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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 132
FINITE ELEMENT ANALYSIS OF JACKETED REINFORCED
CONCRETE COLUMN SUBJECTED TO AXIAL AND UNIAXIAL LOAD
Vijaya Kumar Y M1
, Gopi Siddappa2
, Suresh Chandra3
, Anushree4
1
Assistant professor, civil engineering, AIT Chikmagalur, Karnataka, India
2
Professor & H.O.D, civil engineering, P.E.S.C.E. Mandya, Karnataka, India
3
Professor, civil engineering, P.E.S.C.E. Mandya, Karnataka, India
4
Assistant professor, civil engineering, SCEM Mangalore, Karnataka, India
Abstract
One strategy for the jacketing of reinforced concrete column is to target the improvement of local vulnerabilities in columns
related to inadequate strength (compressive & Flexural) or poor ductility. Theoretical analysis have been carried out in the
present study for different column sections of jacket thickness of 75mm and 100mm for jacketed RC columns subjected to axial
and uni-axial compressive loading. The uni-axial load carrying capacity along the major axes has been carried out under
balanced section condition. Linear static finite element analysis has been carried out for the jacketed RC columns to compare the
confined concrete strength (fcc) of finite element analysis with that of theoretical analysis, to plot the variation of stresses at the
central core concrete and at the interface of old and new concrete. The maximum shear stress for the columns is also noted down.
The displacement at core with respect to major axis is also plotted.
Keywords: Axial load, Uni-axial load, NISA Display IV, Jacketing, confined compressive strength.
--------------------------------------------------------------------***----------------------------------------------------------------------
1. INTRODUCTION
Reinforced concrete is concrete in which reinforcement bars
("rebars"), reinforcement grids, plates or fibers have been
incorporated to strengthen the concrete in tension.
Reinforced concrete (RC) columns are critical elements,
whose failure can cause the collapse of a structure.
Therefore, their repairing and strengthening are frequent in
order to guarantee or increase their ultimate load.
Rehabilitation and strengthening of reinforced concrete
structures is a dynamically growing division of structural
engineering. In recent years an increased application of new
repair and strengthening systems of reinforced concrete
load-carrying structures has been noted.
Jacketing is one of the most frequently used techniques to
strengthen reinforced concrete (RC) columns. With this
method, axial strength, bending strength, and stiffness of the
original column are increased. Generally there are three
different techniques are available for strengthening of RC
columns such as RC jacketing, steel jacketing and composite
jacketing.
The main purposes of jacketing are:
 To increase concrete confinement by transverse
reinforcement, especially for circular cross
sectional columns,
 To increase flexural strength by longitudinal
reinforcement provided they are well anchored at
critical sections,
 To increase shear strength by transverse
reinforcement,
 To Increase the local capacity of structural
elements,
 Reduction of the seismic demand by means of
supplementary damping.
Some of the most widely used methods for repair /
strengthening of RC columns include:
1. Jacketing of part or the entire member:
2. Heat tensioning of full thin steel plates or tie plates
3. Glueing of thin steel sheets on damaged members
by using epoxy resin laid onto the steel sheets and
concrete surfaces
4. Tying of the damaged parts of the column using
steel ties
5. Mild steel fixed round the damaged element
6. Wrapping a column with a high strength fiber
composite (HSFC) jacket
The model is taken as confined model [1][3] and it is tied
using the lateral ties [2]. The behavior of analytical model ie
load capacity under un-axial eccentric loading is calculated
as per [5][7]. The FEM analysis is done to check the stresses
and displacement [6].
2. METHODOLOGY
To study the variation of stresses at the central core
concrete, at the interface of old and new concrete and at
the column surface and lateral displacement along the
length of the column, first theoretically calculate the axial
compression and uni-axial moment and convert it to the
pressure and apply that load on the FEM model and
execute it. Then plot the variation of stresses and
displacement. Then also compare the increases in the
confined capacity of jacketed columns with respect to the
original column.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 133
3. THEORETICAL ANALYSIS OF JACKETED
RC AXIALLY AND UNI-AXIALLY LOADED
COLUMNS
The theoretical analysis of jacketed RC column subjected to
axial and uni-axial loading has been done. The grade of the
original column concrete considered is 25MPa and that of
jacket concrete is 30MPa, the stirrup spacing of 200mm.
Details of the sections considered and reinforcement
provided are given in the tables 1. Stirrup spacing has been
calculated as per IS456-2000.
Table -1: Reinforcement details
Column Original
column
(mm)
Jacketed
column
(mm)
Longitudinal steel
provided
Original
column
Jacketed
column
C1
450*450
650*650
8#20
16#25
C2 12#25
C3 12#12
C4
600*600
8#16
C5 4#16+8#12
C6 12#12
3.1 Axially Loaded Column
Table-2: confined and unconfined capacity of jacketed
column C1 subjected to axial loading
Spacing
C1 Confined
concrete
strength
(fcc) in
MPa
Confined
capacity
(KN)
Unconfined
capacity
(KN)
Strength
gain
factor(K)
100 17549.15 11364.05 1.544 41.15
150 17519.56 11364.05 1.542 40.94
200 17485.28 11364.05 1.538 40.70
250 17443.95 11364.05 1.535 40.41
300 17392.99 11364.05 1.530 40.05
Table -3: confined and unconfined capacity of jacketed
column C2 subjected to axial loading
Spacing
C2 Confined
concrete
strength
(fcc) in
MPa
Confined
capacity
(KN)
Unconfined
capacity
(KN)
Strength
gain
factor(K)
100 16734.44 11422.95 1.465 41.15
150 16704.85 11422.95 1.462 40.94
200 16670.56 11422.95 1.459 40.70
250 16629.24 11422.95 1.456 40.41
300 16578.28 11422.95 1.451 40.05
Table-4: confined and unconfined capacity of jacketed
column C3 subjected to axial loading
Spacing
C3 Confined
concrete
strength
(fcc) in
MPa
Confined
capacity
(KN)
Unconfined
capacity
(KN)
Strength
gain
factor(K)
100 14883.30 11558.94 1.288 41.15
150 14853.70 11558.94 1.285 40.94
200 14819.43 11558.94 1.282 40.70
250 14778.10 11558.94 1.278 40.41
300 14727.14 11558.94 1.274 40.05
Table-5 : confined and unconfined capacity of jacketed
column C4 subjected to axial loading
Spacing
C4 Confined
concrete
strength
(fcc) in
MPa
Confined
capacity
(KN)
Unconfined
capacity
(KN)
Strength
gain
factor(K)
100 13340.93 9676.41 1.378 41.15
150 13311.34 9676.41 1.375 40.94
200 13277.05 9676.41 1.372 40.70
250 13235.73 9676.41 1.367 40.41
300 13184.77 9676.41 1.362 40.05
Table-6: confined and unconfined capacity of jacketed
column C5 subjected to axial loading
Spacing
C5 Confined
concrete
strength
(fcc) in
MPa
Confined
capacity
(KN)
Unconfined
capacity
(KN)
Strength
gain
factor(K)
100 13382.51 9673.4 1.383 41.15
150 13352.92 9673.4 1.380 40.94
200 13318.64 9673.4 1.377 40.70
250 13277.31 9673.4 1.372 40.41
300 13226.35 9673.4 1.367 40.05
Table-7: confined and unconfined capacity of jacketed
column subjected to axial loading
Spacing
C6 Confined
concrete
strength
(fcc) in
MPa
Confined
capacity
(KN)
Unconfined
capacity
(KN)
Strength
gain
factor(K)
100 13245.56 9683.95 1.367 41.15
150 13215.97 9673.4 1.365 40.94
200 13181.69 9673.4 1.361 40.70
250 13140.36 9673.4 1.357 40.41
300 13089.40 9673.4 1.352 40.05
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 134
3.3 Uniaxially Loaded Column
Analysis of the strength of a given column section basically
implies determination of its design strength component Pu
and Mu with the objective of assessing the safety of the
column section subjected to specified factored load. The
design strength of an eccentrically loaded column depends
on the eccentricity of loading. For uni-axial eccentricity (e),
the design strength has two components: an axial
compression component (Pu) and a corresponding uni-axial
moment component (Mu). The Pu and Mu has been
calculated for an original column of different column
section. The obtained Pu and Mu of original column is
compared with a jacketed column and is listed in the below
table-8.
Table -8: Comparison of Uniaxial moment and axial
compression component of column
Col
umn
Uniaxial moment
component (N-mm)
axial moment
component (N)
Original
column
Jacketed
column
Original
column
Jacketed
column
C1
221704279
648906954
652105
2605609
C2 668931274 2617290
C3 641199734 2642655
C4 1140540180 2320201
C5 1042108511 2797519
C6 739570070 3054816
4 DESCRIPTION OF GEOMETRICAL AND
MATERIAL PROPERTIES USED
The accuracy of the structural analysis using numerical
methods depends on the representation of the behavior of
material under different state of stresses and loading
conditions. The details of the properties employed for finite
element modeling are given in table-9.
Table-9 Geometrical and material properties
Original column
dimensions(mm)
450*450
Column height (m) 3
Jacket thickness (mm) 100,75
Original column concrete
Modulus of Elasticity(MPa) 25000
Poisson’s ratio 0.15
Jacketing concrete
Modulus of Elasticity(MPa) 27386
Poisson’s ratio 0.15
Longitudinal Reinforcement and stirrups
Modulus of Elasticity(MPa) 200000
Poisson’s ratio 0.3
5. FINITE ELEMENT ANALYSIS
The columns are modeled as one end free and other end
hinged. In this study axial load and axial load along with
uni-axial moment has been applied on the column by
converting it as equivalent pressure. The details of the
material properties and loads are tabulated in the table.
Modeling of RC jacketed using NISA software is has shown
in figure 2 and plan view of normal stress distribution in
jacketed RC column at free end (top),at center and at bottom
is has shown in figure 1.
Fig 1: Modeling of jacketed RC column
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 135
Fig-2 : Isometric view of normal stress distribution in the
jacketed RC column
Table-10 Confined concrete strength of FEM (axial load)
spacing C1 C2 C3 C4 C5 C6
100 31.22 30.97 30.19 30.66 34.05 30.72
150 35.89 34.53 34.87 33.86 37.46 33.62
200 38.82 36.62 37.85 35.57 39.53 35.34
250 40.85 37.30 39.92 36.54 40.84 36.37
300 42.36 36.63 35.70 35.70 41.68 35.49
Table-11 Confined concrete strength of FEM (uniaxial load)
spacing C1 C2 C3 C4 C5 C6
100 29.65 33.91 32.61 37.5 31.91 32.48
150 33.67 36.46 35.28 42.61 34.42 34.60
200 37.86 39.32 38.26 47.48 37.27 37.83
250 42.21 42.56 39.35 50.49 40.48 40.58
300 46.46 45.58 41.74 57.85 43.49 44.08
0
500
1000
1500
2000
2500
3000
3500
-6.00E+01 -4.00E+01 -2.00E+01 0.00E+00
Cumulativedistance(mm)
Normal SZZ stress (MPa)
S=150mm
fci=25MPa
fco=30MPa
Stress at c
Stress at c
0
500
1000
1500
2000
2500
3000
3500
-6.00E+01 -4.00E+01 -2.00E+01 0.00E+00
CumulatuveDistance(mm)
Normal SZZ stress (MPa)
S=200mm
fci=25MPa
fco=30MPa
Stress at c
Stress at i
0
500
1000
1500
2000
2500
-4.60E+01-4.40E+01-4.20E+01-4.00E+01-3.80E+01
Cumulativedistance(mm)
Normal SZZ stress (MPa)
S=100mm
fci=25MPa
fco=30MPa
Stress at c
stress at i
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 136
Chart 1: The variation of normal stresses in the central core
of column and interface of the jacket and original column
along the direction parallel to applied load for C1 (axial
load).
0
500
1000
1500
2000
2500
3000
3500
-5.00E+01-4.80E+01-4.60E+01-4.40E+01-4.20E+01-4.00E+01-3.80E+01
CumulativeDistance(mm)
Normal SZZ Stress(MPa)
S=250mm
fci=25MPa
fco=30MPa
Stress at c
Stress at i
0
500
1000
1500
2000
2500
3000
3500
-4.80E+01 -4.60E+01 -4.40E+01 -4.20E+01 -4.00E+01
CumulativeDistance(mm)
Normal SZZ Stress(MPa)
SS=300mm
fci=25MPa
fco=30MPa
Stress
at c
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 137
chart 2: The variation of normal stressess in the central
core of column,interface of the jacket & original column and
at the new concrete along the direction parallel to applied
load for C1 column section.
Table 5.7: Maximum lateral displacement (mm) (uniaxial
load)
spacing C1 C2 C3 C4 C5 C6
100 3.84 3.77 3.75 5.06 3.63 3.67
150 5.37 5.46 5.24 7.04 5.09 5.09
200 6.90 6.15 6.22 9.09 5.97 6.01
250 8.43 10.70 8.76 10.34 9.05 9.11
300 9.98 8.94 7.22 13.11 8.42 8.46
(a) C1 600 @ 100mm spacing
(b) C1 600 @ 150mm spacing
Chart 3: The lateral displacement along a longitudinal axis
of the column for column section C1.
6. CONCLUSION
Based on the theoretical and finite element analysis study
carried out, the following conclusions have been drawn.
1. The load carrying capacity increases with increasing
the size of original column and with increasing grade
of structural concrete strength in the original column
or jacket and with the thickness of the jacket.
2. The uniaxial load carrying capacity of the confined
columns improves, because the compressive strength
of the confined concrete enhances by the
confinement effect.
3. It may be concluded that the theoretical results are
comparable with finite element results with -23.11 to
8.59% of errors.
4. Shear stress increases with increase in the spacing
and vice versa. The minimum shear is 10.99 N/mm2
for C1 650 @100mm spacing and maximum of 27.22
N/mm2 for C1 600 @ 300mm spacing.
5. The displacement at the central core of the column is
varied from minimum lateral displacement of
3.63mm for the column C2 600 @ 100mm spacing
and maximum lateral displacement of 13.11mm for
the column for the column C1 600 @ 300mm
spacing.
REFERENCES
[1] Shamim A. Sheikh “A comparative study of
confinement models”, ACI Journal, July – august
1982, PP.296-603.
[2] Shamim A. Sheikh and C.C. Yeh, “Flexural Behavior
of Confined Concrete Columns”. ACI Journal, May –
June 1986, PP.389-404.
[3] Sheikh S A and Uzumeri,S.M., "Analytical model for
concrete confinement in tied columns”. Journal of
the Structural Division. ASCE, 108(12)( 1982), 2703-
2722.
0
500
1000
1500
2000
2500
3000
3500
0.00E+001.00E+002.00E+003.00E+004.00E+005.00E+00
nodeelevation(mm)
lateral displacement (mm)
0
500
1000
1500
2000
2500
3000
3500
0.00E+00 2.00E+00 4.00E+00 6.00E+00 8.00E+00
nodeelevation(mm)
lateral displacement (mm)
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 138
[4] Mohamed El Sayed and Tamer El Maaddawy,
“Analytical model for prediction of load capacity of
RC columns confined with CFRP under uniaxial and
biaxial eccentric loading” Materials and Structures,
44(2011)299–311.
[5] J. B. Mander, M. J. N. Priestley, and R. Park: stress-
strain model for concrete subjected to uniaxial
compressive loading and confined by transverse
reinforcement. ASCE, Journal of structural
Engineering, Vol.114, No. 8, August, 1988.
[6] Minho Kwon, Enrico Spacone “Three-dimensional
finite element analyses of reinforced concrete
columns, Computers and Structures
Vol.80,August2002, PP.199–212.
[7] Reinforced Concrete Design, 2nd Edition, by
S.Unnikrishna Pillai and Devdas Menon, Tata
McGraw-Hill Publishing Company Limited, New
Delhi, 2003.
[8] Limit State Design of Reinforced Concrete, 2nd
Edition, by P.C.Varghese, Prentice-Hall of India Pvt.
Ltd., New Delhi, 2002.
[9] Indian standard Code of practice for plain and
reinforced concrete (fourth revision), IS 456-2000,
Bureau of Indian standard, July 2000, New Delhi.

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Finite element analysis of jacketed reinforced concrete column subjected to axial and uniaxial load

  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 132 FINITE ELEMENT ANALYSIS OF JACKETED REINFORCED CONCRETE COLUMN SUBJECTED TO AXIAL AND UNIAXIAL LOAD Vijaya Kumar Y M1 , Gopi Siddappa2 , Suresh Chandra3 , Anushree4 1 Assistant professor, civil engineering, AIT Chikmagalur, Karnataka, India 2 Professor & H.O.D, civil engineering, P.E.S.C.E. Mandya, Karnataka, India 3 Professor, civil engineering, P.E.S.C.E. Mandya, Karnataka, India 4 Assistant professor, civil engineering, SCEM Mangalore, Karnataka, India Abstract One strategy for the jacketing of reinforced concrete column is to target the improvement of local vulnerabilities in columns related to inadequate strength (compressive & Flexural) or poor ductility. Theoretical analysis have been carried out in the present study for different column sections of jacket thickness of 75mm and 100mm for jacketed RC columns subjected to axial and uni-axial compressive loading. The uni-axial load carrying capacity along the major axes has been carried out under balanced section condition. Linear static finite element analysis has been carried out for the jacketed RC columns to compare the confined concrete strength (fcc) of finite element analysis with that of theoretical analysis, to plot the variation of stresses at the central core concrete and at the interface of old and new concrete. The maximum shear stress for the columns is also noted down. The displacement at core with respect to major axis is also plotted. Keywords: Axial load, Uni-axial load, NISA Display IV, Jacketing, confined compressive strength. --------------------------------------------------------------------***---------------------------------------------------------------------- 1. INTRODUCTION Reinforced concrete is concrete in which reinforcement bars ("rebars"), reinforcement grids, plates or fibers have been incorporated to strengthen the concrete in tension. Reinforced concrete (RC) columns are critical elements, whose failure can cause the collapse of a structure. Therefore, their repairing and strengthening are frequent in order to guarantee or increase their ultimate load. Rehabilitation and strengthening of reinforced concrete structures is a dynamically growing division of structural engineering. In recent years an increased application of new repair and strengthening systems of reinforced concrete load-carrying structures has been noted. Jacketing is one of the most frequently used techniques to strengthen reinforced concrete (RC) columns. With this method, axial strength, bending strength, and stiffness of the original column are increased. Generally there are three different techniques are available for strengthening of RC columns such as RC jacketing, steel jacketing and composite jacketing. The main purposes of jacketing are:  To increase concrete confinement by transverse reinforcement, especially for circular cross sectional columns,  To increase flexural strength by longitudinal reinforcement provided they are well anchored at critical sections,  To increase shear strength by transverse reinforcement,  To Increase the local capacity of structural elements,  Reduction of the seismic demand by means of supplementary damping. Some of the most widely used methods for repair / strengthening of RC columns include: 1. Jacketing of part or the entire member: 2. Heat tensioning of full thin steel plates or tie plates 3. Glueing of thin steel sheets on damaged members by using epoxy resin laid onto the steel sheets and concrete surfaces 4. Tying of the damaged parts of the column using steel ties 5. Mild steel fixed round the damaged element 6. Wrapping a column with a high strength fiber composite (HSFC) jacket The model is taken as confined model [1][3] and it is tied using the lateral ties [2]. The behavior of analytical model ie load capacity under un-axial eccentric loading is calculated as per [5][7]. The FEM analysis is done to check the stresses and displacement [6]. 2. METHODOLOGY To study the variation of stresses at the central core concrete, at the interface of old and new concrete and at the column surface and lateral displacement along the length of the column, first theoretically calculate the axial compression and uni-axial moment and convert it to the pressure and apply that load on the FEM model and execute it. Then plot the variation of stresses and displacement. Then also compare the increases in the confined capacity of jacketed columns with respect to the original column.
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 133 3. THEORETICAL ANALYSIS OF JACKETED RC AXIALLY AND UNI-AXIALLY LOADED COLUMNS The theoretical analysis of jacketed RC column subjected to axial and uni-axial loading has been done. The grade of the original column concrete considered is 25MPa and that of jacket concrete is 30MPa, the stirrup spacing of 200mm. Details of the sections considered and reinforcement provided are given in the tables 1. Stirrup spacing has been calculated as per IS456-2000. Table -1: Reinforcement details Column Original column (mm) Jacketed column (mm) Longitudinal steel provided Original column Jacketed column C1 450*450 650*650 8#20 16#25 C2 12#25 C3 12#12 C4 600*600 8#16 C5 4#16+8#12 C6 12#12 3.1 Axially Loaded Column Table-2: confined and unconfined capacity of jacketed column C1 subjected to axial loading Spacing C1 Confined concrete strength (fcc) in MPa Confined capacity (KN) Unconfined capacity (KN) Strength gain factor(K) 100 17549.15 11364.05 1.544 41.15 150 17519.56 11364.05 1.542 40.94 200 17485.28 11364.05 1.538 40.70 250 17443.95 11364.05 1.535 40.41 300 17392.99 11364.05 1.530 40.05 Table -3: confined and unconfined capacity of jacketed column C2 subjected to axial loading Spacing C2 Confined concrete strength (fcc) in MPa Confined capacity (KN) Unconfined capacity (KN) Strength gain factor(K) 100 16734.44 11422.95 1.465 41.15 150 16704.85 11422.95 1.462 40.94 200 16670.56 11422.95 1.459 40.70 250 16629.24 11422.95 1.456 40.41 300 16578.28 11422.95 1.451 40.05 Table-4: confined and unconfined capacity of jacketed column C3 subjected to axial loading Spacing C3 Confined concrete strength (fcc) in MPa Confined capacity (KN) Unconfined capacity (KN) Strength gain factor(K) 100 14883.30 11558.94 1.288 41.15 150 14853.70 11558.94 1.285 40.94 200 14819.43 11558.94 1.282 40.70 250 14778.10 11558.94 1.278 40.41 300 14727.14 11558.94 1.274 40.05 Table-5 : confined and unconfined capacity of jacketed column C4 subjected to axial loading Spacing C4 Confined concrete strength (fcc) in MPa Confined capacity (KN) Unconfined capacity (KN) Strength gain factor(K) 100 13340.93 9676.41 1.378 41.15 150 13311.34 9676.41 1.375 40.94 200 13277.05 9676.41 1.372 40.70 250 13235.73 9676.41 1.367 40.41 300 13184.77 9676.41 1.362 40.05 Table-6: confined and unconfined capacity of jacketed column C5 subjected to axial loading Spacing C5 Confined concrete strength (fcc) in MPa Confined capacity (KN) Unconfined capacity (KN) Strength gain factor(K) 100 13382.51 9673.4 1.383 41.15 150 13352.92 9673.4 1.380 40.94 200 13318.64 9673.4 1.377 40.70 250 13277.31 9673.4 1.372 40.41 300 13226.35 9673.4 1.367 40.05 Table-7: confined and unconfined capacity of jacketed column subjected to axial loading Spacing C6 Confined concrete strength (fcc) in MPa Confined capacity (KN) Unconfined capacity (KN) Strength gain factor(K) 100 13245.56 9683.95 1.367 41.15 150 13215.97 9673.4 1.365 40.94 200 13181.69 9673.4 1.361 40.70 250 13140.36 9673.4 1.357 40.41 300 13089.40 9673.4 1.352 40.05
  • 3. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 134 3.3 Uniaxially Loaded Column Analysis of the strength of a given column section basically implies determination of its design strength component Pu and Mu with the objective of assessing the safety of the column section subjected to specified factored load. The design strength of an eccentrically loaded column depends on the eccentricity of loading. For uni-axial eccentricity (e), the design strength has two components: an axial compression component (Pu) and a corresponding uni-axial moment component (Mu). The Pu and Mu has been calculated for an original column of different column section. The obtained Pu and Mu of original column is compared with a jacketed column and is listed in the below table-8. Table -8: Comparison of Uniaxial moment and axial compression component of column Col umn Uniaxial moment component (N-mm) axial moment component (N) Original column Jacketed column Original column Jacketed column C1 221704279 648906954 652105 2605609 C2 668931274 2617290 C3 641199734 2642655 C4 1140540180 2320201 C5 1042108511 2797519 C6 739570070 3054816 4 DESCRIPTION OF GEOMETRICAL AND MATERIAL PROPERTIES USED The accuracy of the structural analysis using numerical methods depends on the representation of the behavior of material under different state of stresses and loading conditions. The details of the properties employed for finite element modeling are given in table-9. Table-9 Geometrical and material properties Original column dimensions(mm) 450*450 Column height (m) 3 Jacket thickness (mm) 100,75 Original column concrete Modulus of Elasticity(MPa) 25000 Poisson’s ratio 0.15 Jacketing concrete Modulus of Elasticity(MPa) 27386 Poisson’s ratio 0.15 Longitudinal Reinforcement and stirrups Modulus of Elasticity(MPa) 200000 Poisson’s ratio 0.3 5. FINITE ELEMENT ANALYSIS The columns are modeled as one end free and other end hinged. In this study axial load and axial load along with uni-axial moment has been applied on the column by converting it as equivalent pressure. The details of the material properties and loads are tabulated in the table. Modeling of RC jacketed using NISA software is has shown in figure 2 and plan view of normal stress distribution in jacketed RC column at free end (top),at center and at bottom is has shown in figure 1. Fig 1: Modeling of jacketed RC column
  • 4. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 135 Fig-2 : Isometric view of normal stress distribution in the jacketed RC column Table-10 Confined concrete strength of FEM (axial load) spacing C1 C2 C3 C4 C5 C6 100 31.22 30.97 30.19 30.66 34.05 30.72 150 35.89 34.53 34.87 33.86 37.46 33.62 200 38.82 36.62 37.85 35.57 39.53 35.34 250 40.85 37.30 39.92 36.54 40.84 36.37 300 42.36 36.63 35.70 35.70 41.68 35.49 Table-11 Confined concrete strength of FEM (uniaxial load) spacing C1 C2 C3 C4 C5 C6 100 29.65 33.91 32.61 37.5 31.91 32.48 150 33.67 36.46 35.28 42.61 34.42 34.60 200 37.86 39.32 38.26 47.48 37.27 37.83 250 42.21 42.56 39.35 50.49 40.48 40.58 300 46.46 45.58 41.74 57.85 43.49 44.08 0 500 1000 1500 2000 2500 3000 3500 -6.00E+01 -4.00E+01 -2.00E+01 0.00E+00 Cumulativedistance(mm) Normal SZZ stress (MPa) S=150mm fci=25MPa fco=30MPa Stress at c Stress at c 0 500 1000 1500 2000 2500 3000 3500 -6.00E+01 -4.00E+01 -2.00E+01 0.00E+00 CumulatuveDistance(mm) Normal SZZ stress (MPa) S=200mm fci=25MPa fco=30MPa Stress at c Stress at i 0 500 1000 1500 2000 2500 -4.60E+01-4.40E+01-4.20E+01-4.00E+01-3.80E+01 Cumulativedistance(mm) Normal SZZ stress (MPa) S=100mm fci=25MPa fco=30MPa Stress at c stress at i
  • 5. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 136 Chart 1: The variation of normal stresses in the central core of column and interface of the jacket and original column along the direction parallel to applied load for C1 (axial load). 0 500 1000 1500 2000 2500 3000 3500 -5.00E+01-4.80E+01-4.60E+01-4.40E+01-4.20E+01-4.00E+01-3.80E+01 CumulativeDistance(mm) Normal SZZ Stress(MPa) S=250mm fci=25MPa fco=30MPa Stress at c Stress at i 0 500 1000 1500 2000 2500 3000 3500 -4.80E+01 -4.60E+01 -4.40E+01 -4.20E+01 -4.00E+01 CumulativeDistance(mm) Normal SZZ Stress(MPa) SS=300mm fci=25MPa fco=30MPa Stress at c
  • 6. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 137 chart 2: The variation of normal stressess in the central core of column,interface of the jacket & original column and at the new concrete along the direction parallel to applied load for C1 column section. Table 5.7: Maximum lateral displacement (mm) (uniaxial load) spacing C1 C2 C3 C4 C5 C6 100 3.84 3.77 3.75 5.06 3.63 3.67 150 5.37 5.46 5.24 7.04 5.09 5.09 200 6.90 6.15 6.22 9.09 5.97 6.01 250 8.43 10.70 8.76 10.34 9.05 9.11 300 9.98 8.94 7.22 13.11 8.42 8.46 (a) C1 600 @ 100mm spacing (b) C1 600 @ 150mm spacing Chart 3: The lateral displacement along a longitudinal axis of the column for column section C1. 6. CONCLUSION Based on the theoretical and finite element analysis study carried out, the following conclusions have been drawn. 1. The load carrying capacity increases with increasing the size of original column and with increasing grade of structural concrete strength in the original column or jacket and with the thickness of the jacket. 2. The uniaxial load carrying capacity of the confined columns improves, because the compressive strength of the confined concrete enhances by the confinement effect. 3. It may be concluded that the theoretical results are comparable with finite element results with -23.11 to 8.59% of errors. 4. Shear stress increases with increase in the spacing and vice versa. The minimum shear is 10.99 N/mm2 for C1 650 @100mm spacing and maximum of 27.22 N/mm2 for C1 600 @ 300mm spacing. 5. The displacement at the central core of the column is varied from minimum lateral displacement of 3.63mm for the column C2 600 @ 100mm spacing and maximum lateral displacement of 13.11mm for the column for the column C1 600 @ 300mm spacing. REFERENCES [1] Shamim A. Sheikh “A comparative study of confinement models”, ACI Journal, July – august 1982, PP.296-603. [2] Shamim A. Sheikh and C.C. Yeh, “Flexural Behavior of Confined Concrete Columns”. ACI Journal, May – June 1986, PP.389-404. [3] Sheikh S A and Uzumeri,S.M., "Analytical model for concrete confinement in tied columns”. Journal of the Structural Division. ASCE, 108(12)( 1982), 2703- 2722. 0 500 1000 1500 2000 2500 3000 3500 0.00E+001.00E+002.00E+003.00E+004.00E+005.00E+00 nodeelevation(mm) lateral displacement (mm) 0 500 1000 1500 2000 2500 3000 3500 0.00E+00 2.00E+00 4.00E+00 6.00E+00 8.00E+00 nodeelevation(mm) lateral displacement (mm)
  • 7. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 04 | Apr-2015, Available @ http://www.ijret.org 138 [4] Mohamed El Sayed and Tamer El Maaddawy, “Analytical model for prediction of load capacity of RC columns confined with CFRP under uniaxial and biaxial eccentric loading” Materials and Structures, 44(2011)299–311. [5] J. B. Mander, M. J. N. Priestley, and R. Park: stress- strain model for concrete subjected to uniaxial compressive loading and confined by transverse reinforcement. ASCE, Journal of structural Engineering, Vol.114, No. 8, August, 1988. [6] Minho Kwon, Enrico Spacone “Three-dimensional finite element analyses of reinforced concrete columns, Computers and Structures Vol.80,August2002, PP.199–212. [7] Reinforced Concrete Design, 2nd Edition, by S.Unnikrishna Pillai and Devdas Menon, Tata McGraw-Hill Publishing Company Limited, New Delhi, 2003. [8] Limit State Design of Reinforced Concrete, 2nd Edition, by P.C.Varghese, Prentice-Hall of India Pvt. Ltd., New Delhi, 2002. [9] Indian standard Code of practice for plain and reinforced concrete (fourth revision), IS 456-2000, Bureau of Indian standard, July 2000, New Delhi.