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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 417
ANALYSIS AND DESIGN OF FLAT SLABS USING VARIOUS CODES
S.S.Patil1
, Rupali Sigi2
1
Head of Department, Civil Engineering Department, Walchand Institute of Technology, Maharashtra, India
2
Student, Civil Engineering Department, Walchand Institute of Technology, Maharashtra, India
Abstract
“Flat Slab” is better understood as the slab without beams resting directly on supports (like columns & or walls).By virtue of that
large Bending Moment & Shear Forces are developed close to the columns. These stresses brings about the cracks in concrete & may
provoke the failure of slab, thus there is a need to provide a larger area at the top of column recognized as column head/ capital. The
analysis of flat slab is executed by Direct Design Method (DDM) & Equivalent Frame Method (EFM) as directed by different
standard, however the Finite element analysis & Equivalent frame analysis is carried out by using software SAFE (Slab Analysis by
Finite element method and Equivalent frame method). The analysis & design is performed by Equivalent Frame Method with
staggered column & without staggered column as prescribed in the different codes like IS 456-2000, ACI 318-08, BS 8110-1997, EC2
Part1 2004 are compared. In this process moments are distributed as column strip moments & middle strip moments. The
methodology for analysis & design of slab is thoroughly explained in the paper. Equivalent frame analysis is also carried out for
distribution of column strip moments & middle strip moments by using software SAFE. Excel worksheets for analysis and design of
flat slab using equivalent frame method for all standard codes are also prepared.
Keywords: Flat Slab, IS 456-2000, ACI 318-08, BS 8110-1997, EC2 Part I 2004 etc…
-----------------------------------------------------------------------***-----------------------------------------------------------------------
1. INTRODUCTION
Claud A. P. Turner was one of the early advocates of flat slab
system known as “mushroom” system. C.A.P. Turner
constructed flat slabs in U.S.A. in 1906 mainly using intuitive
and conceptual ideas, which was start of this type of
construction. Many slabs were load-tested between 1910- 20
in U.S.A. It was only in 1914 that Nicholas proposed a method
of analysis of flat slabs based on simple statics. This method is
used even today for the design of flat slabs and flat plates and
is known as the direct design method.
Structural engineers commonly use the equivalent frame
method with equivalent beams such as the one proposed by
Jacob S. Grossman in practical engineering for the analysis of
flat plate structures.
Architectural demands for better illumination, lesser fire
resistance of sharp corners present in the form of beams &
increase in the formwork cost, optimum use of space leads to
the new concept in the field of structural engineering as Rein-
forced concrete flat slabs.
Plan showing staggered interior columns.
Fig: Components of Flat slab (panel)
Main components of flat slab are. [a] Panel. [b] Drop. [c]
Column head. [d] Column strip. [e] Middle strip.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 418
Fig: Components of Flat slab (Column strip, middle strip)
Behavior of flat slab and flat plates are identical to those of
two way slab. Bands of slab in both directions along column
lines are considered to act as beams. Such bands of slabs are
referred as column strips which pass through the columns and
middle strips, occur in the middle of two adjacent columns.
The deflections are minimum at supports and maximum at mid
spans. The deflected flat slab at the center of panel shall have
saucer shape. Where δx and δy is the deflection at midspan in
X and Y direction and lx and ly is the span length in X and Y
direction.
Fig: Deflection profile of Flat slab
1.1 Objective
A Reinforced Concrete flat slab floor is a significant
advancement in the building technology. It has been observed
that possible failure mode of the Reinforced concrete Flat
slabs is punching that occurs in the vicinity of a column. The
main objective of the study is to study method of analysis and
design of flat slab with staggered column by IS 456-2000 [2],
ACI 318-08 [3], BS 8110-1997 [4] & EC2:Part1-2004 [5].
Each code has specified the fixed coefficients for lateral and
transverse distribution of moments as per direct design method
and equivalent frame method. The project is aimed to
determine the effect of staggered column spacing and its
combination of shapes such as circular, rectangular and square
columns. Also check whether those moments are remain the
same when we analyze the flat slab with use of software
SAFE. Project is also aimed to prepare the Excel worksheet
for analysis and design of the flat slab with staggered column
by equivalent frame method.
1.2 Scope of Work
The project works is concerned with the Analysis and Design of
Flat slab with and without staggered column and to prepare the
worksheet for analysis and design of flat slabs. The scope of
work will be as below.
 Analysis and design of flat slabs is to be carried out for
staggered columns using Equivalent Frame Method
with IS 456-2000, ACI 318-08, BS 8110-1997 &
EC2:Part1-2004.
 Analysis of flat slab with equivalent frame method
using software SAFE.
 Preparation of excel worksheet analysis and design of flat
slab with staggered column as per IS 456-2000, ACI 318-
08, BS 8110-1997 & EC2:Part1-2004.
2. METHODOLOGY
Every code suggests any of the two methods as Direct Design
Method and Equivalent Frame Method for gravity load
analysis of flat slab. Design of Flat slab by Direct Design
Method has some restrictions that (a) It should have minimum
three spans in each directions. (b) It should not have staggered
column orientation. Hence Equivalent Frame Method is
adopted.
2.1 Equivalent Frame Method
In this method moments at each joint is calculated by Moment
Distribution Method using the Fixed End Moment on each
span. Using those moments calculate negative moments at
both left & right support i.e. (M-
u) & the maximum positive
moments in the middle of span i.e. (M+
u).
All the Negative & Positive moments are distributed in the
column strips & Middle strips respectively using equivalent
codes.
Fig: Distribution moment to the column strip and the moment
strip
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 419
Example:
IS 456-2000[2] Distribution of moments across panels for
Exterior Slab
Sr. No. Distributed moment
Column strip
moment %
Middle strip
moment %
A Negative BM at
exterior support
100 0
B Negative BM at
interior support
75 25
C Positive BM at 60 40
IS 456-2000[2] Distribution of moments across panels for
Interior Slab
Sr. No. Distributed moment
Column strip
moment %
Middle strip
moment %
A Negative BM at
exterior support
75 25
B Negative BM at
interior support
75 25
C Positive BM at 60 40
ACI 318[3] Distribution of moments across panels for Slab
Ext.
edge
Un-
restrain
-ed
Slab with
Beams
Between
all
Supports
Slab without
beams Between
interior Supports
Ext. edge
Fully
Restrained
Without
edgeBeam
With
edge
beam
Interior
Negative
Moment
0.75 0.7 0.7 0.7 0.65
Positive
Moment 0.63 0.57 0.52 0.5 0.35
Exterior
Negative
Moment
0 0.16 0.26 0.3 0.65
BS 8110-1997[4], EC2 [5] Distribution of moments across
panels for Slab
Design moment column strip Middle strip
Negative 75% 25%
Positive 55% 45%
The unbalanced slab moments at various supports are
transmitted to respective columns. This unbalanced slab
moment is shared by the column above & below in proportion
to their relative stiffness. These moments are transferred by
punching shear & flexure in the column. The punching shear
produces cracks at the critical section close to the column
faces as shown below,
Example:
as BS & EURO Code as IS 456 & ACI code
Fig: Critical section for shear
The shear stress is calculated as explained in the respective
codes of the countries. The permissible shear stress is also
calculated same as Explained in respective country codes. The
shear reinforcement should be provided if the actual shear
stress found to be greater than permissible shear stress.
The distribution of moments calculated is shown in the table
DISTRIBUTION OF MOMENTS RESULT
Exterior Slab
FRAME Mul- Mu+ Mur-
F
IS A11 B11 C11
ACI A21 B21 C21
BS A31 B31 C31
EURO A41 B41 C41
Graph compared to the table can be created like,
DISTRIBUTION OF MOMENTS RESULT
Interior Slab
FRAME Mul- Mu+ Mur-
F
IS A12 B12 C12
ACI A22 B22 C22
BS A32 B32 C32
EURO A42 B42 C42
0
20
40
60
80
100
120
Mul- Mu+ Mur-
IS
ACI
BS
EURO
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 420
Graph compared to the table can be created like,
Comparison
The positive mid-span moment is increasing and negative
moment is decreasing when we analyze the slab with
Equivalent Frame Method.
The negative moment’s section shall be designed to resist the
larger of the two interior negative design moments for the
span framing into common supports.
Negative & Positive moments at exterior support is increases
for IS 456-2000 as compared to (ACI 318-08, BS 8110-1997,
EC2:Part1-2004) for Equivalent Frame Method.
In the Exterior support, the total design moments (Mo) are
distributed as 100% in column strip and 0% in middle strip in
both the case IS 456-2000 and ACI 318-08 & the total design
moments (Mo) are distributed as 75% in column strip and
25% in middle strip in both the case BS 8110-1197 and EC2-
Part1-2004.
PUNCHING SHEAR RESULTS
column punching ratio Depth
F
IS a1 b1
ACI a2 b2
BS a3 b3
EURO a4 b4
The graph of punching ratio to depth created shows
3. CONCLUSIONS
[1]. The positive mid-span moment is increasing and negative
moment is decreasing when we analyze the slab with
Equivalent Frame Method.
[2]. The negative moment’s section shall be designed to resist
the larger of the two interior negative design moments for the
span framing into common supports.
[3]. Negative & Positive moments at exterior support is
increases for IS 456-2000 as compared to (ACI 318-08, BS
8110-1997, EC2:Part1-2004) for Equivalent Frame Method.
[4]. In the Exterior support, the total design moments (Mo) are
distributed as 100% in column strip and 0% in middle strip in
both the case IS 456-2000 and ACI 318-08 & the total design
moments (Mo) are distributed as 75% in column strip and
25% in middle strip in both the case BS 8110-1197 and EC2-
Part1-2004.
[5]. In flat slab (with & without staggered column) in both
cases the punching shear criteria is satisfy except Interior
columns as per ACI 318-08 as compared to other code.
ACKNOWLEDGEMENTS
We sincerely acknowledge and express my deep sense of
gratitude to Mr. S. A. Halkude (Principal Walchand Institute
of Technology).
REFERENCES
[1]. P.C. Varghese “Advanced Reinforced Concrete Design”,
prentice hall of India limited, New Delhi, EEE (2002).
[2]. Bureau of Indian Standards, New Delhi, “IS 456:2000,
Plain and Reinforced Concrete - Code of Practice”, Fourth
Revision, July (2000).
[3]. American Concrete Institute, “ACI 318-08, Building Code
Requirements for Structural Concrete and Commentary”,
January (2008).
[4]. British Standard, “BS 8110-1:1997, Code of practice for
design and construction”, March (1997).
0
20
40
60
80
100
120
Mul- Mu+ Mur-
IS
ACI
BS
EURO
185
190
195
200
205
210
0 0.5 1 1.5
Depth
Punching Ratio
IS
ACI
BS
EURO
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 421
[5]. European Standard, “Euro code 2:Part1-2004, Design of
concrete structures - Part 1-1: General 2rules and rules for
buildings”, December (2004).
[6]. M.Anitha, B.Q.Rahman and JJ.Vijay, “Analysis and
Design of Flat Slabs Using Various Codes”, International
Institute of Information Technology, Hyderabad, April (2007).
BIOGRAPHIES
Prof. S. S. Patil, Head of Department, Civil
Engineering, Walchand Institute of Technology
Rupali A. Sigi, Student: Masters of Engineering
(civil), Walchand Institute of Technology

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Analysis and design of flat slabs using various codes

  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 417 ANALYSIS AND DESIGN OF FLAT SLABS USING VARIOUS CODES S.S.Patil1 , Rupali Sigi2 1 Head of Department, Civil Engineering Department, Walchand Institute of Technology, Maharashtra, India 2 Student, Civil Engineering Department, Walchand Institute of Technology, Maharashtra, India Abstract “Flat Slab” is better understood as the slab without beams resting directly on supports (like columns & or walls).By virtue of that large Bending Moment & Shear Forces are developed close to the columns. These stresses brings about the cracks in concrete & may provoke the failure of slab, thus there is a need to provide a larger area at the top of column recognized as column head/ capital. The analysis of flat slab is executed by Direct Design Method (DDM) & Equivalent Frame Method (EFM) as directed by different standard, however the Finite element analysis & Equivalent frame analysis is carried out by using software SAFE (Slab Analysis by Finite element method and Equivalent frame method). The analysis & design is performed by Equivalent Frame Method with staggered column & without staggered column as prescribed in the different codes like IS 456-2000, ACI 318-08, BS 8110-1997, EC2 Part1 2004 are compared. In this process moments are distributed as column strip moments & middle strip moments. The methodology for analysis & design of slab is thoroughly explained in the paper. Equivalent frame analysis is also carried out for distribution of column strip moments & middle strip moments by using software SAFE. Excel worksheets for analysis and design of flat slab using equivalent frame method for all standard codes are also prepared. Keywords: Flat Slab, IS 456-2000, ACI 318-08, BS 8110-1997, EC2 Part I 2004 etc… -----------------------------------------------------------------------***----------------------------------------------------------------------- 1. INTRODUCTION Claud A. P. Turner was one of the early advocates of flat slab system known as “mushroom” system. C.A.P. Turner constructed flat slabs in U.S.A. in 1906 mainly using intuitive and conceptual ideas, which was start of this type of construction. Many slabs were load-tested between 1910- 20 in U.S.A. It was only in 1914 that Nicholas proposed a method of analysis of flat slabs based on simple statics. This method is used even today for the design of flat slabs and flat plates and is known as the direct design method. Structural engineers commonly use the equivalent frame method with equivalent beams such as the one proposed by Jacob S. Grossman in practical engineering for the analysis of flat plate structures. Architectural demands for better illumination, lesser fire resistance of sharp corners present in the form of beams & increase in the formwork cost, optimum use of space leads to the new concept in the field of structural engineering as Rein- forced concrete flat slabs. Plan showing staggered interior columns. Fig: Components of Flat slab (panel) Main components of flat slab are. [a] Panel. [b] Drop. [c] Column head. [d] Column strip. [e] Middle strip.
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 418 Fig: Components of Flat slab (Column strip, middle strip) Behavior of flat slab and flat plates are identical to those of two way slab. Bands of slab in both directions along column lines are considered to act as beams. Such bands of slabs are referred as column strips which pass through the columns and middle strips, occur in the middle of two adjacent columns. The deflections are minimum at supports and maximum at mid spans. The deflected flat slab at the center of panel shall have saucer shape. Where δx and δy is the deflection at midspan in X and Y direction and lx and ly is the span length in X and Y direction. Fig: Deflection profile of Flat slab 1.1 Objective A Reinforced Concrete flat slab floor is a significant advancement in the building technology. It has been observed that possible failure mode of the Reinforced concrete Flat slabs is punching that occurs in the vicinity of a column. The main objective of the study is to study method of analysis and design of flat slab with staggered column by IS 456-2000 [2], ACI 318-08 [3], BS 8110-1997 [4] & EC2:Part1-2004 [5]. Each code has specified the fixed coefficients for lateral and transverse distribution of moments as per direct design method and equivalent frame method. The project is aimed to determine the effect of staggered column spacing and its combination of shapes such as circular, rectangular and square columns. Also check whether those moments are remain the same when we analyze the flat slab with use of software SAFE. Project is also aimed to prepare the Excel worksheet for analysis and design of the flat slab with staggered column by equivalent frame method. 1.2 Scope of Work The project works is concerned with the Analysis and Design of Flat slab with and without staggered column and to prepare the worksheet for analysis and design of flat slabs. The scope of work will be as below.  Analysis and design of flat slabs is to be carried out for staggered columns using Equivalent Frame Method with IS 456-2000, ACI 318-08, BS 8110-1997 & EC2:Part1-2004.  Analysis of flat slab with equivalent frame method using software SAFE.  Preparation of excel worksheet analysis and design of flat slab with staggered column as per IS 456-2000, ACI 318- 08, BS 8110-1997 & EC2:Part1-2004. 2. METHODOLOGY Every code suggests any of the two methods as Direct Design Method and Equivalent Frame Method for gravity load analysis of flat slab. Design of Flat slab by Direct Design Method has some restrictions that (a) It should have minimum three spans in each directions. (b) It should not have staggered column orientation. Hence Equivalent Frame Method is adopted. 2.1 Equivalent Frame Method In this method moments at each joint is calculated by Moment Distribution Method using the Fixed End Moment on each span. Using those moments calculate negative moments at both left & right support i.e. (M- u) & the maximum positive moments in the middle of span i.e. (M+ u). All the Negative & Positive moments are distributed in the column strips & Middle strips respectively using equivalent codes. Fig: Distribution moment to the column strip and the moment strip
  • 3. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 419 Example: IS 456-2000[2] Distribution of moments across panels for Exterior Slab Sr. No. Distributed moment Column strip moment % Middle strip moment % A Negative BM at exterior support 100 0 B Negative BM at interior support 75 25 C Positive BM at 60 40 IS 456-2000[2] Distribution of moments across panels for Interior Slab Sr. No. Distributed moment Column strip moment % Middle strip moment % A Negative BM at exterior support 75 25 B Negative BM at interior support 75 25 C Positive BM at 60 40 ACI 318[3] Distribution of moments across panels for Slab Ext. edge Un- restrain -ed Slab with Beams Between all Supports Slab without beams Between interior Supports Ext. edge Fully Restrained Without edgeBeam With edge beam Interior Negative Moment 0.75 0.7 0.7 0.7 0.65 Positive Moment 0.63 0.57 0.52 0.5 0.35 Exterior Negative Moment 0 0.16 0.26 0.3 0.65 BS 8110-1997[4], EC2 [5] Distribution of moments across panels for Slab Design moment column strip Middle strip Negative 75% 25% Positive 55% 45% The unbalanced slab moments at various supports are transmitted to respective columns. This unbalanced slab moment is shared by the column above & below in proportion to their relative stiffness. These moments are transferred by punching shear & flexure in the column. The punching shear produces cracks at the critical section close to the column faces as shown below, Example: as BS & EURO Code as IS 456 & ACI code Fig: Critical section for shear The shear stress is calculated as explained in the respective codes of the countries. The permissible shear stress is also calculated same as Explained in respective country codes. The shear reinforcement should be provided if the actual shear stress found to be greater than permissible shear stress. The distribution of moments calculated is shown in the table DISTRIBUTION OF MOMENTS RESULT Exterior Slab FRAME Mul- Mu+ Mur- F IS A11 B11 C11 ACI A21 B21 C21 BS A31 B31 C31 EURO A41 B41 C41 Graph compared to the table can be created like, DISTRIBUTION OF MOMENTS RESULT Interior Slab FRAME Mul- Mu+ Mur- F IS A12 B12 C12 ACI A22 B22 C22 BS A32 B32 C32 EURO A42 B42 C42 0 20 40 60 80 100 120 Mul- Mu+ Mur- IS ACI BS EURO
  • 4. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 420 Graph compared to the table can be created like, Comparison The positive mid-span moment is increasing and negative moment is decreasing when we analyze the slab with Equivalent Frame Method. The negative moment’s section shall be designed to resist the larger of the two interior negative design moments for the span framing into common supports. Negative & Positive moments at exterior support is increases for IS 456-2000 as compared to (ACI 318-08, BS 8110-1997, EC2:Part1-2004) for Equivalent Frame Method. In the Exterior support, the total design moments (Mo) are distributed as 100% in column strip and 0% in middle strip in both the case IS 456-2000 and ACI 318-08 & the total design moments (Mo) are distributed as 75% in column strip and 25% in middle strip in both the case BS 8110-1197 and EC2- Part1-2004. PUNCHING SHEAR RESULTS column punching ratio Depth F IS a1 b1 ACI a2 b2 BS a3 b3 EURO a4 b4 The graph of punching ratio to depth created shows 3. CONCLUSIONS [1]. The positive mid-span moment is increasing and negative moment is decreasing when we analyze the slab with Equivalent Frame Method. [2]. The negative moment’s section shall be designed to resist the larger of the two interior negative design moments for the span framing into common supports. [3]. Negative & Positive moments at exterior support is increases for IS 456-2000 as compared to (ACI 318-08, BS 8110-1997, EC2:Part1-2004) for Equivalent Frame Method. [4]. In the Exterior support, the total design moments (Mo) are distributed as 100% in column strip and 0% in middle strip in both the case IS 456-2000 and ACI 318-08 & the total design moments (Mo) are distributed as 75% in column strip and 25% in middle strip in both the case BS 8110-1197 and EC2- Part1-2004. [5]. In flat slab (with & without staggered column) in both cases the punching shear criteria is satisfy except Interior columns as per ACI 318-08 as compared to other code. ACKNOWLEDGEMENTS We sincerely acknowledge and express my deep sense of gratitude to Mr. S. A. Halkude (Principal Walchand Institute of Technology). REFERENCES [1]. P.C. Varghese “Advanced Reinforced Concrete Design”, prentice hall of India limited, New Delhi, EEE (2002). [2]. Bureau of Indian Standards, New Delhi, “IS 456:2000, Plain and Reinforced Concrete - Code of Practice”, Fourth Revision, July (2000). [3]. American Concrete Institute, “ACI 318-08, Building Code Requirements for Structural Concrete and Commentary”, January (2008). [4]. British Standard, “BS 8110-1:1997, Code of practice for design and construction”, March (1997). 0 20 40 60 80 100 120 Mul- Mu+ Mur- IS ACI BS EURO 185 190 195 200 205 210 0 0.5 1 1.5 Depth Punching Ratio IS ACI BS EURO
  • 5. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 04 | Apr-2014, Available @ http://www.ijret.org 421 [5]. European Standard, “Euro code 2:Part1-2004, Design of concrete structures - Part 1-1: General 2rules and rules for buildings”, December (2004). [6]. M.Anitha, B.Q.Rahman and JJ.Vijay, “Analysis and Design of Flat Slabs Using Various Codes”, International Institute of Information Technology, Hyderabad, April (2007). BIOGRAPHIES Prof. S. S. Patil, Head of Department, Civil Engineering, Walchand Institute of Technology Rupali A. Sigi, Student: Masters of Engineering (civil), Walchand Institute of Technology