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International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015
ISSN: 2231-5381 http://www.ijettjournal.org Page 205
Comparison of Flow Analysis through Sudden Contraction
and Enlargement of Pipes by Providing Smooth Corners
S. Sambhu Prasad1
, G. Satish2
, G.Panduranga3
1
Professor & Principal, 2,3
Assistant Professor, Department of Mechanical Engineering, Pragati Engineering
College, Andhra Pradesh, India
Abstract— This project deals with the computational fluid
dynamics analysis of flow in sudden enlargement and
contraction pipes. This project describes an analytical
approach to describe the areas where Pipes (used for flow)
are mostly susceptible to damage. In this project we
discussed to know the pressure values and velocity values at
sudden contraction and sudden enlargement of pipes. The
software used for this purpose are GAMBIT and FLUENT.
The 2D model of the both the pipes are made by GAMBIT
and analysis is to be carried out by FLUENT. The models
are first generated using the data and then are meshed and
then various velocity and pressure contours are to be drawn
and graphs to analyze the flow through the pipes. Various
graphs indicating the variation of velocity, pressure and
temperature along the stream length of the pipes are given.
Comparisons were made with the sharp corners and smooth
corners for the pipe..
Keywords-Gambit, Fluent, 2D model..,
I. INTRODUCTION
Flow through ducts with sudden (sharp-edged)
contractions occurs in many industrial applications.
The flow separation in the vicinity of the contraction
plane causes an increase in pressure loss, which
affects erosion rates and heat and mass transfer rates at
the separation. Pipe contractions exist in a variety of
process and chemical plants. In order to determine the
overall pumping power in a piping system, it is
essential to have reliable design procedures to predict
pressure losses. It is also important to know the flow
details of the separations upstream and downstream of
the contraction plane to avoid placing sensitive
equipment in these regions.
The pressure loss through the contraction is caused by
two consecutive processes:
(1) Contraction of the flow to the vena contract, and
(2) Expansion to the wall of the small pipe.
The latter is an ―uncontrolled‖ expansion against an
adverse pressure gradient. Vena contracta is the point
in a fluid stream where the diameter of the stream is
the least, and fluid velocity is at its maximum, such as
in the case of a stream issuing out of a nozzle,
(orifice).The maximum contraction takes place at a
section slightly downstream of the orifice, where the
jet is more or less horizontal.
The effect is also observed in flow from a
tank into a pipe, or a sudden contraction in pipe
diameter. Streamlines will converge just downstream
of the diameter change, and a region of separated
flow occurs from the sharp corner of the diameter
change and extends past the vena contracta.
The reason for this phenomenon is that fluid
streamlines cannot abruptly change direction. In the
case of both the free jet and the sudden pipe diameter
change, the streamlines are unable to closely follow
the sharp angle in the pipe/tank wall. The converging
streamlines follow a smooth path, which results in the
narrowing of the jet (or primary pipe flow) observed.
Sudden expansions are when the area of the pipe
increases suddenly along the length of the pipe (at a
90 degree angle). The downstream velocity will be
lower than the upstream velocity. In Energy lost is
because of turbulence. Amount of turbulence depends
on the differences in pipe diameters.
II. PROCEDURE
A. Modeling of the 2d geometry:
The modeling of the pipe is done by considering
the following cases to do the flow analysis.
Case1: The pipe with sudden contraction with sharp
corners.
Figure 2.1: Meshed profile Sudden Contraction pipe
with sharp corners generated in GAMBIT.
Case2: The pipe with sudden contraction with round
corners
Figure 2.2: Meshed profile Sudden Contraction pipe
with round corners generated in GAMBIT.
Case3: The pipe with sudden enlargement with sharp
corners
International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015
ISSN: 2231-5381 http://www.ijettjournal.org Page 206
Figure 2.3: Meshed profile Sudden Enlargement pipe
with sharp corners generated in GAMBIT.
Case4: The pipe with sudden enlargement with round
corners
Figure 2.4: Meshed profile Sudden Enlargement pipe
with round corners generated in GAMBIT.
B. Fluent Analyses.
FLUENT is the software used for modeling fluid
flow and heat transfer in complex geometries. It
provides complete mesh flexibility, including the
ability to solve your flow problems using unstructured
meshes that can be generated about complex
geometries with relative ease. It is written in the C
computer language and makes full use of the
flexibility and power offered by the language.
Consequently, true dynamic memory allocation,
efficient data structures, and flexible solver control are
all possible. All functions required to compute a
solution and display the results are accessible in
FLUENT through an interactive, menu-driven
interface.
The basic procedural steps for solving a problem in
FLUENT include:
1) Define the modeling goals.
2) Create the model geometry and grid.
3) Set up the solver and physical models.
4) Compute and monitor the solution.
5) Examine and save the results
6) Consider revisions to the numerical or physical
model parameters, if necessary
C. Solver, Material Selection & Operating Condition
Defining in Fluent:
The solver is defined first. Solver is taken as
pressure based and formulation as implicit, space as
2D and time as unsteady. Velocity formulation as
absolute and gradient options as Green-Gauss Cell
based are taken. Energy equation is taken into
consideration. The viscous medium is also taken. First
the analysis is carried using laminar flow and then the
k-epsilon is considered. 2 results are to be found out.
The selection of material is done. Material selected is
water-liquid. The properties of
Water -liquid is taken as follows-
i. Density = 998.2 kg/m3
ii. Cp (specific heat capacity) = 4182 J/kg K
iii. Thermal conductivity = 0.6W/m K
iv. Viscosity =0.001003 kg/m s
The analysis is carried out under operating conditions
of 101325 Pascal. Gravity (981 mm/sec2
) is taken into
consideration.
D. Boundary Conditions:
1. Fluid
Fluid is taken as water-liquid.
2. Inlet
Velocity inlet was taken for the nozzle inlet and the
value of velocity inlet was taken as 2m/sec. Initial
gauge pressure was taken as 101325 Pascal.
Temperature was taken as 500K.
3. Outlet
The diffuser was set as outflow and the flow rate as 1.
4. Wall
In wall, the motion of wall is selected as stationary
wall.
5. Controls Set Up
The solution is set as listed below. The under
relaxation factor was set as given-
Pressure-0.3
Density-1
Body forces-1
Momentum-0.7
Pressure Velocity Coupling was taken as
SIMPLE
Discretization Equation are selected as given-
Pressure- Standard
Momentum- First Order Upwind
Energy- First Order Upwind (For turbulent
flow Power Law was taken into
Consideration)
6. Initialization
Solution initialization is done. Initial values of
velocity are taken as 2m/sec along all zones of
direction. Temperature is taken as 500K.
Residual Miniaturization is done and convergence
criteria are set up. The convergence
Criteria of various parameters are listed below.
Continuity- 0.001
X-Velocity- 0.001
Y-Velocity- 0.001
International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015
ISSN: 2231-5381 http://www.ijettjournal.org Page 207
Z-Velocity- 0.001
Energy- 1e-06
The number of iterations is then set up and iterations
starts. The iteration continues till convergence is
reached.
III RESULTS
A. Flow Analysis in Sudden Contraction:
(With Sharp corners):
Figure 3.1: Sudden Contraction (Velocity
Behaviour)
Figure 3.2: Sudden Contraction (Velocity Behaviour)
Figure 3.3: Vena Contracta.
Figure 3.4: Sudden Contraction (Pressure Behaviour)
Figure 3.5: Sudden Contraction (Pressure Behaviour).
Figure 3.6: Sudden Contraction (Turbulent Behaviour)
Figure 3.7: Sudden Contraction (Turbulent Behaviour).
Table 3.1: Parameters.
S.No. Parameter Min. Max.
1
Pressure
(pascal)
92151.74 112316.3
2 Velocity (m/s) 0 5.021684
3
Turbulent K.E
(k)
0.003131546 1
International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015
ISSN: 2231-5381 http://www.ijettjournal.org Page 208
Table 3.2: Mass Flow Rate.
MASS FLOW RATE (Kg/s)
Default-Interior 79557.105
Inlet 79856.001
Outlet -79854.269
Wall 0
Net 1.7317627
B. Flow Analysis in Sudden Contraction:
(With round corners of radius 5mm):
Figure 3.8: Sudden Contraction (Velocity Behaviour)
Figure 3.9: Sudden Contraction (Velocity Behaviour)
Figure 3.10: Sudden Contraction (Pressure Behaviour)
Figure 3.11: Sudden Contraction (Pressure Behaviour).
Figure 3.12: Sudden Contraction (Turbulent
Behaviour)
Figure 3.13: Sudden Contraction (Turbulent
Behaviour).
Table 3.3: Parameters.
S.No. Parameter Min. Max.
1
Pressure
(pascal)
96756.22 110142.2
2 Velocity (m/s) 0 4.407094
3
Turbulent K.E
(k)
0.004398072 1
Table 3.4: Mass Flow Rate.
MASS FLOW RATE (Kg/s)
Default-Interior 104506.82
Inlet 79856.001
Outlet -79855.961
Wall 0
Net 0.039694196
C. Flow Behaviour in Sudden Enlargement
(With Sharp corners):
Figure 3.14: Sudden Enlargement (Velocity Behaviour)
International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015
ISSN: 2231-5381 http://www.ijettjournal.org Page 209
Figure 3.15: Sudden Enlargement (Velocity Behaviour)
Figure 3.16: Sudden Enlargement (Pressure Behaviour)
Figure 3.17: Sudden Enlargement (Pressure
Behaviour).
Figure 3.18: Sudden Enlargement (Turbulent
Behaviour)
Figure 3.19: Sudden Enlargement (Turbulent
Behaviour).
Table 3.5: Parameters.
S.No. Parameter Min. Max.
1
Pressure
(pascal)
100426.9 101375.1
2 Velocity (m/s) 0 2.109524
3
Turbulent K.E
(k)
0.002080848 1
Table 3.6: Mass Flow Rate.
MASS FLOW RATE (Kg/s)
Default-Interior 199345.33
Inlet 39928
Outlet -39928.963
Wall 0
Net -0.96245855
D. Flow Analysis in Sudden Enlargement:
(With round corners of radius 5mm):
Figure 3.20: Sudden Enlargement (Velocity Behaviour)
Figure 3.21: Sudden Enlargement (Velocity Behaviour)
International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015
ISSN: 2231-5381 http://www.ijettjournal.org Page 210
Figure 3.22: Sudden Enlargement (Pressure Behaviour)
Figure 3.23: Sudden Enlargement (Pressure
Behaviour).
Figure 3.24: Sudden Enlargement (Turbulent
Behaviour)
Figure 3.25: Sudden Enlargement (Turbulent
Behaviour).
Table 3.7: Parameters.
S.No. Parameter Min. Max.
1 Pressure
(pascal)
99371.92 101325.8
2 Velocity (m/s) 0 2.115486
3 Turbulent K.E
(k)
0.002659606 1
Table 3.8: Mass Flow Rate.
MASS FLOW RATE (Kg/s)
Default-Interior -398294.2
Inlet 39928
Outlet -39928.772
Wall 0
Net -0.77170309
E. Comparison Of Velocity’s For Different
Geometry’s:
Figure 7.5.1: Comparison
A Sudden Contraction with sharp corners.
B Sudden Contraction with round corners.
C Sudden Enlargement with sharp corners.
D Sudden Enlargement with round corners.
IV THEORITICAL CALCULATIONS
(Sudden Contraction Pipes):
Let,
D1 be the diameter of cross-section area 1 =
0.04m
D2 be the diameter of cross-section area 2 =
0.02m
The inlet velocity V1 =2m/sec
Area A1=1.257*10-3m
Area A2 =0.314*10-3m
Outlet velocity V2=?
By applying Continuity equation
A1V1=A2V2
V2= A1V1/ A2
V2 =8.0063 m/sec
Head loss =
= 0.5
= m of water.
Experimental Calculations:
By using FLUENT software,
Velocity outlet = 4.58 m/sec.
International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015
ISSN: 2231-5381 http://www.ijettjournal.org Page 211
Velocity inlet = 2 m/sec.
Head loss =
= 0.5
= 0.53 m of water.
After making Round Corners
Velocity inlet = 2 m/sec.
Velocity outlet = 4.33 m/sec
Head loss =
=0.5
= 0.47 m of
water.
V. CONCLUSION:
From the above analysis, it is observed that
the flow is severely disrupted if there are contour
changes occurring in the downstream flow in the pipe.
Sudden enlargement creates more severe formation of
flow eddies than sudden contraction. Also, the losses
are more at the point where the enlargement in the
pipe begins.
In the sudden contraction, vena contracta’s
are formed at the point of contraction and this point is
the most susceptible point for pipe damage. So, to
increase the life of the pipe in cases of sudden
contraction the pipes must be designed in view of the
above observations making the corners more rounds
so as to minimize the losses in the pipes
To conclude, this examination results
indicate that FLUENT can be used with high degree of
accuracy to visualize the minor or singular head losses
due to minor appurtenances and accessories present in
a pipe network.
REFERENCES:
[1] Lahiouel Y., Haddad A., Khezzar L., Chaoui K., Kondratas
A.,―Development of method of routing fluid distribution networks‖,
J. Mechanica, Vol. 43, N° 4, (2003), pp. 27-34.
[2] Lahiouel Y., Haddad A., Chaoui K., ―Evaluation of head losses
in fluid Transportation networks Sciences & Technologies B – N°23,
juin (2005), pp. 89-94
[3] Weisbach J. ―Die Experimental Hydraulik‖, Freiberg, Germany:
Engelhardt, (1855).
[4] Darcy Weisbach Formula http://www.pipeflow.com/pipe-
pressure-drop-calculations/ pipe-friction-loss (12/15/2011)
[5] Nikuradse J., 1933, ―Strmungsgesetze in Rauben Rohren‖, pp
361, Verein Deutsher Ingenieure, Forschungsheft, (1933).
[6] Colebrook C.F.,―Turbulent Flow in Pipes with Particular
reference to the Transition Region between the Smooth and Rough
Pipe Laws‖, J. Inst. of Civil Engrs.N° 11,(1939), pp.133-156.
[7] Bhave, P.R.,―Analysis of flow in water distribution networks‖,
pp.25-68 Technomic
Pub. Co., Inc., USA, (1991).
[8] Rouse H., ―Evaluation of Boundary Rough Proc.2nd Hydraulic.
Conf., Bulletin N° 27, Univ. of Lowa, Lowa City, (1943).
[9] Moody L.F., ―Friction Factors for Pipe Flow‖, Trans. American
Society of Mechanical. Engineers. No. 66, (1944), pp. 671-684.
[10] Hazen-Williams Formula http://www.pipeflow.com/pipe-
pressure-drop-calculations/ pipe-friction-loss (12/15/2011)
[11] Ansys, Inc. http://http://www.idac.co.uk/products/downloads/
Meshing.pdf
[12] Tobias Zitzmann1, Malcolm Cook2, Peter Pfrommer1, Simon
Rees2, Ljiljana Marjanovic2, ―Simulation Of Steady-State Natural
Convection Using CFD‖ Ninth International IBPSA Conference
Montréal, Canada
[13] JONAS BREDBERG
http://www.tfd.chalmers.se/~lada/postscript_files/
jonas_report_lowre.pdf

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Ijett v25 p238

  • 1. International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015 ISSN: 2231-5381 http://www.ijettjournal.org Page 205 Comparison of Flow Analysis through Sudden Contraction and Enlargement of Pipes by Providing Smooth Corners S. Sambhu Prasad1 , G. Satish2 , G.Panduranga3 1 Professor & Principal, 2,3 Assistant Professor, Department of Mechanical Engineering, Pragati Engineering College, Andhra Pradesh, India Abstract— This project deals with the computational fluid dynamics analysis of flow in sudden enlargement and contraction pipes. This project describes an analytical approach to describe the areas where Pipes (used for flow) are mostly susceptible to damage. In this project we discussed to know the pressure values and velocity values at sudden contraction and sudden enlargement of pipes. The software used for this purpose are GAMBIT and FLUENT. The 2D model of the both the pipes are made by GAMBIT and analysis is to be carried out by FLUENT. The models are first generated using the data and then are meshed and then various velocity and pressure contours are to be drawn and graphs to analyze the flow through the pipes. Various graphs indicating the variation of velocity, pressure and temperature along the stream length of the pipes are given. Comparisons were made with the sharp corners and smooth corners for the pipe.. Keywords-Gambit, Fluent, 2D model.., I. INTRODUCTION Flow through ducts with sudden (sharp-edged) contractions occurs in many industrial applications. The flow separation in the vicinity of the contraction plane causes an increase in pressure loss, which affects erosion rates and heat and mass transfer rates at the separation. Pipe contractions exist in a variety of process and chemical plants. In order to determine the overall pumping power in a piping system, it is essential to have reliable design procedures to predict pressure losses. It is also important to know the flow details of the separations upstream and downstream of the contraction plane to avoid placing sensitive equipment in these regions. The pressure loss through the contraction is caused by two consecutive processes: (1) Contraction of the flow to the vena contract, and (2) Expansion to the wall of the small pipe. The latter is an ―uncontrolled‖ expansion against an adverse pressure gradient. Vena contracta is the point in a fluid stream where the diameter of the stream is the least, and fluid velocity is at its maximum, such as in the case of a stream issuing out of a nozzle, (orifice).The maximum contraction takes place at a section slightly downstream of the orifice, where the jet is more or less horizontal. The effect is also observed in flow from a tank into a pipe, or a sudden contraction in pipe diameter. Streamlines will converge just downstream of the diameter change, and a region of separated flow occurs from the sharp corner of the diameter change and extends past the vena contracta. The reason for this phenomenon is that fluid streamlines cannot abruptly change direction. In the case of both the free jet and the sudden pipe diameter change, the streamlines are unable to closely follow the sharp angle in the pipe/tank wall. The converging streamlines follow a smooth path, which results in the narrowing of the jet (or primary pipe flow) observed. Sudden expansions are when the area of the pipe increases suddenly along the length of the pipe (at a 90 degree angle). The downstream velocity will be lower than the upstream velocity. In Energy lost is because of turbulence. Amount of turbulence depends on the differences in pipe diameters. II. PROCEDURE A. Modeling of the 2d geometry: The modeling of the pipe is done by considering the following cases to do the flow analysis. Case1: The pipe with sudden contraction with sharp corners. Figure 2.1: Meshed profile Sudden Contraction pipe with sharp corners generated in GAMBIT. Case2: The pipe with sudden contraction with round corners Figure 2.2: Meshed profile Sudden Contraction pipe with round corners generated in GAMBIT. Case3: The pipe with sudden enlargement with sharp corners
  • 2. International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015 ISSN: 2231-5381 http://www.ijettjournal.org Page 206 Figure 2.3: Meshed profile Sudden Enlargement pipe with sharp corners generated in GAMBIT. Case4: The pipe with sudden enlargement with round corners Figure 2.4: Meshed profile Sudden Enlargement pipe with round corners generated in GAMBIT. B. Fluent Analyses. FLUENT is the software used for modeling fluid flow and heat transfer in complex geometries. It provides complete mesh flexibility, including the ability to solve your flow problems using unstructured meshes that can be generated about complex geometries with relative ease. It is written in the C computer language and makes full use of the flexibility and power offered by the language. Consequently, true dynamic memory allocation, efficient data structures, and flexible solver control are all possible. All functions required to compute a solution and display the results are accessible in FLUENT through an interactive, menu-driven interface. The basic procedural steps for solving a problem in FLUENT include: 1) Define the modeling goals. 2) Create the model geometry and grid. 3) Set up the solver and physical models. 4) Compute and monitor the solution. 5) Examine and save the results 6) Consider revisions to the numerical or physical model parameters, if necessary C. Solver, Material Selection & Operating Condition Defining in Fluent: The solver is defined first. Solver is taken as pressure based and formulation as implicit, space as 2D and time as unsteady. Velocity formulation as absolute and gradient options as Green-Gauss Cell based are taken. Energy equation is taken into consideration. The viscous medium is also taken. First the analysis is carried using laminar flow and then the k-epsilon is considered. 2 results are to be found out. The selection of material is done. Material selected is water-liquid. The properties of Water -liquid is taken as follows- i. Density = 998.2 kg/m3 ii. Cp (specific heat capacity) = 4182 J/kg K iii. Thermal conductivity = 0.6W/m K iv. Viscosity =0.001003 kg/m s The analysis is carried out under operating conditions of 101325 Pascal. Gravity (981 mm/sec2 ) is taken into consideration. D. Boundary Conditions: 1. Fluid Fluid is taken as water-liquid. 2. Inlet Velocity inlet was taken for the nozzle inlet and the value of velocity inlet was taken as 2m/sec. Initial gauge pressure was taken as 101325 Pascal. Temperature was taken as 500K. 3. Outlet The diffuser was set as outflow and the flow rate as 1. 4. Wall In wall, the motion of wall is selected as stationary wall. 5. Controls Set Up The solution is set as listed below. The under relaxation factor was set as given- Pressure-0.3 Density-1 Body forces-1 Momentum-0.7 Pressure Velocity Coupling was taken as SIMPLE Discretization Equation are selected as given- Pressure- Standard Momentum- First Order Upwind Energy- First Order Upwind (For turbulent flow Power Law was taken into Consideration) 6. Initialization Solution initialization is done. Initial values of velocity are taken as 2m/sec along all zones of direction. Temperature is taken as 500K. Residual Miniaturization is done and convergence criteria are set up. The convergence Criteria of various parameters are listed below. Continuity- 0.001 X-Velocity- 0.001 Y-Velocity- 0.001
  • 3. International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015 ISSN: 2231-5381 http://www.ijettjournal.org Page 207 Z-Velocity- 0.001 Energy- 1e-06 The number of iterations is then set up and iterations starts. The iteration continues till convergence is reached. III RESULTS A. Flow Analysis in Sudden Contraction: (With Sharp corners): Figure 3.1: Sudden Contraction (Velocity Behaviour) Figure 3.2: Sudden Contraction (Velocity Behaviour) Figure 3.3: Vena Contracta. Figure 3.4: Sudden Contraction (Pressure Behaviour) Figure 3.5: Sudden Contraction (Pressure Behaviour). Figure 3.6: Sudden Contraction (Turbulent Behaviour) Figure 3.7: Sudden Contraction (Turbulent Behaviour). Table 3.1: Parameters. S.No. Parameter Min. Max. 1 Pressure (pascal) 92151.74 112316.3 2 Velocity (m/s) 0 5.021684 3 Turbulent K.E (k) 0.003131546 1
  • 4. International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015 ISSN: 2231-5381 http://www.ijettjournal.org Page 208 Table 3.2: Mass Flow Rate. MASS FLOW RATE (Kg/s) Default-Interior 79557.105 Inlet 79856.001 Outlet -79854.269 Wall 0 Net 1.7317627 B. Flow Analysis in Sudden Contraction: (With round corners of radius 5mm): Figure 3.8: Sudden Contraction (Velocity Behaviour) Figure 3.9: Sudden Contraction (Velocity Behaviour) Figure 3.10: Sudden Contraction (Pressure Behaviour) Figure 3.11: Sudden Contraction (Pressure Behaviour). Figure 3.12: Sudden Contraction (Turbulent Behaviour) Figure 3.13: Sudden Contraction (Turbulent Behaviour). Table 3.3: Parameters. S.No. Parameter Min. Max. 1 Pressure (pascal) 96756.22 110142.2 2 Velocity (m/s) 0 4.407094 3 Turbulent K.E (k) 0.004398072 1 Table 3.4: Mass Flow Rate. MASS FLOW RATE (Kg/s) Default-Interior 104506.82 Inlet 79856.001 Outlet -79855.961 Wall 0 Net 0.039694196 C. Flow Behaviour in Sudden Enlargement (With Sharp corners): Figure 3.14: Sudden Enlargement (Velocity Behaviour)
  • 5. International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015 ISSN: 2231-5381 http://www.ijettjournal.org Page 209 Figure 3.15: Sudden Enlargement (Velocity Behaviour) Figure 3.16: Sudden Enlargement (Pressure Behaviour) Figure 3.17: Sudden Enlargement (Pressure Behaviour). Figure 3.18: Sudden Enlargement (Turbulent Behaviour) Figure 3.19: Sudden Enlargement (Turbulent Behaviour). Table 3.5: Parameters. S.No. Parameter Min. Max. 1 Pressure (pascal) 100426.9 101375.1 2 Velocity (m/s) 0 2.109524 3 Turbulent K.E (k) 0.002080848 1 Table 3.6: Mass Flow Rate. MASS FLOW RATE (Kg/s) Default-Interior 199345.33 Inlet 39928 Outlet -39928.963 Wall 0 Net -0.96245855 D. Flow Analysis in Sudden Enlargement: (With round corners of radius 5mm): Figure 3.20: Sudden Enlargement (Velocity Behaviour) Figure 3.21: Sudden Enlargement (Velocity Behaviour)
  • 6. International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015 ISSN: 2231-5381 http://www.ijettjournal.org Page 210 Figure 3.22: Sudden Enlargement (Pressure Behaviour) Figure 3.23: Sudden Enlargement (Pressure Behaviour). Figure 3.24: Sudden Enlargement (Turbulent Behaviour) Figure 3.25: Sudden Enlargement (Turbulent Behaviour). Table 3.7: Parameters. S.No. Parameter Min. Max. 1 Pressure (pascal) 99371.92 101325.8 2 Velocity (m/s) 0 2.115486 3 Turbulent K.E (k) 0.002659606 1 Table 3.8: Mass Flow Rate. MASS FLOW RATE (Kg/s) Default-Interior -398294.2 Inlet 39928 Outlet -39928.772 Wall 0 Net -0.77170309 E. Comparison Of Velocity’s For Different Geometry’s: Figure 7.5.1: Comparison A Sudden Contraction with sharp corners. B Sudden Contraction with round corners. C Sudden Enlargement with sharp corners. D Sudden Enlargement with round corners. IV THEORITICAL CALCULATIONS (Sudden Contraction Pipes): Let, D1 be the diameter of cross-section area 1 = 0.04m D2 be the diameter of cross-section area 2 = 0.02m The inlet velocity V1 =2m/sec Area A1=1.257*10-3m Area A2 =0.314*10-3m Outlet velocity V2=? By applying Continuity equation A1V1=A2V2 V2= A1V1/ A2 V2 =8.0063 m/sec Head loss = = 0.5 = m of water. Experimental Calculations: By using FLUENT software, Velocity outlet = 4.58 m/sec.
  • 7. International Journal of Engineering Trends and Technology (IJETT) – Volume 25 Number 4- July 2015 ISSN: 2231-5381 http://www.ijettjournal.org Page 211 Velocity inlet = 2 m/sec. Head loss = = 0.5 = 0.53 m of water. After making Round Corners Velocity inlet = 2 m/sec. Velocity outlet = 4.33 m/sec Head loss = =0.5 = 0.47 m of water. V. CONCLUSION: From the above analysis, it is observed that the flow is severely disrupted if there are contour changes occurring in the downstream flow in the pipe. Sudden enlargement creates more severe formation of flow eddies than sudden contraction. Also, the losses are more at the point where the enlargement in the pipe begins. In the sudden contraction, vena contracta’s are formed at the point of contraction and this point is the most susceptible point for pipe damage. So, to increase the life of the pipe in cases of sudden contraction the pipes must be designed in view of the above observations making the corners more rounds so as to minimize the losses in the pipes To conclude, this examination results indicate that FLUENT can be used with high degree of accuracy to visualize the minor or singular head losses due to minor appurtenances and accessories present in a pipe network. REFERENCES: [1] Lahiouel Y., Haddad A., Khezzar L., Chaoui K., Kondratas A.,―Development of method of routing fluid distribution networks‖, J. Mechanica, Vol. 43, N° 4, (2003), pp. 27-34. [2] Lahiouel Y., Haddad A., Chaoui K., ―Evaluation of head losses in fluid Transportation networks Sciences & Technologies B – N°23, juin (2005), pp. 89-94 [3] Weisbach J. ―Die Experimental Hydraulik‖, Freiberg, Germany: Engelhardt, (1855). [4] Darcy Weisbach Formula http://www.pipeflow.com/pipe- pressure-drop-calculations/ pipe-friction-loss (12/15/2011) [5] Nikuradse J., 1933, ―Strmungsgesetze in Rauben Rohren‖, pp 361, Verein Deutsher Ingenieure, Forschungsheft, (1933). [6] Colebrook C.F.,―Turbulent Flow in Pipes with Particular reference to the Transition Region between the Smooth and Rough Pipe Laws‖, J. Inst. of Civil Engrs.N° 11,(1939), pp.133-156. [7] Bhave, P.R.,―Analysis of flow in water distribution networks‖, pp.25-68 Technomic Pub. Co., Inc., USA, (1991). [8] Rouse H., ―Evaluation of Boundary Rough Proc.2nd Hydraulic. Conf., Bulletin N° 27, Univ. of Lowa, Lowa City, (1943). [9] Moody L.F., ―Friction Factors for Pipe Flow‖, Trans. American Society of Mechanical. Engineers. No. 66, (1944), pp. 671-684. [10] Hazen-Williams Formula http://www.pipeflow.com/pipe- pressure-drop-calculations/ pipe-friction-loss (12/15/2011) [11] Ansys, Inc. http://http://www.idac.co.uk/products/downloads/ Meshing.pdf [12] Tobias Zitzmann1, Malcolm Cook2, Peter Pfrommer1, Simon Rees2, Ljiljana Marjanovic2, ―Simulation Of Steady-State Natural Convection Using CFD‖ Ninth International IBPSA Conference Montréal, Canada [13] JONAS BREDBERG http://www.tfd.chalmers.se/~lada/postscript_files/ jonas_report_lowre.pdf