Final Report BE
Final Report BE
Final Report BE
The present-day world is witnessing the construction of very challenging and difficult
structural engineering works. The concept and approach towards the analysis of design of
structures is totally redefined with the application of new structural aid software’s such as
Etabs and STAAD.
The time affective and economic advantages of this software’s are distinct from conventional
and manual methods of analysis and design. In the current project titled “Analysis and Design
of Multi-story residential building using Etabs”. A sincere attempt is made to design a multi-
story residential building using Etabs and by doing so an attempt is made to understand the
behavior of the building as a whole rather than the behavior of the individual structural
member.
The main objective of this project is to design multi-storey building (G+3) under earthquake
loads by using software. Software used in this project are AutoCAD for planning and
drafting, ETABS for analysing, designing and check, Excel for result which will be produced
in excel sheet.
In the developing county, this project has higher market value as to carry out manually
calculation of each component slab, beam and columns is difficult and time consuming & by
using high efficient software we can reduce design time and complete project in early time. In
construction and real state, time is money which results in saving large amount of money.
CONTENTS
1. INTRODUCTION 1-8
1.1. HISTORY 2
1.2. Methods of structural analysis 2-5
1.3. INTRODUCTION 6-8
CHAPTER 1
STRUCTURAL ENGINEERING DEPARTMENT
1.1 Introduction
Structural engineering is a field of engineering dealing with the analysis and design of
structures that support or resist loads. Structural engineering theory is based upon physical
laws and empirical knowledge of the structural performance of different materials and
geometries. Structural Engineering design utilizes a number of simple structural elements to
build complex structural systems. Structural Engineers are responsible for making creative
and efficient use of funds, structural elements and materials to achieve these goals.
1.2.2 Calculating the pressures, stresses and strains that each component, such as a beam or
lintel, will experience from other parts of the structure due to human use or
environmental pressures such as weather or earthquakes.
1.2.3 Considering the strength of various materials, e.g. timber, concrete, steel and brick, to
see how their inclusion may necessitate a change of structural design.
1.2.4 Liaising with other designers, including architects, to agree on safe designs and their
fit with the aesthetic concept of the construction.
1.2.5 Examining structures at risk of collapse and advising how to improve their structural
integrity, such as recommending removal or repair of defective parts or rebuilding
the entire structure.
1.2.6 Making drawings, specifications and computer models using STAAD Pro of
structures for building contractors.
1.2.7 Working with geotechnical engineers to investigate ground conditions and analyses
results of soil sample and in situ tests.
1.2.8 Liaising with construction contractors to ensure that newly erected.
When the number of unknown reactions or the number of internal forces exceeds the
number of equilibrium equations available for the purpose of analysis, the structure is called
as a statically indeterminate structure. Most of the structures designed today are statically
indeterminate. This indeterminacy may develop as a result of added supports or extra
members, or by the general form of the structure.
While analyzing any indeterminate structure, it is essential to satisfy equilibrium,
compatibility, and force-displacement requisites for the structure. When the reactive forces
hold the structure at rest, equilibrium is satisfied and Compatibility is said to be satisfied
when various segments of a structure fit together without intentional breaks or overlaps.
1.3.1 Kani’s method
This method was first developed by Prof. Gasper Kani of Germany in the year 1947. The
method is named after him. This is an indirect extension of slope deflection method. This is
an efficient method due to simplicity of moment distribution. The method offers an iterative
scheme for applying slope deflection method of structural analysis. Whereas the moment
distribution method reduces the number of linear simultaneous equations and such equations
needed are equal to the number of translator displacements, the number of equations needed
is
zero in case of the Kani’s method. This method may be considered as a further simplification
of moment distribution method wherein the problems involving sway were attempted in a
tabular form thrice (for double story frames) and two shear coefficients had to be determined
which when inserted in end moments gave us the final end moments. All this effort can be cut
short very considerably by using this method.
1.3.1.1Advantages of Kani’s method: -
All the computations are carried out in a single line diagram of the structure
1.3.1.1.1 The effects of joint rotations and sway are considered in each cycle of
iteration. Hence, no need to derive and solve the simultaneous
equations. This method thus becomes very effective and easy to use
especially in case of multistory building frames.
1.3.1.1.2 The method is self-correcting, that is, the error, if any, in a cycle is
corrected automatically in the subsequent cycles. The checking is easier as
only the last cycle is required to be checked
1.3.1.1.3 The convergence is generally fast. It leads to the solutions in just a few
cycles of iteration.
Chapter 2
TASK PERFORMED
Facilities:
Basement Floor : Parking area, Staircase, Lift.
Ground Floor : Entrance Lobby, Waiting Area, Reception, Back Office,
Housekeeping/Laundry Room, Store, Kitchen, Service Room,
Wash Room, Staircase, Lift.
Typical Floor : Lounge, Rooms, Toilets, Living/Dining Room, Bedroom
Passage, Staircase, Lift.
Terrace : Water Tank, Lift machine room, Staircase Head Room.
Material Specifications
Concrete:
M20 grade concrete is used for footing.
M25 grade concrete is used for beams.
M30 grade concrete is used for columns and slabs.
Reinforcement Steel:
Fe500
Symbols:
The following symbols has been used in our project and its meaning is clearly
mentioned
respective to it:
A -Area
Ast - Area of steel
b - Breadth of beam or shorter dimension of rectangular column
D -Overall depth of beam or slab
DL -Dead load
d1 -effective depth of slab or beam
D - overall depth of beam or slab
Mu,max -moment of resistance factor
Fck -characters tic compressive strength
Fy -characteristic strength of of steel
Ld -development length
LL -live load
Lx -length of shorter side of slab
Ly - length of longer side of slab
B.M. -bending moment
Mu -factored bending moment
Md -design moment
Mf -modification factor
Mx -mid span bending moment along short span
My - mid span bending moment along longer span
M’x -support bending moment along short span
M’y - support bending moment along longer span
pt -percentage of steel
W -total design load
Tc max -maximum shear stress in concrete with shear
Tv -shear stress in concrete
Tv -nominal shear stress
ɸ --diameter of bar
Pu -factored axial load
Mu,lim -limiting moment of resistance of a section without compression reinforcement
Mux, Muy -moment about X and Y axis due to design loads
Mux1, Muy1 maximum uniaxial moment capacity for an axial load of Pu,bending
Moment x and Y axis respectively
Ac - area of concrete & Asc -area of longitudinal reinforcement for column
2.2.2.21 IS: 3370-4 - Code of practice for Concrete structures for the
Storage of liquids -Design Tables.
CHAPTER 3
MANUAL DESIGN
3.1 Design and detailing of Structural Elements
3.1.1 Slabs
A slab is a flat, two-dimensional planer structure element having thickness
small compared to its other two dimensions. It provides a working flat surface. A concrete
slab is a common structural element of building. relatively sizable in length and width, but
shallow in depth; used for floors, roofs, and bridge decks. Slabs are divided into two types.
One way slab is supported on four sides and has a much larger span in one direction
compared to the other (l/d ratio > 2). Two-way slab is supported on four sides and reinforcing
steel perpendicular to all sides (l/d < 2).
In this project, as per IS 456-2000 slabs are considered as one way if ‘l y / lx’ ratio is
greater than two, and two-way slab if ‘ly / lx’ is less than or equal to two. And we have
designed the slabs as OS1, OS2 etc and TS1, TS2 etc comprising both one and two-way slabs
respectively. For two way slabs bending moment coefficients are obtained based on the edge
conditions as per IS 456-2000 annex D. Manual design of slab is shown below.
2
Live lad for terrace=1.5 KN/m
2
Live load for staircase=3 KN/m
3.2.1 Dead load for slab (Using M20 great of concrete and steel of Fe500)
2
SUNK10’’SLAB=4” THK Slab =25x1x0.1016=2.5KN/m
2
S1=4.5” THK Slab =25x1x0.1127=2.8KN/m
2
S2=5” THK Slab =25x1x0.127=3.2KN/m
2
S3=6” THK Slab =25x1x0.1525=3.8KN/m
2
Safe bearing capacity of soil =300KN/m
3.2.3 Columns size (Using M25 great of concrete and steel of Fe500)
C1=900mmx200mm
C2=750mmx200mm
C3=600mmx200mm
C4=1000mmx200mm
3.2.4 Cover provided
Slab cover =20mm
Beam cover=30mm Columns cover=40mm
a) Design Data
d) Support condition
3.3 BEAMS
A beam may be defined as an element in which one dimension is greater than the
other two. And the applied loads are usually normal to the main axis of the element. Beams
and columns are called the line elements and are often represented by simple lines in
structural modelling.
Cantilevered (supported by one end only with a fixed connection)
Simply supported (supported vertically at each end, horizontally on only one end to
withstand friction, and able to rotate at the supports)
Continuous (supported by three or more supports)
Combination of the above (eg: - Supported at one end and at the middle)
Beam 28
Support Moment left (TOP): 51.569 kN-m
Mid span Moment (BOTTOM) : 63.289 kN-m
Support Moment right (TOP):111.135 kN-m
Beam 29
Support Moment left (TOP): 111.135 kN-m
Mid span Moment ((BOTTOM) : 55.387
Support Moment right (TOP): 93.90 kN-m
Shear force left: 95.09 kN
Shear force right: 114.71 kN
Mid span shear force: 121.88 kN
a) Design of support section (left-top):
Mu = 51.569 kN-m
Ast = (0.382 X 200 X 410) / 100 = 313.24 mm2 (from SP-16)
τv> τc
.. . provide 2l-8y@300mmc/c
τv> τc
τv=1.40N/mm2
.. . provide 2l-8y@200mmc/c
3.4 COLUMNS
Columns are skeletal structural elements whose cross-section shapes may be
rectangular, square, circular, L shaped, etc. Often are specified by architects. The size of the
column is dictated, from a structural view point, by its height and the loads acting on it.
Which in turn depend on the type of floor system, spacing of columns, number of storey, etc.
the column is generally designed to resist axial compression combined with (bi axial) bending
moments that are induced by 'frame action' under gravity and lateral loads. These load effects
are more pronounced in the lower storey of tall buildings. Hence high strength concrete (up to
50 MPa) with high reinforcement area (up to 6 % of concrete area) is frequently adopted in
such cases to minimize column size. Columns are divided as per slenderness ratio (l eff/d). If
slenderness ratio is less than 12, it is short column. If it greater than 12, it is long column.
Ast required for column was obtained from STAAD and column detailing was done
accordingly.
Design of typical column (no. C1): considering 1.5DL+1.5LL
Column C1
Total load on column from all floor (PU)= 1480 kN
Moment, Mu= 82 KN-m
Let the column size be (200mmx900mm)
Columns are design by using sp16 chats
B=900mm and D=200mm
Let us consider the arrangement of reinforcement is in two sides
Assuming d’=35mm
d’/D= (35/200) =0.175
Pu (1480𝑋1000)
= = 0.274
Fck bD (30𝑋900𝑋200)
Mu
82x1000000 = 0.076
Fck bDD = 30x900x200x200
Referring chart 38, SP-16, (reinforcement distributed equally on two sides)
For d’/D=0.2
p
= 0.06
Fck
p=0.06x30=1.8%
pt b D
Asc= = 3240 mm2
100
F1) DATA
Pu = 174.61 MTon
Mx = 38.65 KN-m
Colum size = 200x900mm
SBC of soil = 20 KN/mm2
Fck = 20N/mm2
Fy = 500N/mm2
Load acting on the footing = 174.61MTon
Factored load = 1746.1 KN
Self-weight of the footing = 10% of the column load
L =3.1m
B =2.32m
X = 1.07 m
Fig-Footing F1
DEPTH CALCULATION: -
Depth is calculated based on shear consideration,
Load = (total load/area provided) = (1280/2.4x3.1) =174<180
Hence our design is safe for safe bearing capacity=180N/mm2
Shear force =172x (1.1-d)
Vu =258(1.1-d) KN
Now design stress = (Vu/bxdx1000)
So, deign stress = (258(1.1-d) x1000/1000x (dx1000)
Now, assume nominal design stress =0.3 N/mm2
Equating deign stress and nominal design stress
Depth of footing =0.55m =600mm
Hence, size of the footing= (LXBXD) = (3.1X2.4X0.6) m
3.6.1 Analysis of frame with Sway when all columns have same height: -
MFBC = -(WxL2)/12
MFBC =-(32.75X4.22)/12
= -48 KN-m
ROTATION FACTOR: -
RF=-(1/2) (K/∑K)
Joint Members k ∑k RF
B BA 10EI -0.456
10.95 EI
BC 0.95EI -0.044
C CB 0.95EI -0.044
10.95 EI
CD 10EI -0.456
Table: -Rotation factor
DISPLACEMENT FACTOR: -
DF=-(3/2) (K/∑K)
Story Members k ∑k DF
AB 10 EI -0.75
1st 20 EI
DC 10 EI -0.75
Taking the section through columns of first storey and considering the horizontal
equilibrium of the upper portion, we get.
Storey moment = 75 KN
DISTRIBUTION PROCEDURE
Final Moments
Chapter 4
SOFTWARE PACKAGES
4.1 ETABS
The input, output and numerical solutions technique of ETABS are specifically
designed to take advantage of the unique physical and numerical characteristics
associated with building type structures.
The need for the special purpose program has never been more evident as
structural engineers put nonlinear dynamic analysis into practice and use the
greater computer power available today to create a larger analytical model.
Over the past decades, ETABS as numerous mega projects to its credit and as
established itself as the standard of the industry. ETABS software is clearly
recognized as the most practical efficient tool for the static and dynamic analysis
of multi-storey frame and shear wall buildings.
For buildings, ETABS provides automation and specialized options to make the
process of model creation, analysis, and design fast and convenient. ETABS provides tools
for laying
out floor framing, columns, frames and walls, in concrete or steel, as well as techniques for
quickly generating gravity and lateral loads. Seismic and wind loads are generated
automatically according to the requirements of the selected building code. All of these
modeling and analysis options are completely integrated with a wide range of steel and
concrete design features. While easy to use, ETABS offers sophisticated analytical and
design capabilities. Full dynamic analysis is provided, including nonlinear time-history
capabilities for seismic base isolation and viscous dampers, along with static nonlinear
pushover features.
You can use powerful features to select and optimize vertical framing members as
well as identify key elements for lateral drift control during the design cycle. In addition, the
transfer of data between analysis and design programs is eliminated because ETABS
accomplishes both tasks. This design integration, combined with the ETABS capability to
generate CAD output files, means that production drawings can be generated faster and with
greater accuracy.
With ETABS, creating and modifying a model, executing the analysis, design, and
optimizing the design are all done through a single interface that is completely integrated
within Microsoft Windows. Graphical displays of the results, including real-time display of
time- history displacements, are easily produced. Printed output, to a printer or to a file, for
selected elements or for all elements, is also easily produced. This program provides a
quantum leap forward in the way models are created, modified, analyzed and designed. The
analytical capabilities of ETABS are just as powerful, representing the latest research in
numerical techniques and solution algorithms.
ETABS is available in two versions, ETABS Plus and ETABS Nonlinear. Both versions
are comprised of the following modules integrated into and controlled by a single Windows-
based graphical user interface:
4.1.1.2 Gravity load distribution module for the distribution of vertical loads to columns
ETABS Plus also includes the finite-element-based linear static and dynamic analysis
module, while ETABS Nonlinear includes the finite-element-based nonlinear static and
dynamic analysis module.
4.1.3.7.3 Beam design includes area of steel and no. of reinforcement bars.
4.1.3.7.4 Column design includes complete interaction analysis.
200mmx450mm
200mmx600mm.
b) Beam Details:
i. Section shape: Concrete Rectangular
ii. Material: M20 Grade Concrete
iii. Section name: Beam 200mmx450mm
iv. Reinforcement Modify
v. Cover to rebar-Top: 30mm
Bottom: 30mm
vi. Beam sections: 200mmx750mm,
c) Slab Details
4.2.1.5 Loading
i. Define Static Load Cases Add New Load
ii. Type of loading
a) Dead Load
b) Live Load
c) Wall Load
d) Sunk Load
e) Floor Finish
f) Water Tank
g) Lift Machine Room Load
All the Gravity loads are defined as Super Dead with self-weight multiplier as 0
A. Horizontal Loads
i. Define Static Load Cases Add New Load
ii. Type of Loading
a. Earthquake in X-Direction as EQX
b. Earthquake in Y-Direction as EQY
The horizontal loads are conforming to Indian Code IS: 1893 2002
After Defining the material, frame sections, slab sections and loads, allotment of theses in the
structure has to be done.
draw of slab click on . Care has to be taken while selecting the points to draw slab and all
the points on the grid line should be selected.
WALL LOADS
Mass source is defined by taking multiplier as 1 for all Dead Loads and 0.25 for Live
Load.
Chapter 5
STRUCTURAL DESIGN WITH SOFTWARES
5.3.1.3 Start design, which will design and gives area of steel of member as shown in
figure below.
Chapter 6
CONCLUSION
The concept and approach towards this topic was due to the main objective of this
project that is to design a multi-storey residential building G+3 under Earthquake
Load by using Software.
The loads are taken as per IS 875 and Earthquake load as per IS 1893-2002 which are
generated through STAAD as well as ETABS.
The load combinations are applied and the rendered model is generated.
The design of structural elements such as footing, column, beam & slab is done
manually,ETABS through EXCEL.
Hence, we can conclude that the manual values are slightly less than the values
obtained from ETABS.
Further, the use of ETABS is more convenient and time efficient than manual method.
Chapter 7
REFERENCES
1. Aman, Manjunath Nalwadgi, Vishal T & Gajendra (2016), ‘Analysis and design of
multi-storey building’ International Research Journal of Engineering and Technology,
Vol: 3 pp 167-172.
2. V.Varalakshmi, G. Shiva Kumar, R. Sunil Sharma (2012), ‘Analysis and Design of G+5
Residential Building’ IOSR Journal of Mechanical and Civil Engineering, pp 6-15.
7. C S Reddy, (2010), Basic Structure Analysis (Third edition) , Tata McGraw Hill Publication.
8. B.C Punmia, G.S. Pandit , Rajesh Gupta(2012) Theory of Structure(vol. I), Tata
McGraw Hill Education Prvt. Ltd.
9. S.P .Gupta , G.S.Pandit, (2015), Theory of Structures, VOL II, Tata McGraw Hill
Education Prvt. Ltd.