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International Journal of Science and Engineering Applications
Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online)
www.ijsea.com 146
Experimental and Analytical Study on Flexural Behavior
Of Curved Beams
D.K.Kayathri
Mepco Schlenk Engineering College
Sivakasi – 626 005,
Tamil Nadu, India
C.D.R.Balaji
Mepco Schlenk Engineering College
Sivakasi – 626 005
Tamil Nadu, India
Abstract: This paper involves an experimental investigation on the flexural behaviour of curved beams and comparison of its results
with conventional beams. Curved beams of size 1200 x 150 x 100 mm with varying initial curvature as 4000mm, 2000mm and the
concrete strength as M40 is considered. Various reinforcement are provided in the curved beams to predict which reinforcement detail
would give more resistant over maximum loading. The material properties of cement, fine aggregate, coarse aggregate and the
compressive strength of concrete cube were found out. A total of 12 specimens of curved beams were casted with various combination
of reinforcement along with three control specimens. The beams are tested under two point loading both horizontally and vertically.
The deflection and maximum moment carrying capacity are investigated to understand its strength. Also analytical modelling is done
to determine the ultimate moment carrying capacity using Finite Element Software ABAQUS to compare with the experimental
model.
Keywords: Curved beams, ABAQUS.
1. INTRODUCTION
A beam in which the neutral axis in the unloaded condition is
curved instead of straight or if the beam is originally curved
before applying the bending moment, are termed as “Curved
Beams”. The beam theory can also be applied to curved
beams allowing the stress to be determined for shapes
including crane hooks and rings. When the cross section are
small compared to the radius of curvature of the longitudinal
axis the bending theory can be relatively accurate. When this
is not the case even using the modified BernoulliEuler only
provides approximate solutions.
One of the assumptions of the development of the beam
bending relations is that all longitudinal elements of the beam
have the same length, thus restricting the theory to initially
straight beams of constant cross section. Although
considerable deviations from this restriction can be tolerated
in real problems, when the initial curvature of the beams
becomes significant, the linear variations of strain over the
cross section is no longer valid, even though the assumption
of plane cross sections remaining plane is valid. Horizontally
curved beams are frequently used in construction of bridges,
Interchange facilities and balconies, because of the constraints
in existing land use. The curved beam is a unique problem,
which has drawn the attention of various investigators who
have tried to solve it by different techniques including finite
element. As a result, a number of curved beam elements have
been developed. (1)
2. EXPERIMENTAL PROGRAM
This paper deals with the flexural behaviour of curved beams
of various reinforcement details. To study the behaviour, 12
curved beams of length 1200 mm, width 150mm and depth
100mm having various initial curvature as 4000mm and
2000mm was casted using M40 grade of concrete. Concrete
cube specimen of size 150mmx 150mm was casted to study
the compressive strength of concrete. After 28 days curing,
flexural two point load would be applied on the curved beams
with suitable support condition. The experimental results of
beams would predict the deflection, ultimate moment
capacity, and gives the result that which reinforcement detail
would give more resistant over torsional moment and control
the diagonal tension cracks due to torsion
2.1.MATERIALS USED
2.1.1 Cement: Ordinary Portland cement of (53 grade
cement) confirming to IS: 81121989 is used. The properties of
cement are given in the below Table 1.
2.1.2 Fine Aggregate: Natural river sand of size below
4.75mm confirming to zone II of IS 383-1970 is used as fine
aggregate. Laboratory tests were conducted for fine aggregate
to determine the physical properties as per IS: 2368 (part III).
The test results are shown in Table 1.
Table 1.Test Results
Sl.
No
Tests Results
1 Specific gravity 3.15
2 Initial setting time 80 minutes
3 Final setting time 453 minutes
4 28days compressive strength 45.33/mm2
International Journal of Science and Engineering Applications
Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online)
www.ijsea.com 140
Table 2 . Properties of Cement
Sl.
No
Tests Results
1 Specific gravity 2.72
2 Fineness modulus 2.67
3 Bulk density 1806 kg/m3
4 Water absorption 1.1%
2.1.3. Course Aggregate: Course aggregate used in
this study consist of crushed stone of size 20mm. Laboratory
tests were conducted on course aggregate to determine the
different physical properties as per IS: 383-1970. The test
results are shown in the table 3.
Table 3: Course aggregate Properties
Sl.
No
Tests Results
1 Specific gravity 2.67
2 Fineness modulus 2.67
3 Water absorption 0.6%
2.1.4 Superplasticizers: Conplast SP430 is based on
Sulphonated Naphthalene Polymer and supplied as
brown liquid instantly dispersible in water, having specific
gravity of 1.220 to 1.225@ 30o
C
2.1.5 Reinforcements: High Yield Strength
Deformed Steel Bars of 6mm, 8mm, 10mm, 12mm
Diameter was used for the study. 8mm, 10mm, 12mm
were used as longitudinal reinforcement and
6mm bars were used for lateral ties.
2.3 MIX PROPORTION
Design of concrete mixes involves
determination of the proportions of the given constituents
namely, Cement, Water, Coarse aggregate and Fine aggregate
with admixtures if any. Workability is specified as the
important property of concrete in the fresh state. For hardened
state compressive strength and durability will be considered.
Fig .1 Reinforcement details
According to IS 10262 –2009 mix ratio for M40 grade
is 1 : 2.56 : 3.26 : 0.4
2.4 REINFORCEMENT
The diameter of main reinforcement are 8mm,
10mm, 12mm and the lateral ties are 6mm. The
lateral ties are spaced at a distance of 125 mm.
2.5 CASTING OF SPECIMENS
A total of 12 curved beams and 3 conventional
beams of various reinforcement are casted. The
concrete is poured inside the curved beam mould
and by proper compaction the beam is casted. The
cube was cased for finding the compressive
strength of concrete
International Journal of Science and Engineering Applications
Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online)
www.ijsea.com 141
Fig .2 Curved Beam Mould
Fig 3: Superplasticizers
Fig.4 Casting of specimens
2.6 Testing Of Specimens
The cubes were tested in hydraulic compression testing
machine. The cubes were tested on the same date of testing of
their corresponding beams. The experimental
values of cubes tested after 7days, 14days and 28 days.
Fig. 5 Testing of concrete cubes
Table. 4 Compressive strength of cubes
International Journal of Science and Engineering Applications
Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online)
www.ijsea.com 142
2.7 Test for Curved Beams
For the purpose of investigating the flexural behaviour of
curved beams, a two point loading beam test was carried out
for each specimen. This beam test provided a pure flexural
zone in the presence of shear. The specimen was placed in the
Universal Testing Machine in such a manner that the load was
applied to the uppermost surface of the specimen. The load
was applied without shock and increased continuously and the
corresponding deflection was taken until the specimen reaches
the ultimate load. The compression tests were conducted on
companion concrete cubes on the same day and the average
compressive strength was recorded
Fig .6 Diagrammatic Loading setup
Fig .7 Dial Gauges setup
Fig .8 Beam after Loading
2.8 Experimental Results
1. Compressive Strength
Fig. 9 Compressive strength of curved beams of initial
curvature R=4000mm
Fig .10 Compressive strength of curved beams of initial
curvature R=2000mm
Fig. 11 Comparison of curved and conventional beams
International Journal of Science and Engineering Applications
Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online)
www.ijsea.com 143
Fig .12 Maximum deflection of curved beams
3.FINITE ELEMENT MODELLING
FEM ABAQUS/standard software was used in this
study. ABAQUS is highly sophisticated, general
purpose finite element program designed primarily to
model the behaviour of solids and structures under
externally applied loading. A complete Abaqus analysis
usually consists of three distinct stages: preprocessing,
simulation and post processing. These three stages are
linked together by files as shown below:
The model’s details (geometry and properties of materials)
were same as experimental specimen. Solid element types
(C3DR8) were adopted to represent the concrete material,
whereas the steel bars were represented by using
threedimensional truss elements (T3D2). All the beams were
simply supported, and the load was applied automatically with
the values that are obtained from experimental results. The
bonding between the steel and concrete was assumed to be
perfect and represented in ABAQUS using an interaction
element.
Fig .13 Modelling of beam&
Reinforcement steel
Fig 14. Loading of beam&
Meshing of beam
Two types of loading conditions were analysed in the
analytical study to determine under which loading the beam is
more resistant. They are vertical and horizontal loading. They
were described in the figure below.
Analytical results
A) Curved beams (R=4000 mm) for vertical loading
1. Deflection for R=4000 mm (8mm, 10mm)
2. Deflection for R=4000mm (10mm, 12mm)
Fig 15. Horizontal and Vertical
International Journal of Science and Engineering Applications
Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online)
www.ijsea.com 144
3. Deflection for R=4000mm (8mm, 12mm)
B) Curved beams (R=2000 mm) for vertical loading
1. Deflection for R=2000 mm (8mm, 10mm)
2. Deflection for R=2000mm (10mm, 12mm)
3. Deflection for R=2000mm (8mm, 12mm)
C) Curved beams (R=4000 mm) for Horizontal loading
1. Deflection for R=4000 mm (8mm, 10mm)
2. Deflection for R=4000mm (10mm, 12mm)
3. Deflection for R=4000mm (8mm, 12mm)
D) Curved beams (R=2000 mm) for Horizontal loading
1. Deflection for R=2000 mm (8mm, 10mm)
2. Deflection for R=2000mm (10mm, 12mm)
3. Deflection for R=2000mm (8mm, 12mm)
International Journal of Science and Engineering Applications
Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online)
www.ijsea.com 145
Figure .16 Deflection of the Curved
Beam
Figure .17 Deflection of the Curved beams in Different
Loading Condition
Among the two loading condition, the horizontal loading
condition gives out minimum deflection compared to
vertical loading condition in various reinforcement
combinations. So horizontal condition is recommended
in curved beams.
4. CONCLUSION
• The ultimate strength of the curved beam is
suspected to increase by 10-15% over the
conventional rectangular straight beam.
• The sectional area can be reduced by using the
curved beams with improved capacity.
• In a curved beam with a small curvature, the
ultimate strength becomes large and for the
curved beam with large curvature, the ultimate
strength becomes small.
• In curved beams, the horizontal loading
condition is recommended rather than vertical
due to minimum deflection.
5. REFERENCES
1. T. Subramani, M. Subramani, K.Prasath, “
Analysis of Three Dimensional Horizontal
Reinforced Concrete Curved Beam Using
Ansys” , T. Subramani et al Int. Journal of
Engineering Research and Applications ISSN
2248-9622, Vol. 4, Issue 6( Version 6), June 2014,
pp.156-161
2. Kadonaga T, Shigematu T, Tamura T, and
Hara T, 2004 “Study on R/C Member
Subjected to Torsion, Bending and Axial
Tension”,Third International Conferen on
Advances in Structural
Engineering and Mechanics, Seoul, Korea,
CDROM.
3. Bauchau A, Hong CH. “Large displacement
analysis of naturally curved and twisted composite
beams”, AIAA J 1987;25(11):1469–75.
4. Petrov E, Geradin M., “Finite element theory
forcurved and twisted beams based on exact
solutions for three-dimensional solids, Part 2:
Anisotropic and Advanced Beam Models”
,Comput Methods Appl Mech Eng
1998;165(1):93–127.
5. Tasaka, T., Shigematsu, T.,Tamura, T., and Hara,
T., 2002 “Study on shear strength of the R/C
curved beam”, The second international
conference on advances in structural
engineering and mechanics, CDROM.

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Ijsea04031013

  • 1. International Journal of Science and Engineering Applications Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online) www.ijsea.com 146 Experimental and Analytical Study on Flexural Behavior Of Curved Beams D.K.Kayathri Mepco Schlenk Engineering College Sivakasi – 626 005, Tamil Nadu, India C.D.R.Balaji Mepco Schlenk Engineering College Sivakasi – 626 005 Tamil Nadu, India Abstract: This paper involves an experimental investigation on the flexural behaviour of curved beams and comparison of its results with conventional beams. Curved beams of size 1200 x 150 x 100 mm with varying initial curvature as 4000mm, 2000mm and the concrete strength as M40 is considered. Various reinforcement are provided in the curved beams to predict which reinforcement detail would give more resistant over maximum loading. The material properties of cement, fine aggregate, coarse aggregate and the compressive strength of concrete cube were found out. A total of 12 specimens of curved beams were casted with various combination of reinforcement along with three control specimens. The beams are tested under two point loading both horizontally and vertically. The deflection and maximum moment carrying capacity are investigated to understand its strength. Also analytical modelling is done to determine the ultimate moment carrying capacity using Finite Element Software ABAQUS to compare with the experimental model. Keywords: Curved beams, ABAQUS. 1. INTRODUCTION A beam in which the neutral axis in the unloaded condition is curved instead of straight or if the beam is originally curved before applying the bending moment, are termed as “Curved Beams”. The beam theory can also be applied to curved beams allowing the stress to be determined for shapes including crane hooks and rings. When the cross section are small compared to the radius of curvature of the longitudinal axis the bending theory can be relatively accurate. When this is not the case even using the modified BernoulliEuler only provides approximate solutions. One of the assumptions of the development of the beam bending relations is that all longitudinal elements of the beam have the same length, thus restricting the theory to initially straight beams of constant cross section. Although considerable deviations from this restriction can be tolerated in real problems, when the initial curvature of the beams becomes significant, the linear variations of strain over the cross section is no longer valid, even though the assumption of plane cross sections remaining plane is valid. Horizontally curved beams are frequently used in construction of bridges, Interchange facilities and balconies, because of the constraints in existing land use. The curved beam is a unique problem, which has drawn the attention of various investigators who have tried to solve it by different techniques including finite element. As a result, a number of curved beam elements have been developed. (1) 2. EXPERIMENTAL PROGRAM This paper deals with the flexural behaviour of curved beams of various reinforcement details. To study the behaviour, 12 curved beams of length 1200 mm, width 150mm and depth 100mm having various initial curvature as 4000mm and 2000mm was casted using M40 grade of concrete. Concrete cube specimen of size 150mmx 150mm was casted to study the compressive strength of concrete. After 28 days curing, flexural two point load would be applied on the curved beams with suitable support condition. The experimental results of beams would predict the deflection, ultimate moment capacity, and gives the result that which reinforcement detail would give more resistant over torsional moment and control the diagonal tension cracks due to torsion 2.1.MATERIALS USED 2.1.1 Cement: Ordinary Portland cement of (53 grade cement) confirming to IS: 81121989 is used. The properties of cement are given in the below Table 1. 2.1.2 Fine Aggregate: Natural river sand of size below 4.75mm confirming to zone II of IS 383-1970 is used as fine aggregate. Laboratory tests were conducted for fine aggregate to determine the physical properties as per IS: 2368 (part III). The test results are shown in Table 1. Table 1.Test Results Sl. No Tests Results 1 Specific gravity 3.15 2 Initial setting time 80 minutes 3 Final setting time 453 minutes 4 28days compressive strength 45.33/mm2
  • 2. International Journal of Science and Engineering Applications Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online) www.ijsea.com 140 Table 2 . Properties of Cement Sl. No Tests Results 1 Specific gravity 2.72 2 Fineness modulus 2.67 3 Bulk density 1806 kg/m3 4 Water absorption 1.1% 2.1.3. Course Aggregate: Course aggregate used in this study consist of crushed stone of size 20mm. Laboratory tests were conducted on course aggregate to determine the different physical properties as per IS: 383-1970. The test results are shown in the table 3. Table 3: Course aggregate Properties Sl. No Tests Results 1 Specific gravity 2.67 2 Fineness modulus 2.67 3 Water absorption 0.6% 2.1.4 Superplasticizers: Conplast SP430 is based on Sulphonated Naphthalene Polymer and supplied as brown liquid instantly dispersible in water, having specific gravity of 1.220 to 1.225@ 30o C 2.1.5 Reinforcements: High Yield Strength Deformed Steel Bars of 6mm, 8mm, 10mm, 12mm Diameter was used for the study. 8mm, 10mm, 12mm were used as longitudinal reinforcement and 6mm bars were used for lateral ties. 2.3 MIX PROPORTION Design of concrete mixes involves determination of the proportions of the given constituents namely, Cement, Water, Coarse aggregate and Fine aggregate with admixtures if any. Workability is specified as the important property of concrete in the fresh state. For hardened state compressive strength and durability will be considered. Fig .1 Reinforcement details According to IS 10262 –2009 mix ratio for M40 grade is 1 : 2.56 : 3.26 : 0.4 2.4 REINFORCEMENT The diameter of main reinforcement are 8mm, 10mm, 12mm and the lateral ties are 6mm. The lateral ties are spaced at a distance of 125 mm. 2.5 CASTING OF SPECIMENS A total of 12 curved beams and 3 conventional beams of various reinforcement are casted. The concrete is poured inside the curved beam mould and by proper compaction the beam is casted. The cube was cased for finding the compressive strength of concrete
  • 3. International Journal of Science and Engineering Applications Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online) www.ijsea.com 141 Fig .2 Curved Beam Mould Fig 3: Superplasticizers Fig.4 Casting of specimens 2.6 Testing Of Specimens The cubes were tested in hydraulic compression testing machine. The cubes were tested on the same date of testing of their corresponding beams. The experimental values of cubes tested after 7days, 14days and 28 days. Fig. 5 Testing of concrete cubes Table. 4 Compressive strength of cubes
  • 4. International Journal of Science and Engineering Applications Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online) www.ijsea.com 142 2.7 Test for Curved Beams For the purpose of investigating the flexural behaviour of curved beams, a two point loading beam test was carried out for each specimen. This beam test provided a pure flexural zone in the presence of shear. The specimen was placed in the Universal Testing Machine in such a manner that the load was applied to the uppermost surface of the specimen. The load was applied without shock and increased continuously and the corresponding deflection was taken until the specimen reaches the ultimate load. The compression tests were conducted on companion concrete cubes on the same day and the average compressive strength was recorded Fig .6 Diagrammatic Loading setup Fig .7 Dial Gauges setup Fig .8 Beam after Loading 2.8 Experimental Results 1. Compressive Strength Fig. 9 Compressive strength of curved beams of initial curvature R=4000mm Fig .10 Compressive strength of curved beams of initial curvature R=2000mm Fig. 11 Comparison of curved and conventional beams
  • 5. International Journal of Science and Engineering Applications Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online) www.ijsea.com 143 Fig .12 Maximum deflection of curved beams 3.FINITE ELEMENT MODELLING FEM ABAQUS/standard software was used in this study. ABAQUS is highly sophisticated, general purpose finite element program designed primarily to model the behaviour of solids and structures under externally applied loading. A complete Abaqus analysis usually consists of three distinct stages: preprocessing, simulation and post processing. These three stages are linked together by files as shown below: The model’s details (geometry and properties of materials) were same as experimental specimen. Solid element types (C3DR8) were adopted to represent the concrete material, whereas the steel bars were represented by using threedimensional truss elements (T3D2). All the beams were simply supported, and the load was applied automatically with the values that are obtained from experimental results. The bonding between the steel and concrete was assumed to be perfect and represented in ABAQUS using an interaction element. Fig .13 Modelling of beam& Reinforcement steel Fig 14. Loading of beam& Meshing of beam Two types of loading conditions were analysed in the analytical study to determine under which loading the beam is more resistant. They are vertical and horizontal loading. They were described in the figure below. Analytical results A) Curved beams (R=4000 mm) for vertical loading 1. Deflection for R=4000 mm (8mm, 10mm) 2. Deflection for R=4000mm (10mm, 12mm) Fig 15. Horizontal and Vertical
  • 6. International Journal of Science and Engineering Applications Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online) www.ijsea.com 144 3. Deflection for R=4000mm (8mm, 12mm) B) Curved beams (R=2000 mm) for vertical loading 1. Deflection for R=2000 mm (8mm, 10mm) 2. Deflection for R=2000mm (10mm, 12mm) 3. Deflection for R=2000mm (8mm, 12mm) C) Curved beams (R=4000 mm) for Horizontal loading 1. Deflection for R=4000 mm (8mm, 10mm) 2. Deflection for R=4000mm (10mm, 12mm) 3. Deflection for R=4000mm (8mm, 12mm) D) Curved beams (R=2000 mm) for Horizontal loading 1. Deflection for R=2000 mm (8mm, 10mm) 2. Deflection for R=2000mm (10mm, 12mm) 3. Deflection for R=2000mm (8mm, 12mm)
  • 7. International Journal of Science and Engineering Applications Volume 4 Issue 3, 2015, ISSN-2319-7560 (Online) www.ijsea.com 145 Figure .16 Deflection of the Curved Beam Figure .17 Deflection of the Curved beams in Different Loading Condition Among the two loading condition, the horizontal loading condition gives out minimum deflection compared to vertical loading condition in various reinforcement combinations. So horizontal condition is recommended in curved beams. 4. CONCLUSION • The ultimate strength of the curved beam is suspected to increase by 10-15% over the conventional rectangular straight beam. • The sectional area can be reduced by using the curved beams with improved capacity. • In a curved beam with a small curvature, the ultimate strength becomes large and for the curved beam with large curvature, the ultimate strength becomes small. • In curved beams, the horizontal loading condition is recommended rather than vertical due to minimum deflection. 5. REFERENCES 1. T. Subramani, M. Subramani, K.Prasath, “ Analysis of Three Dimensional Horizontal Reinforced Concrete Curved Beam Using Ansys” , T. Subramani et al Int. Journal of Engineering Research and Applications ISSN 2248-9622, Vol. 4, Issue 6( Version 6), June 2014, pp.156-161 2. Kadonaga T, Shigematu T, Tamura T, and Hara T, 2004 “Study on R/C Member Subjected to Torsion, Bending and Axial Tension”,Third International Conferen on Advances in Structural Engineering and Mechanics, Seoul, Korea, CDROM. 3. Bauchau A, Hong CH. “Large displacement analysis of naturally curved and twisted composite beams”, AIAA J 1987;25(11):1469–75. 4. Petrov E, Geradin M., “Finite element theory forcurved and twisted beams based on exact solutions for three-dimensional solids, Part 2: Anisotropic and Advanced Beam Models” ,Comput Methods Appl Mech Eng 1998;165(1):93–127. 5. Tasaka, T., Shigematsu, T.,Tamura, T., and Hara, T., 2002 “Study on shear strength of the R/C curved beam”, The second international conference on advances in structural engineering and mechanics, CDROM.