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International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163
Issue 07, Volume 5 (July 2018) www.ijirae.com
_________________________________________________________________________________________________
IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 |
ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35
IJIRAE © 2014- 18, All Rights Reserved Page–261
ANALYSIS OF FIBER REINFORCED PLASTIC NEEDLE
GATE FOR K.T. WEIRS
Sagar A. Kale
Applied Mechanics Department,
Govt. College of Engineering, Karad, Maharashtra, India
kdsagar5@gmail.com
P. K. Deshpande
Applied Mechanics Department,
Govt. College of Engineering, Karad, Maharashtra, India
swaraj.karad@gmail.com
Manuscript History
Number: IJIRAE/RS/Vol.05/Issue07/JYAE10083
Received: 10, July 2018
Final Correction: 19, July 2018
Final Accepted: 21, July 2018
Published: July 2018
Citation: Sagar & Deshpande (2018). ANALYSIS OF FIBER REINFORCED PLASTIC NEEDLE GATE FOR K.T.
WEIRS. IJIRAE::International Journal of Innovative Research in Advanced Engineering, Volume V, 261-265.
doi://10.26562/IJIRAE.2018.JYAE10083
Editor: Dr.A.Arul L.S, Chief Editor, IJIRAE, AM Publications, India
Copyright: ©2018 This is an open access article distributed under the terms of the Creative Commons Attribution
License, Which Permits unrestricted use, distribution, and reproduction in any medium, provided the original author
and source are credited
Abstract—Steel needle gates which are being used in Kolhapur Type Weirs (K.T. weirs) need to be replaced to
overcome their disadvantages like heavy weight, corrosive nature, maintenance cost etc. Fiber Reinforced Plastic
(F.R.P.) having advantages like light weight, low maintenance cost, corrosion resistance, longer service life etc. can
be thought of as a replacement to steel in K.T. Weirs. In the present investigation an attempt is made to analyze
the FRP Needle gates using finite element method. A generalized software tool is developed using FORTRAN
which gives structural responses (deflections, stresses) as a result by input of material properties.
Keywords— Kolhapur Type Weir; Needle Gates; F.R.P.; F.E.M.; FORTRAN;
I. INTRODUCTION
For K.T. weirs needle gates are used to facilitate as a barrier for water. The gates are 2.15 m long and 0.5 m in
height and are made of steel. The Steel needle gates are effectively used in K.T. weirs but are having some major
disadvantages as: Heavy weight, high maintenance cost, highly corrosive, short life, difficult to repair on site,
chances of stealing the gates. To replace the steel, an attempt of using Fiber Reinforced Plastic/Polymer can be
made for making needle gates for K.T. Weirs. Fiber Reinforced Plastic/Polymer is a composite material made by
combining two or more materials to give a new combination of properties. FRP needle gates are having
advantages like: light in weight, low maintenance cost, on site repairing, anticorrosive, long life. Hence it
necessitates to the proper attempt of design and development of Fiber Reinforced Plastic Needle Gates
II. OBJECTIVE AND SCOPE
The basic aim of the investigation is to understand the behaviour of the gates under the application of the
reservoir load. The present investigation provides efficient finite element analysis software which takes up
combinations of the parameters defining data to derive the nature of structural response of the structure. To
demonstrate the usefulness of the software and to draw qualitative conclusions the following data has been taken.
International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163
Issue 07, Volume 5 (July 2018) www.ijirae.com
_________________________________________________________________________________________________
IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 |
ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35
IJIRAE © 2014- 18, All Rights Reserved Page –262
a) Thickness of the arch ring = 5 mm
b) The elasticity coefficient E = 2.5 x 107 KN/m2
c) Poisson’s ratio (μ) = 0.15
d) Density of the material ( ) = 25 KN/m3
Instead of conventional planer system the plank in the form of arch ring is considered as a gate which will be
dominated by in plane stresses also leading to insignificant development of flexural moments. Thus the thickness
of the gate can be optimized resulting into economic benefits. The proposed arched ring constitute the three
dimensional spatial structural system whose analysis could be undertaken only through finite element solution
technique.
III. FINITE ELEMENT IDEALIZATION OF THE SYSTEM
The system to be investigated is represented through a key diagram as shown in fig.1.
Fig. 1 Schematic presentation of the proposed systems
With a view to undertake a parametric investigation the data is converted into ten independent problems. For all
of them the radius of the circle is 2341 mm (2.341m) and the heights are as shown in table no. 1.
Problem nos. with respective heights
Prob. No. 1 2 3 4 5 6 7 8 9 10
Height (m)– H 0.5 1.0 1.5 2.0 2.5 3.0 3.5 4.0 4.5 5.0
Table no. 1
It may be noted from fig. 2 that the system is having an axis of symmetry therefore it is considered sufficient to
deal with only half the region beyond the central line. In the present case the right hand side half region is
considered for the purpose. This is shown in fig.2.
Fig.2. Details of the sections being analysed along with details of reference system (x, y, z) adopted.
The finite element idealization is developed by adopting four node elements. With a view to illustrate the nature
of idealized system the problem no. 1 is considered with the details as shown in fig. 3.
International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163
Issue 07, Volume 5 (July 2018) www.ijirae.com
_________________________________________________________________________________________________
IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 |
ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35
IJIRAE © 2014- 18, All Rights Reserved Page –263
All dimensions are in M.
Fig.3. Elevation - Idealization details for problem no. 1.
In the same manner the idealization details for problem nos. 1 to 10 are prepared by incrementing 0.5 m segment
above the basic details shown in fig.3. With this the idealization for all the problems has features as shown in table
no. 2.
Main Features of the Idealized systems adopted for prob. no. 1 to 10.
Prob. No. 1 2 3 4 5 6 7 8 9 10
No. of Nodes 66 121 176 231 286 341 396 451 506 561
No. of Elements 50 100 150 200 250 300 350 400 450 500
Table No.2
IV. FORMULATION OF EQUATIONS OF EQUILIBRIUM OF THE IDEALIZED SYSTEM AND THE SOLUTIONS
For the formulation of equations of equilibrium of the idealized system the versatile frontal solution technique is
employed. The important details of this solution technique concerns consideration to the elements sequentially in
the case of all the problems considered. This has led to a frontal width of 78. Thus giving rise to the equations in a
very compact manner. Having formulated the equations of equilibrium the solutions are derived by employing the
following boundary conditions: Base nodes 1 to 11 are restrained in Y and Z directions. The same are kept free in
X direction because the lateral support on the right hand side of the idealized system has uncertain character,
therefore the nodes on the boundary are also kept free from any restrain. The self-weight of the system is
considered. For this the nodal loads are computed by means of an inherently provided algorithm in the software.
The load arising from the reservoir water has a basic character of acting in the direction normal to the exposed
surface. For this also the algorithm provided in the analysis program computes the equivalent nodal loads. With
all this the systems happen to be cantilever with simple supports at the base.
V. RESULTS AND DISCUSSIONS
Nodal Displacements:
In general the displacement has six components namely translations in (X, Y, Z directions) such as (U, V, W) and
the rotations around X, Y, Z axes such as( , 	, ). Of these the translational components U, V, W are practically
important for describing the behaviour of the systems. On observing details of all the problems it follows that:
 The translations in X- direction (U) are negligible in case of all the problems considered.
 The translations in Y – direction (V) are corresponding to the behavior of a cantilever subjected to normal
load over its axis. The load being due to reservoir water pressure.
 The translation component in Z – direction is influenced by the weight of the structure and is of
insignificant order and in any case they represent only minor permanent changes in the vertical geometry
of the systems.
These are relatively of significant order and their variation over the height of the segments is graphically shown
over fig.4.
(Note: For problem no. 1, Series 1 represent extreme left vertical node line i.e. node nos. 1, 12, 23, 34, 45, 56.
Series 2 represents next vertical node line i.e. node nos. 2, 13, 24, 35, 46, 57. The representation is same for next
series and next problems also.)
International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163
Issue 07, Volume 5 (July 2018) www.ijirae.com
_________________________________________________________________________________________________
IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 |
ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35
IJIRAE © 2014- 18, All Rights Reserved Page –264
Problem No. 1
Fig 4. (Detailed response of the translations in Y – direction)
The structural response of elements is referred to local in plane (x, y - axes). The structural response thereby has
membrane stresses ( , , ) and flexural details (Mx, My, Mxy). It is noted that flexural component (Mx, My, Mxy)
are of insignificant order and therefore the components ( , , ) are important from the view point of
ascertaining the structural safety. The manner in which the variation of deflection ‘V’ is shown over the height of
the structure is now adopted to show the variation of , , . Complete details are presented in fig. no. 5, 6 & 7.
Problem No. 1
Fig.No. 5 (Variation of .)
Fig. No. 6 (Variation of .)
-50.00
-45.00
-40.00
-35.00
-30.00
-25.00
-20.00
-15.00
-10.00
-5.00
0.00
0.00 0.10 0.20 0.30 0.40 0.50 0.60V-m
X10^-7
Height (m)
Translation in Y- Direction
Series1
Series2
Series3
Series4
Series5
Series6
Series7
Series8
Series9
-250.00
-200.00
-150.00
-100.00
-50.00
0.00
0.00 0.10 0.20 0.30 0.40 0.50
σy(kN/m^2)
Height (m)
Stress in y - Direction
Series1
-5.00
-4.00
-3.00
-2.00
-1.00
0.00
1.00
2.00
0.00 0.10 0.20 0.30 0.40 0.50
σx(kN/m^2)
Height (m)
Stress in x - Direction
Series1
Series2
Series3
Series4
Series5
Series6
Series7
Series8
Series9
International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163
Issue 07, Volume 5 (July 2018) www.ijirae.com
_________________________________________________________________________________________________
IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 |
ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35
IJIRAE © 2014- 18, All Rights Reserved Page –265
Fig. No. 7 (Variation of .)
VI. CONCLUSION
On the basis of the details derived for the structural response of the ten problems considered following broad
conclusion could be drawn.
 The software used is quite efficient for the purpose of realistic investigations.
 On the view point of serviceability aspect all these structures are found to be over safe.
 The normal stress which is to start with compressive at the base of the structure changes its sign to
tensile stresses after the height of 0.1 m to o.2 m.
 - Compressive stresses in Y – direction at the base of the structure has the same values for the entire
profile of the problem.
 Shear stresses show random characteristics.
REFERENCES
1. Tomonori TOMIYAMA, “Applicability of fiber reinforced plastics to hydraulic gates”, Third International
Conference on FRP Composites in Civil Engineering (CICE 2006), December 2006, Miami, Florida, USA.
2. Lammert Kok, “Feasibility Study for FRP in Large Hydraulic Structures”, Master thesis, January 2013, TU Delft
University of Technology.
3. A. Zorgdrager, “Feasibility study on the application of fiber-reinforced polymers in large lock gates”, Master
thesis, December 2014, TU Delft University of Technology.
4. L. C. Hollaway, University of Surrey, UK ,“Key issues in the use of fiber reinforced polymer (FRP) composites
in the rehabilitation and retrofitting of concrete structures”, Woodhead Publishing Limited, 2011.
5. D.-H. Kim, “Composite Structures for Civil and Architectural Engineering”, E & FN Spon, 1st edition, 1995.
6. Dr. S. K. Parikh, “Dams and Hydraulic Structures”, Everest Publications, 1st edition.
7. Dr. S. K. Parikh, “Computer Applications in Mechanical Engineering”, Everest Publications, 1st edition.
8. S. S. Bhavikatti, “Finite element analysis”, New Age international, 2005.
-1.00
-0.80
-0.60
-0.40
-0.20
0.00
0.20
0.40
0.60
0.00 0.10 0.20 0.30 0.40 0.50
τxy(kN/m^2)
Height (m)
Shear Stress
Series1
Series2
Series3
Series4
Series5
Series6
Series7
Series8
Series9
Series10

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  • 1. International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163 Issue 07, Volume 5 (July 2018) www.ijirae.com _________________________________________________________________________________________________ IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 | ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35 IJIRAE © 2014- 18, All Rights Reserved Page–261 ANALYSIS OF FIBER REINFORCED PLASTIC NEEDLE GATE FOR K.T. WEIRS Sagar A. Kale Applied Mechanics Department, Govt. College of Engineering, Karad, Maharashtra, India kdsagar5@gmail.com P. K. Deshpande Applied Mechanics Department, Govt. College of Engineering, Karad, Maharashtra, India swaraj.karad@gmail.com Manuscript History Number: IJIRAE/RS/Vol.05/Issue07/JYAE10083 Received: 10, July 2018 Final Correction: 19, July 2018 Final Accepted: 21, July 2018 Published: July 2018 Citation: Sagar & Deshpande (2018). ANALYSIS OF FIBER REINFORCED PLASTIC NEEDLE GATE FOR K.T. WEIRS. IJIRAE::International Journal of Innovative Research in Advanced Engineering, Volume V, 261-265. doi://10.26562/IJIRAE.2018.JYAE10083 Editor: Dr.A.Arul L.S, Chief Editor, IJIRAE, AM Publications, India Copyright: ©2018 This is an open access article distributed under the terms of the Creative Commons Attribution License, Which Permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited Abstract—Steel needle gates which are being used in Kolhapur Type Weirs (K.T. weirs) need to be replaced to overcome their disadvantages like heavy weight, corrosive nature, maintenance cost etc. Fiber Reinforced Plastic (F.R.P.) having advantages like light weight, low maintenance cost, corrosion resistance, longer service life etc. can be thought of as a replacement to steel in K.T. Weirs. In the present investigation an attempt is made to analyze the FRP Needle gates using finite element method. A generalized software tool is developed using FORTRAN which gives structural responses (deflections, stresses) as a result by input of material properties. Keywords— Kolhapur Type Weir; Needle Gates; F.R.P.; F.E.M.; FORTRAN; I. INTRODUCTION For K.T. weirs needle gates are used to facilitate as a barrier for water. The gates are 2.15 m long and 0.5 m in height and are made of steel. The Steel needle gates are effectively used in K.T. weirs but are having some major disadvantages as: Heavy weight, high maintenance cost, highly corrosive, short life, difficult to repair on site, chances of stealing the gates. To replace the steel, an attempt of using Fiber Reinforced Plastic/Polymer can be made for making needle gates for K.T. Weirs. Fiber Reinforced Plastic/Polymer is a composite material made by combining two or more materials to give a new combination of properties. FRP needle gates are having advantages like: light in weight, low maintenance cost, on site repairing, anticorrosive, long life. Hence it necessitates to the proper attempt of design and development of Fiber Reinforced Plastic Needle Gates II. OBJECTIVE AND SCOPE The basic aim of the investigation is to understand the behaviour of the gates under the application of the reservoir load. The present investigation provides efficient finite element analysis software which takes up combinations of the parameters defining data to derive the nature of structural response of the structure. To demonstrate the usefulness of the software and to draw qualitative conclusions the following data has been taken.
  • 2. International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163 Issue 07, Volume 5 (July 2018) www.ijirae.com _________________________________________________________________________________________________ IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 | ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35 IJIRAE © 2014- 18, All Rights Reserved Page –262 a) Thickness of the arch ring = 5 mm b) The elasticity coefficient E = 2.5 x 107 KN/m2 c) Poisson’s ratio (μ) = 0.15 d) Density of the material ( ) = 25 KN/m3 Instead of conventional planer system the plank in the form of arch ring is considered as a gate which will be dominated by in plane stresses also leading to insignificant development of flexural moments. Thus the thickness of the gate can be optimized resulting into economic benefits. The proposed arched ring constitute the three dimensional spatial structural system whose analysis could be undertaken only through finite element solution technique. III. FINITE ELEMENT IDEALIZATION OF THE SYSTEM The system to be investigated is represented through a key diagram as shown in fig.1. Fig. 1 Schematic presentation of the proposed systems With a view to undertake a parametric investigation the data is converted into ten independent problems. For all of them the radius of the circle is 2341 mm (2.341m) and the heights are as shown in table no. 1. Problem nos. with respective heights Prob. No. 1 2 3 4 5 6 7 8 9 10 Height (m)– H 0.5 1.0 1.5 2.0 2.5 3.0 3.5 4.0 4.5 5.0 Table no. 1 It may be noted from fig. 2 that the system is having an axis of symmetry therefore it is considered sufficient to deal with only half the region beyond the central line. In the present case the right hand side half region is considered for the purpose. This is shown in fig.2. Fig.2. Details of the sections being analysed along with details of reference system (x, y, z) adopted. The finite element idealization is developed by adopting four node elements. With a view to illustrate the nature of idealized system the problem no. 1 is considered with the details as shown in fig. 3.
  • 3. International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163 Issue 07, Volume 5 (July 2018) www.ijirae.com _________________________________________________________________________________________________ IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 | ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35 IJIRAE © 2014- 18, All Rights Reserved Page –263 All dimensions are in M. Fig.3. Elevation - Idealization details for problem no. 1. In the same manner the idealization details for problem nos. 1 to 10 are prepared by incrementing 0.5 m segment above the basic details shown in fig.3. With this the idealization for all the problems has features as shown in table no. 2. Main Features of the Idealized systems adopted for prob. no. 1 to 10. Prob. No. 1 2 3 4 5 6 7 8 9 10 No. of Nodes 66 121 176 231 286 341 396 451 506 561 No. of Elements 50 100 150 200 250 300 350 400 450 500 Table No.2 IV. FORMULATION OF EQUATIONS OF EQUILIBRIUM OF THE IDEALIZED SYSTEM AND THE SOLUTIONS For the formulation of equations of equilibrium of the idealized system the versatile frontal solution technique is employed. The important details of this solution technique concerns consideration to the elements sequentially in the case of all the problems considered. This has led to a frontal width of 78. Thus giving rise to the equations in a very compact manner. Having formulated the equations of equilibrium the solutions are derived by employing the following boundary conditions: Base nodes 1 to 11 are restrained in Y and Z directions. The same are kept free in X direction because the lateral support on the right hand side of the idealized system has uncertain character, therefore the nodes on the boundary are also kept free from any restrain. The self-weight of the system is considered. For this the nodal loads are computed by means of an inherently provided algorithm in the software. The load arising from the reservoir water has a basic character of acting in the direction normal to the exposed surface. For this also the algorithm provided in the analysis program computes the equivalent nodal loads. With all this the systems happen to be cantilever with simple supports at the base. V. RESULTS AND DISCUSSIONS Nodal Displacements: In general the displacement has six components namely translations in (X, Y, Z directions) such as (U, V, W) and the rotations around X, Y, Z axes such as( , , ). Of these the translational components U, V, W are practically important for describing the behaviour of the systems. On observing details of all the problems it follows that:  The translations in X- direction (U) are negligible in case of all the problems considered.  The translations in Y – direction (V) are corresponding to the behavior of a cantilever subjected to normal load over its axis. The load being due to reservoir water pressure.  The translation component in Z – direction is influenced by the weight of the structure and is of insignificant order and in any case they represent only minor permanent changes in the vertical geometry of the systems. These are relatively of significant order and their variation over the height of the segments is graphically shown over fig.4. (Note: For problem no. 1, Series 1 represent extreme left vertical node line i.e. node nos. 1, 12, 23, 34, 45, 56. Series 2 represents next vertical node line i.e. node nos. 2, 13, 24, 35, 46, 57. The representation is same for next series and next problems also.)
  • 4. International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163 Issue 07, Volume 5 (July 2018) www.ijirae.com _________________________________________________________________________________________________ IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 | ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35 IJIRAE © 2014- 18, All Rights Reserved Page –264 Problem No. 1 Fig 4. (Detailed response of the translations in Y – direction) The structural response of elements is referred to local in plane (x, y - axes). The structural response thereby has membrane stresses ( , , ) and flexural details (Mx, My, Mxy). It is noted that flexural component (Mx, My, Mxy) are of insignificant order and therefore the components ( , , ) are important from the view point of ascertaining the structural safety. The manner in which the variation of deflection ‘V’ is shown over the height of the structure is now adopted to show the variation of , , . Complete details are presented in fig. no. 5, 6 & 7. Problem No. 1 Fig.No. 5 (Variation of .) Fig. No. 6 (Variation of .) -50.00 -45.00 -40.00 -35.00 -30.00 -25.00 -20.00 -15.00 -10.00 -5.00 0.00 0.00 0.10 0.20 0.30 0.40 0.50 0.60V-m X10^-7 Height (m) Translation in Y- Direction Series1 Series2 Series3 Series4 Series5 Series6 Series7 Series8 Series9 -250.00 -200.00 -150.00 -100.00 -50.00 0.00 0.00 0.10 0.20 0.30 0.40 0.50 σy(kN/m^2) Height (m) Stress in y - Direction Series1 -5.00 -4.00 -3.00 -2.00 -1.00 0.00 1.00 2.00 0.00 0.10 0.20 0.30 0.40 0.50 σx(kN/m^2) Height (m) Stress in x - Direction Series1 Series2 Series3 Series4 Series5 Series6 Series7 Series8 Series9
  • 5. International Journal of Innovative Research in Advanced Engineering (IJIRAE) ISSN: 2349-2163 Issue 07, Volume 5 (July 2018) www.ijirae.com _________________________________________________________________________________________________ IJIRAE: Impact Factor Value – SJIF: Innospace, Morocco (2016): 3.916 | PIF: 2.469 | Jour Info: 4.085 | ISRAJIF (2017): 4.011 | Indexcopernicus: (ICV 2016): 64.35 IJIRAE © 2014- 18, All Rights Reserved Page –265 Fig. No. 7 (Variation of .) VI. CONCLUSION On the basis of the details derived for the structural response of the ten problems considered following broad conclusion could be drawn.  The software used is quite efficient for the purpose of realistic investigations.  On the view point of serviceability aspect all these structures are found to be over safe.  The normal stress which is to start with compressive at the base of the structure changes its sign to tensile stresses after the height of 0.1 m to o.2 m.  - Compressive stresses in Y – direction at the base of the structure has the same values for the entire profile of the problem.  Shear stresses show random characteristics. REFERENCES 1. Tomonori TOMIYAMA, “Applicability of fiber reinforced plastics to hydraulic gates”, Third International Conference on FRP Composites in Civil Engineering (CICE 2006), December 2006, Miami, Florida, USA. 2. Lammert Kok, “Feasibility Study for FRP in Large Hydraulic Structures”, Master thesis, January 2013, TU Delft University of Technology. 3. A. Zorgdrager, “Feasibility study on the application of fiber-reinforced polymers in large lock gates”, Master thesis, December 2014, TU Delft University of Technology. 4. L. C. Hollaway, University of Surrey, UK ,“Key issues in the use of fiber reinforced polymer (FRP) composites in the rehabilitation and retrofitting of concrete structures”, Woodhead Publishing Limited, 2011. 5. D.-H. Kim, “Composite Structures for Civil and Architectural Engineering”, E & FN Spon, 1st edition, 1995. 6. Dr. S. K. Parikh, “Dams and Hydraulic Structures”, Everest Publications, 1st edition. 7. Dr. S. K. Parikh, “Computer Applications in Mechanical Engineering”, Everest Publications, 1st edition. 8. S. S. Bhavikatti, “Finite element analysis”, New Age international, 2005. -1.00 -0.80 -0.60 -0.40 -0.20 0.00 0.20 0.40 0.60 0.00 0.10 0.20 0.30 0.40 0.50 τxy(kN/m^2) Height (m) Shear Stress Series1 Series2 Series3 Series4 Series5 Series6 Series7 Series8 Series9 Series10