, the objective of this
research is to
“Optimize the Aerodynamic parameters by proper modifications in airfoil design via simulation as well as Experimental
analysis path.”
Keywords; Aerofoil; Aerodynamic performance; coefficient of lift; coefficient of drag; lift to drag ratio;
I-Introduction
1.1 General The atmosphere exerts pressure at all times. This type of pressure which exerts a force on all bodies, is called static pressure and
acts equally in all directions. When air is in motion, however, it possesses an additional energy (kinetic energy) due to the fact that
it is moving, and the faster it moves the more kinetic energy it has. In the event that moving air is presently conveyed to lean against
some protest, the kinetic energy is transformed into weight energy. This pressure on the surface of the body which causes the
moving air to stop is called dynamic pressure.
The dynamic pressure is given by
𝐷𝑦𝑛𝑎𝑚𝑖𝑐 𝑃𝑟𝑒𝑠𝑠𝑢𝑟𝑒 = 1
2𝜌𝑣2 ……… (1.1)
Figure 1.1 Effect of air on an object in static and dynamic condition. (Fundamentals of Aerodynamics, John D)
Lift is a direct phenomenon caused by pressure difference between upper and lower surface. However, drag is generally caused by
two reasons as follows,
A. Due to pressure difference at leading and trailing edge-Pressure drag B. Due to viscous resistance offered by the surface of airfoil- Viscous or friction drag.
1.2 Aerodynamic Characteristics of Wind Turbine Airfoils The efficiency of a wind turbine is mainly determined by the blade, and the aerodynamic performance of the airfoil directly
influences the aerodynamic performance of the wind turbine blade. Compared with traditional aviation airfoils, wind turbine airfoils
have different operating conditions and performance requirements.
Geometric Parameters of Airfoils
The geometric shape and parameters of a wind turbine airfoil shows in Figure 1.2. The following are the basic parameters:
Mean line: the connection of the inscribed circle center around the airfoil.
Leading edge: the forward point of the mean line for the airfoil.
Leading edge radius: the radius of inscribed circle for the airfoil leading edge.
Trailing edge: the last point of the mean line for the airfoil.
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Trailing edge angle: the angle between the upper surface and lower surface of the trailing edge.
Trailing edge thickness: the thickness for the airfoil trailing edge.
Chord: the connection between the leading edge and the trailing edge.
Thickness: the diameter of the inscribed circle for an airfoil.
Camber: the maximum vertical distance between the mean line and the chord line
Figure 1.2 Geometric Parameters of Airfoil
II- Literature Review
2.1 Previous Research based on Airfoils
The development of wind turbine airfoils started with the application of low-speed aviation airfoils, such as glider airfoils, FX-77
airfoil and NASA LS airfoil, etc. In order to adapt to the requirements of wind turbine operating conditions, companies abroad
started to develop wind turbine airfoils from the mid-1980s and by now have developed several series of airfoils, such as American
NREL-S series, Danish Riso series, Dutch DU series and Swedish FFA-W series.
J. L. Tangier; 1987, carried out the work which was directed at developing thin and thick airfoil families, for rotors with diameters
of 10 to 30 m that enhance annual energy output at low to medium wind speeds and provide more consistent operating characteristics
with lower fatigue loads at high wind speeds. Performance is enhanced through the use of laminar flow, while more consistent rotor
operating characteristics at high wind speeds are achieved by tailoring the airfoil such that the maximum lift coefficient C is largely
independent of roughness effects lmax Using the Eppler airfoil design code, two thin and one thick airfoil family were designed;
each family had a root, outboard, and tip airfoil.
J.W. Larsen; 2007 presented a modal for aerodynamic lift of wind turbine profiles under dynamic stall. The model combines
memory delay effects under attached flow with reduced lift due to flow separation under dynamic stall conditions. The model is
based on a backbone curve in the form of the static lift as a function of the angle of attack. The static lift is described by two
parameters, the lift at fully attached flow and the degree of attachment. A relationship between these parameters and the static lift
is available from a thin plate approximation.
2.3 Previous Research based on Aerodynamic Shape of Wind Turbine Blades
The wind energy is an indirect form of the solar energy, since they are the temperature differences and the pressure-induced in the
atmosphere by absorbing solar radiation, which set in motion the winds. The rotor mission in a wind turbine is transforming this
kinetic energy of wind to mechanic energy
In the research study, aerodynamic analysis of the upwind three-bladed horizontal axis turbine is carried out by Mojtaba Tahani et
al ; 2014 using blade element momentum theory (BEM), and a genetic algorithm (GA) is applied as an optimization method. Output
power generation is considered as an objective function, which is one of the most common choices of objective function. The
optimization variables also involve chord and twist distribution variations and the placement of the airfoil sections along the blade
length.
S. Rajakumar and D. Ravindranan 2012 exhibited an approach for the assurance of streamlined execution attributes of even pivot
wind turbines. The ideal spot of a windmill blade is analyzed based on basic blade-component hypothesis. For a given breeze speed
and blade rakish speed, it is demonstrated that the most extreme power effectiveness is accomplished when the blade is contorted
by a program that relies on the variety of the sectional lift and drag coefficients with approach.
III- Research Methodology
3.1 General
The nonlinear behavior makes it difficult to analysis and access the changes in response of airfoils to the flow analytically based on
equations and calculations. Thus it is required to use numerical simulation methods as well as experimental analysis for find out the
behavior.
The analysis has been carried out using two approaches i.e. CFD and experimental analysis. The validation of experimental results
has been first carried out for two different airfoil and thereafter a design modification has been made with the help of CFD analysis.
The three airfoil has been considered for the study i.e. NACA 0012, S2017 and modified NACA 0012.
3.2 Experimental Analysis
3.2.1 Airfoil model
The experimental analysis has been carried out using wooden airfoil experimental model with airflow control.
3.2.2 Experimental Setup
A wind tunnel has been constructed for having cross sectional area for air flow about as shown in Figure 3.1 available at
turbulence laboratory of Department of Mechanical Engineering, Gyan Ganga Institute of Technology and Sciences. For wind flow
at different speed a fan applied in the wind tunnel end.
The three airfoil has been considered for the study i.e. NACA 0012, S2017 and modified NACA 0012. Experimental model is
shown in figure 3.1.
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Figure 3.1 Wind Tunnel Set up (GGITS Laboratory)
Test conditions and procedures
The experimental analysis has been carried out at atmospheric condition i.e. room temperature about 25°C and atmospheric pressure.
The results has been obtained at different wind velocities. Specific density of both air and water corresponding to room temperature
was assumed to be 1.145 kg/m3 and 994 kg/m3 respectively.
Figure 3.2 Experimental Setup ( Gyan Ganga College Laboratory)
Figure 3.3 Airfoil placement in air stream in experimental analysis
Figure 3.4 Lift and Drag measurement set up.
Figure 3.5 Load Cell Arrangement
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3.3 CFD Analysis
The CFD simulation has been carried out in following steps:
3.3.1 Model Geometry
The geometry consider for the study is in 2-Dimension in which dimension in X and Y axis is considered as per the model
constructed for experimental setup while Z axis is neglected. For geometry generation of NACA 0012 the NACA 4 digit geometry
profile has been considered. The first digit specifies the maximum camber (m) in percentage of the chord (airfoil length), the second
indicates the position of the maximum camber (p) in tenths of chord, what's more, the last two numbers give the most extreme
thickness (t) of the airfoil in level of chrod
For NACA 0012 profile, the airfoil has a maximum thickness of 12% with a camber of 0% located 0% back from the airfoil leading
edge. The coordinates has been calculated using the following relationship. [ Jin Chen, Quan Wang]
𝑦𝑡 = 5𝑡 [ 0.2969√𝑥
𝑐− 0.126 (
𝑥
𝑐) − 0.3516 (
𝑥
𝑐)
2
+ 0.2843 (𝑥
𝑐)
3
0.1015 (𝑥
𝑐)
4
] (3.1)
In the formulae the x coordinates from 0 to c i.e. chord length, the t value represents the maximum thickness and 𝑦𝑡 is the variation in y axis i.e. half thickness corresponding to the chord length variation.
The mean camber line coordinates has been calculated by using following relationship
𝑦𝑐 = 𝑚
𝑝2 (2𝑝𝑥 − 𝑝2) 𝑤ℎ𝑒𝑛 𝑥 𝑣𝑎𝑟𝑖𝑒𝑠 𝑓𝑟𝑜𝑚 0 𝑡𝑜 𝑝 ……….. (3.2)
𝑦𝑐 = 𝑚
(1−𝑝)2 ((1 − 2𝑝) + 2𝑝𝑥 − 𝑝2) 𝑤ℎ𝑒𝑛 𝑥 𝑣𝑎𝑟𝑖𝑒𝑠 𝑓𝑟𝑜𝑚 𝑝 𝑡𝑜 𝑚 .. (3.3)
Here, the 𝑦𝑐 is the variation in y axis i.e. half thickness corresponding to the length of foil, t represents the maximum air foil thickness and p represents the maximum camber in- respect of 10th of chord.
The final coordinates for both above and below surfaces can be given by
For Above surface
𝑥𝑎 = 𝑥𝑐 − 𝑦𝑡 𝑆𝑖𝑛 𝛼 ……….. (3.4) 𝑦𝑎 = 𝑦𝑐 − 𝑦𝑡 𝐶𝑜𝑠 𝛼 ……….. (3.5) For Below surface
𝑥𝑏 = 𝑥𝑐 + 𝑦𝑡 𝑆𝑖𝑛 𝛼 ……….. (3.6) 𝑦𝑏 = 𝑦𝑐 − 𝑦𝑡 𝐶𝑜𝑠 𝛼 ……….. (3.7) Here the angle α varies according to
tan 𝛼 = 2𝑚
𝑝(𝑝 − 𝑥) 𝑓𝑜𝑟 0 ≤ 𝑥 ≤ 𝑝 …….. (3.8)
And
tan 𝛼 = 2𝑚
(1−𝑝)2(𝑝 − 𝑥) 𝑓𝑜𝑟 𝑝 ≤ 𝑥 ≤ 1 ….. (3.9)
Figure 3.6 NACA 0012 airfoil curve
Figure 3.7 S2027 airfoil curve
3.3.2 Discretization
Mesh generation or discretization is the next step for CFD analysis. The mesh generated during the analysis has been shown in
figure 3.8. A C-type computational grid is used with boundaries. The airfoil is located at center of domain. The computational
domain consist two parts semicircular and rectangular domain. The semicircular domain considered while considering the symmetry
of air foil for proper discretization. A situation comprising of 2 rectangle and 1 semicircle encompasses the National advisory
committee of aeronautics airfoil
The cross area procured to be fine at district close to the airfoil and with prominent imperativeness, and coarser more remote far
away from the airfoil. For this particular airfoil an organized quadratic lattice work was utilized The total nodes and element
generated are 12269 and 122403 respectively for NACA 0012 airfoil, 127221 nodes and 126690 elements for S2027 airfoil and
about 125315 nodes and 124766 elements generated in modified airfoil.
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Figure 3.8 Domain consideration
Figure 3.9 Airfoil domain Meshing
Figure 3.10 Mesh generation around NACA 0012 airfoil.
Figure 3.11(a) Mesh generation around NACA 0012 modified airfoil.
Figure 3.11(b) Mesh generation around NACA 0012 modified airfoil (Tip)
Figure 3.12 Mesh generation around S 2027 airfoil
3.3.3 Boundary and Initial Condition
Over the inflow part of the outer boundary of the grid, the velocity is fixed, while constant pressure gradient is assumed over the outflow part. In order to create a flow field to be used as initial condition, a steady flow around the airfoil is simulated.
The Fluent Work bench using Double Precision panel window has been used for the simulation The computer simulation procedure continuous till the corresponding coefficient of lift (CL) or coefficient of drag (Cd) appeared to
show stable out suitably
The Spalart- All as model is considered for the simulation which defines a single-equation model that resolves a transport equation of the designed modelled for the unavoidable kinematic viscosity that forms turbulence eddies.
Density based steady state solver is used during the simulation.
IV- Result Analysis
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4.1 General
The Experimental and FEA has been carried out for three different airfoils. Results are described for all the three different airfoils.
4.2 CFD Results for NACA 0012
In this section the CFD results have been discussed
4.2.1 CFD Results for NACA 0012 Airfoil at 6.6 m/s Air Velocity
Figure 4.1 and 4.2 shows the distribution of eddy viscosity and Pressure for NACA 0012 airfoil at 6.6 m/s air velocity
respectively.
Figure 4.1 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 6.6 m/s Air Velocity
Figure 4.2 Distribution of Pressure for NACA 0012 Airfoil at 6.6 m/s Air Velocity
4.2.2 CFD Results for NACA 0012 Airfoil at 6.0 m/s Air Velocity
Figure 4.3 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 6.0 m/s Air Velocity
Figure 4.4 Distribution of Pressure for NACA 0012 Airfoil at 6.0 m/s Air Velocity
Figure 4.3 and 4.4 shows the distribution of eddy viscosity and Pressure for NACA 0012 airfoil at 6.0 m/s air velocity
respectively.
4.2.3 CFD Results for NACA 0012 Airfoil at 5.3 m/s Air Velocity
Figure 4.5 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 5.3 m/s Air Velocity
Figure 4.6 Distribution of Pressure for NACA 0012 Airfoil at 5.3 m/s Air Velocity
Figure 4.5 and 4.6 shows the distribution of eddy viscosity and Pressure for NACA 0012 airfoil at 5.3 m/s air velocity
respectively.
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4.2.4 CFD Results for NACA 0012 Airfoil at 4.6 m/s Air Velocity
Figure 4.7 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 4.6 m/s Air Velocity
Figure 4.8 Distribution of Pressure for NACA 0012 Airfoil at 4.6 m/s Air Velocity
Figure 4.7 and 4.8 shows the distribution of eddy viscosity and Pressure for NACA 0012 airfoil at 4.6 m/s air velocity respectively.
4.2.5 CFD Results for NACA 0012 Airfoil at 4 m/s Air Velocity
Figure 4.9 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 4.0 m/s Air Velocity
Figure 4.10 Distribution of Pressure for NACA 0012 Airfoil at 4.0 m/s Air Velocity
4.2.6 CFD Results for NACA 0012 Airfoil at 3.3 m/s Air Velocity
Figure 4.11 and 4.12 shows the distribution of eddy viscosity and Pressure for NACA 0012 airfoil at 3.3 m/s air velocity
respectively.
Figure 4.11 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 3.3 m/s Air Velocity
Figure 4.12 Distribution of Pressure for NACA 0012 Airfoil at 3.3 m/s Air Velocity
4.2.7 CFD Results for NACA 0012 Airfoil at 2.6 m/s Air Velocity
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Figure 4.13 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 2.6 m/s Air Velocity
Figure 4.14 Distribution of Pressure for NACA 0012 Airfoil at 2.6 m/s Air Velocity
4.2.8 CFD Results for NACA 0012 Airfoil at 2.0 m/s Air Velocity
Figure 4.15 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 2.0 m/s Air Velocity
Figure 4.16 Distribution of Pressure for NACA 0012 Airfoil at 2.0 m/s Air Velocity
4.2.9 CFD Results for NACA 0012 Airfoil at 1.3 m/s Air Velocity
Figure 4.17 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 1.3 m/s Air Velocity
Figure 4.18 Distribution of Pressure for NACA 0012 Airfoil at 1.3 m/s Air Velocity
4.2.10 CFD Results for NACA 0012 Airfoil at 0.7 m/s Air Velocity
Figure 4.19 Distribution of Eddy Viscosity for NACA 0012 Airfoil at 0.7 m/s Air Velocity
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Figure 4.20 Distribution of Pressure for NACA 0012 Airfoil at 0.7 m/s Air Velocity
4.3 CFD Results for S2027 airfoil
4.3.1 CFD Results for S2027 Airfoil at 6.6 m/s Air Velocity
Figure 4.21 Distribution of Eddy Viscosity for S2027 Airfoil at 6.6 m/s Air Velocity
Figure 4.22 Distribution of Pressure for S2027 Airfoil at 6.6 m/s Air Velocity
4.3.2 CFD Results for S2027 Airfoil at 6.0 m/s Air Velocity
Figure 4.23 Distribution of Eddy Viscosity for S2027 Airfoil at 6.0 m/s Air Velocity
Figure 4.24 Distribution of Pressure for S2027 Airfoil at 6.0 m/s Air Velocity
4.3.3 CFD Results for S2027 Airfoil at 5.3 m/s Air Velocity
Figure 4.25 Distribution of Eddy Viscosity for S2027 Airfoil at 5.3 m/s Air Velocity
Figure 4.26 Distribution of Pressure for S2027 Airfoil at 5.3 m/s Air Velocity
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4.3.4 CFD Results for S2027 Airfoil at 4.6 m/s Air Velocity
Figure 4.27 Distribution of Eddy Viscosity for S2027 Airfoil at 4.6 m/s Air Velocity
Figure 4.28 Distribution of Pressure for S2027 Airfoil at 4.6 m/s Air Velocity
4.3.5 CFD Results for S2027 Airfoil at 4 m/s Air Velocity
Figure 4.29 Distribution of Eddy Viscosity for S2027 Airfoil at 4.0 m/s Air Velocity
Figure 4.30 Distribution of Pressure for S2027 Airfoil at 4.0 m/s Air Velocity
4.3.6 CFD Results for S2027 Airfoil at 3.3 m/s Air Velocity
Figure 4.31 Distribution of Eddy Viscosity for S2027 Airfoil at 3.3 m/s Air Velocity
Figure 4.32 Distribution of Pressure for S2027 Airfoil at 3.3 m/s Air Velocity
4.3.7 CFD Results for S2027 Airfoil at 2.6 m/s Air Velocity
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Figure 4.33 Distribution of Eddy Viscosity for S2027 Airfoil at 2.6 m/s Air Velocity
Figure 4.34 Distribution of Pressure for S2027 Airfoil at 2.6 m/s Air Velocity
4.3.8 CFD Results for S2027 Airfoil at 2.0 m/s Air Velocity
Figure 4.35 Distribution of Eddy Viscosity for S2027 Airfoil at 2.0 m/s Air Velocity
Figure 4.36 Distribution of Pressure for S2027 Airfoil at 2.0 m/s Air Velocity
4.3.9 CFD Results for S2027 Airfoil at 1.3 m/s Air Velocity
Figure 4.37 Distribution of Eddy Viscosity for S2027 Airfoil at 1.3 m/s Air Velocity
Figure 4.38 Distribution of Pressure for S2027 Airfoil at 1.3 m/s Air Velocity
4.3.10 CFD Results for S2027 Airfoil at 0.7 m/s Air Velocity
Figure 4.39 Distribution of Eddy Viscosity for S2027 Airfoil at 0.7 m/s Air Velocity
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Figure 4.40 Distribution of Pressure for S2027 Airfoil at 0.7 m/s Air Velocity
4.4 CFD results for NACA 0012 Modified Airfoil
4.4.1 CFD Results for NACA 0012 MODIFIED Airfoil at 6.6 m/s Air Velocity
Figure 4.41 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 6.6 m/s Air Velocity
Figure 4.42 Distribution of Pressure for NACA 0012 Modified Airfoil at 6.6 m/s Air Velocity
4.4.2 CFD Results for NACA 0012 Modified Airfoil at 6.0 m/s Air Velocity
Figure 4.43 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 6.0 m/s Air Velocity
Figure 4.44 Distribution of Pressure for NACA 0012 Modified Airfoil at 6.0 m/s Air Velocity
4.4.3 CFD Results for NACA 0012 MODIFIED Airfoil at 5.3 m/s Air Velocity
Figure 4.45 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 5.3 m/s Air Velocity
Figure 4.46 Distribution of Pressure for NACA 0012 Modified Airfoil at 5.3 m/s Air Velocity
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4.4.4 CFD Results for NACA 0012 MODIFIED Airfoil at 4.6 m/s Air Velocity
Figure 4.47 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 4.6 m/s Air Velocity
Figure 4.48 Distribution of Pressure for NACA 0012 Modified Airfoil at 4.6 m/s Air Velocity
4.4.5 CFD Results for NACA 0012 MODIFIED Airfoil at 4 m/s Air Velocity
Figure 4.49 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 4.0 m/s Air Velocity
Figure 4.50 Distribution of Pressure for NACA 0012 Modified Airfoil at 4.0 m/s Air Velocity
4.4.6 CFD Results for NACA 0012 Modified Airfoil at 3.3 m/s Air Velocity
Figure 4.51 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 3.3 m/s Air Velocity
Figure 4.52 Distribution of Pressure for NACA 0012 Modified Airfoil at 3.3 m/s Air Velocity
4.4.7 CFD Results for NACA 0012 Modified Airfoil at 2.6 m/s Air Velocity
Figure 4.53 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 2.6 m/s Air Velocity
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Figure 4.54 Distribution of Pressure for NACA 0012 Modified Airfoil at 2.6 m/s Air Velocity
4.4.8 CFD Results for NACA 0012 Modified Airfoil at 2.0 m/s Air Velocity
Figure 4.55 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 2.0 m/s Air Velocity
Figure 4.56 Distribution of Pressure for NACA 0012 Modified Airfoil at 2.0 m/s Air Velocity
4.4.9 CFD Results for NACA 0012 Modified Airfoil at 1.3 m/s Air Velocity
Figure 4.57 and 4.58 shows the distribution of eddy viscosity and Pressure for NACA 0012 Modified airfoil at 1.3 m/s air velocity
respectively.
Figure 4.57 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 1.3 m/s Air Velocity
Figure 4.58 Distribution of Pressure for NACA 0012 Modified Airfoil at 1.3 m/s Air Velocity
4.4.10 CFD Results for NACA 0012 Modified Airfoil at 0.7 m/s Air Velocity
Figure 4.59 Distribution of Eddy Viscosity for NACA 0012 Modified Airfoil at 0.7 m/s Air Velocity
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Figure 4.60 Distribution of Pressure for NACA 0012 Modified Airfoil at 0.7 m/s Air Velocity
4.5 Discussion and Comparison
4.5.1 Eddy Viscosity
Figure 4.61 Comparison for Eddy Viscosity in all the three airfoils
4.5.2 Pressure
Figure 4.62 Comparison for Pressure in all the three airfoils
4.5.3 Lift and Drag
Figure 4.63 Comparison of Lift on the basis of CFD and Experimental result for all the three airfoils
Figure 4.64 Comparison of Drag on the basis of CFD and Experimental result for all the three airfoils
Figure 4.77 Lift to Drag Ratio for all the three airfoils
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V-Conclusion
For the study basically two airfoils have been considered i.e. NACA 0012 and S2027. NACA 0012 air foil has been modified by
some geometrical changes i.e. cut at the toe. The comparison is made on the basis of CFD and Experimental analysis.
Eddy Viscosity, Pressure, Lift, Drag, Different air Velocities and Lift to Drag Ratio are the basic variables consider for the study.
The following observations has been made:
It is found that the eddy viscosity maximizes in between 2 to 3 m/s airflow velocity for all the three airfoils and thereafter it lowers. The minimum Eddy viscosity depicts in NACA 0012 modified air foil, which can be due to the reduction in turbulence due to
modification in shape of the airfoil.
It is found that all the three foil exerts almost same maximum pressure but maximum in case of S2027 and minimum in case of modified NACA 0012 airfoil.
It can be seen that Lift is maximum in S 2027 airfoil and it is decreasing in order of NACA 0012 modified and NACA 0012 airfoil. The minimum drag is shown by NACA 0012 and it is increasing in order of S2027 and NACA 0012 modified airfoil respectively. It can be seen that NACA 0012 shows minimum lift to drag ratio and with the modification the Lift to Drag ratio improves. The
modified NACA airfoil shows higher Lift to Drag ratio in between 2 m/s to 4.6 m/s air velocity and at higher velocity it reduces.
While in the case of S 2027 airfoil at higher velocity high L/D ratio can be achieved.
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