ANALYSIS OF G+3 RCC
STORIED BUILDING
K. TARUN KUMAR
ROLL NO: 14951D2009
CONTENTS:
• Introduction and Aim
• Details of structure
• Gravity Loads Distribution
• Equivalent Static Analysis
• Design of structure
a) Slab
b) Beams
c) Columns
d) Footing
• Response of Structure for different ground motions
AIM:
• To complete analysis and design for a G+3 structure.
• Analysis of a structure is done for both gravity loads and lateral
loads.
• Analysis for gravity loads is done using substitute frame
method and that of lateral loads can be done using two methods
namely static analysis and Dynamic analysis.
• For the analysis of lateral loads, portal frame method is
adopted. Coming to the dynamic analysis seismic analysis are
done.
SCOPE OF THESIS:
Following points will be covered in thesis work :
• Study of design of various elements of building.
• Planning of various components of a building with column positioning
• Introduction of STAAD. Pro.
• Modeling of the building in the STAAD. Pro giving all boundary
conditions (supports, loading etc…) .
• Analysis and Design of various structural components of the modal
building
• Detailing of beams, columns, slab with section proportioning and
reinforcement.
DETAILS OF THE STRUCTURE:
• Floor to floor height = 3m
• Height of plinth = 0.45m above ground level
• Depth of foundation = 1m below ground level
• Bearing capacity of soil = 200 kN/m2
• External wall thickness = 0.23m
• Internal wall thickness = 0.11m
• Thickness of the slab = 0.12m
• Dimensions of beam as 0.3m X 0.23m
• Dimensions of column as 0.3m X 0.3m
MATERIAL PROPERTIES:
As per IS456:2000, table 2;
• Grade of concrete: M20
As per IS456:2000, table 2;
• Characteristic compressive strength of M20 grade: 20N/mm2
• Grade of steel: Fe415
• Density of concrete: 25 kN/m3
LOCATION OF BEAMS AND COLUMNS::
LOAD DISTRIBUTION ON BEAMS :
LX = length of short span = 3.35m
LY = length of long span = 5.48m
W = load per unit area
As per SP 24-1983, clause 23.5;
• Load distribution on short span =
• Load distribution on long span =
Load Calculation according to IS 875:1987 -
• Dead load = slab thickness X density of concrete
= 0.12 X 25
= 3 kN/m2
Slab panel considered is 5.48m X 3.35m
• Live load = 2 kN/m2
Total load acting on beam = 3 + 2 + 1 = 6 kN/m2
S1 is the slab numbering:
• Self- weight of beam = 0.3 X 0.23 X 25
= 1.725 kN/m
B4
B1
B3
B2
The loading is equivalent to uniform load per unit length of the beam :
Load on S1B1 = = 8.425 kN/m
Load on S1B2 = 10.523 kN/m
Load on S1B3 = = 8.425 kN/m
Load on S1B4 = 10.523 kN/m
LEVEL SLAB
DEAD
LOAD
LIVE
LOAD
FLOOR
LOAD
Lx Ly BEAM1 BEAM2 BEAM3 BEAM4
S1 3 2 1 3.35 5.48 8.425 10.523 8.425 10.523
S2 3 2 1 3.35 4.57 8.425 9.974 8.425 9.974
S3 3 2 1 4.15 5.48 10.025 11.795 10.025 11.795
S4 3 2 1 4.15 4.57 10.025 10.753 10.025 10.753
GROUND
FLOOR
S5 3 2 1 1.2 2.2 8.125 4.968 8.125 4.968
S6 3 2 1 1.2 2.2 4.125 4.968 4.125 4.968
S7 3 2 1 1.2 4.57 6.125 7.815 6.125 7.815
S8 3 2 1 4.15 5.48 10.025 11.795 10.025 11.795
S9 3 2 1 4.15 4.57 10.025 10.753 10.025 10.753
S10 3 2 1 3.35 5.48 8.425 10.523 8.425 10.523
S11 3 2 1 3.35 4.57 8.425 9.974 8.425 9.974
• The loads on each frame in both X and Y-directions after the distribution of
load on to beams :
BENDING MOMENT DIAGRAM OF STRUCTURE:
SHEAR FORCE DIAGRAM OF STRUCTURE:
EQUIVALENT STATIC
ANALYSIS
OBJECTIVES:
• The objective of seismic analysis is to access the force and
deformation demands and capacities on the structural system and
its individual components.
• ESA determines the displacement, and forces in a structure or
components caused by the loads that do not induce significant
inertia and damping effects.
• ESA can be used to calculate the structural response of bodies
spinning with constant velocities or travelling with constant
accelerations since the generated loads do not change with time.
• Initially there was no understanding of origin and occurrence of
earthquakes.
• Now we have significant information about origin of earthquakes
and their recurrence periods in different parts of the world.
• Earthquakes are occasional forces on structures that may occur
rarely during the lifetime of buildings.
• Among the several prevalent scales, Richter scale is the most
commonly used scale for magnitude of earthquake.
• Steady loading and response conditions are assumed in ESA.
The main factors that should be taken into consideration in constructing a
building with earthquake forces are as follows:
• Zone factor (Z):
Zone II III IV V
Zone factor(Z) 0.1 0.16 0.24 0.36
SOIL TYPE:
• Soils are of different types namely, soft, medium and hard soils.
• Recorded earthquake motions show that the response spectrum shape
varies with the soil profile at the site.
IMPORTANCE FACTOR ( I ):
• Importance factor is used to obtain the design seismic force
depending on the functional use of the structure, characterized
by hazardous consequences of the risk resulting from its failure.
• However, critical and important facilities must respond better
in a earthquake than an ordinary structure.
I = Importance factor
= 1.5 for hospitals, schools, cinema halls,
monumental structures, telephone exchanges,
and 1.0 for others
Therefore, for residential buildings; Importance factor = 1
RESPONSE REDUCTION FACTOR ( R ):
• Response reduction factor is the factor by which elastic
responses of the structure, such as base shear and element
forces.
• Generated under the action of earthquake shaking as specified
in IS1893:2002 are reduced to obtain the design values of the
responses.
For an ordinary RC moment resisting frame (OMRF) = 3
(IS 1893-2002, Provisions, clause 5)
CALCULATION OF DESIGN BASE SHEAR:
• Design base shear is the maximum expected lateral force that
will occur due to seismic ground motion at base of the structure.
• Design Base Shear = design acceleration coefficient x seismic
weight of the structure
Vb = Ah x W (Clause 7.5.3 of IS 1893, Part 1)
• Design horizontal acceleration coefficient,
Ah = (Clause 6.4.2 of IS 1893, Part 1)
Sa/g values can be taken for different soils and for 5%
damping from the graph provided in IS1893:2002 shown below.
• Sa/g = Spectral acceleration coefficient for Hard, Medium or Soft soil,
5% damping
= 2.5 for T <= 0.40 and 1.00/T for T > 0.40 (Hard soil)
= 2.5 for T <= 0.55 and 1.36/T for T > 0.55 (Medium soil)
= 2.5 for T <= 0.67 and 1.67/T for T > 0.67 (Soft soil)
Natural time period (T) is defined as the time period of un-damped free
vibration.
As per IS 1893:2002,
• T = 0.1n (for moment resisting frames without bracing or shear walls)
• T = 0.075h0.075 (for RC framed buildings)
• T = 0.09h/d0.5 (for framed buildings with in-filled masonry walls)
where h is the height of the structure and
d is base dimension of the building along the considered direction of
earthquake.
Lateral load distribution with height by static analysis method:
storey
level
WI
(kN)
HI
(m)
Wi x Hi2
1000
Wi x Hi2
∑Wix Hi2
lateral force in ith level
for earthquake loads in
directions (kN)
X Y
4 18.5825 12 103.475 0.4424 69.343 69.343
3 1034.812 9 83.819 0.3584 56.176 56.176
2 1034.812 6 7.253 0.1592 24.967 24.967
1 1034.812 3 9.313 0.0398 6.241 6.241
∑ 233.86 156.743 156.743
DESIGN OF SLAB:
Length in X-direction, Lx = 3.35m
Length in Y-direction, Ly = 5.48m
Ly/Lx = 5480/3350 = 1.635 < 2
Hence it is two way slab.
DESIGN OF EXTERIOR BEAM:
RCC beam construction is of two types:
• Singly reinforced beam
• Doubly reinforced beam

Analysis of g+3 rcc storied building

  • 1.
    ANALYSIS OF G+3RCC STORIED BUILDING K. TARUN KUMAR ROLL NO: 14951D2009
  • 2.
    CONTENTS: • Introduction andAim • Details of structure • Gravity Loads Distribution • Equivalent Static Analysis • Design of structure a) Slab b) Beams c) Columns d) Footing • Response of Structure for different ground motions
  • 3.
    AIM: • To completeanalysis and design for a G+3 structure. • Analysis of a structure is done for both gravity loads and lateral loads. • Analysis for gravity loads is done using substitute frame method and that of lateral loads can be done using two methods namely static analysis and Dynamic analysis. • For the analysis of lateral loads, portal frame method is adopted. Coming to the dynamic analysis seismic analysis are done.
  • 4.
    SCOPE OF THESIS: Followingpoints will be covered in thesis work : • Study of design of various elements of building. • Planning of various components of a building with column positioning • Introduction of STAAD. Pro. • Modeling of the building in the STAAD. Pro giving all boundary conditions (supports, loading etc…) . • Analysis and Design of various structural components of the modal building • Detailing of beams, columns, slab with section proportioning and reinforcement.
  • 5.
    DETAILS OF THESTRUCTURE: • Floor to floor height = 3m • Height of plinth = 0.45m above ground level • Depth of foundation = 1m below ground level • Bearing capacity of soil = 200 kN/m2 • External wall thickness = 0.23m • Internal wall thickness = 0.11m • Thickness of the slab = 0.12m • Dimensions of beam as 0.3m X 0.23m • Dimensions of column as 0.3m X 0.3m
  • 6.
    MATERIAL PROPERTIES: As perIS456:2000, table 2; • Grade of concrete: M20 As per IS456:2000, table 2; • Characteristic compressive strength of M20 grade: 20N/mm2 • Grade of steel: Fe415 • Density of concrete: 25 kN/m3
  • 9.
    LOCATION OF BEAMSAND COLUMNS::
  • 10.
    LOAD DISTRIBUTION ONBEAMS : LX = length of short span = 3.35m LY = length of long span = 5.48m W = load per unit area As per SP 24-1983, clause 23.5; • Load distribution on short span = • Load distribution on long span =
  • 11.
    Load Calculation accordingto IS 875:1987 - • Dead load = slab thickness X density of concrete = 0.12 X 25 = 3 kN/m2 Slab panel considered is 5.48m X 3.35m • Live load = 2 kN/m2 Total load acting on beam = 3 + 2 + 1 = 6 kN/m2 S1 is the slab numbering: • Self- weight of beam = 0.3 X 0.23 X 25 = 1.725 kN/m B4 B1 B3 B2
  • 12.
    The loading isequivalent to uniform load per unit length of the beam : Load on S1B1 = = 8.425 kN/m Load on S1B2 = 10.523 kN/m Load on S1B3 = = 8.425 kN/m Load on S1B4 = 10.523 kN/m
  • 13.
    LEVEL SLAB DEAD LOAD LIVE LOAD FLOOR LOAD Lx LyBEAM1 BEAM2 BEAM3 BEAM4 S1 3 2 1 3.35 5.48 8.425 10.523 8.425 10.523 S2 3 2 1 3.35 4.57 8.425 9.974 8.425 9.974 S3 3 2 1 4.15 5.48 10.025 11.795 10.025 11.795 S4 3 2 1 4.15 4.57 10.025 10.753 10.025 10.753 GROUND FLOOR S5 3 2 1 1.2 2.2 8.125 4.968 8.125 4.968 S6 3 2 1 1.2 2.2 4.125 4.968 4.125 4.968 S7 3 2 1 1.2 4.57 6.125 7.815 6.125 7.815 S8 3 2 1 4.15 5.48 10.025 11.795 10.025 11.795 S9 3 2 1 4.15 4.57 10.025 10.753 10.025 10.753 S10 3 2 1 3.35 5.48 8.425 10.523 8.425 10.523 S11 3 2 1 3.35 4.57 8.425 9.974 8.425 9.974
  • 14.
    • The loadson each frame in both X and Y-directions after the distribution of load on to beams :
  • 16.
  • 17.
    SHEAR FORCE DIAGRAMOF STRUCTURE:
  • 18.
  • 19.
    OBJECTIVES: • The objectiveof seismic analysis is to access the force and deformation demands and capacities on the structural system and its individual components. • ESA determines the displacement, and forces in a structure or components caused by the loads that do not induce significant inertia and damping effects. • ESA can be used to calculate the structural response of bodies spinning with constant velocities or travelling with constant accelerations since the generated loads do not change with time.
  • 20.
    • Initially therewas no understanding of origin and occurrence of earthquakes. • Now we have significant information about origin of earthquakes and their recurrence periods in different parts of the world. • Earthquakes are occasional forces on structures that may occur rarely during the lifetime of buildings. • Among the several prevalent scales, Richter scale is the most commonly used scale for magnitude of earthquake. • Steady loading and response conditions are assumed in ESA.
  • 21.
    The main factorsthat should be taken into consideration in constructing a building with earthquake forces are as follows: • Zone factor (Z): Zone II III IV V Zone factor(Z) 0.1 0.16 0.24 0.36
  • 22.
    SOIL TYPE: • Soilsare of different types namely, soft, medium and hard soils. • Recorded earthquake motions show that the response spectrum shape varies with the soil profile at the site.
  • 23.
    IMPORTANCE FACTOR (I ): • Importance factor is used to obtain the design seismic force depending on the functional use of the structure, characterized by hazardous consequences of the risk resulting from its failure. • However, critical and important facilities must respond better in a earthquake than an ordinary structure. I = Importance factor = 1.5 for hospitals, schools, cinema halls, monumental structures, telephone exchanges, and 1.0 for others Therefore, for residential buildings; Importance factor = 1
  • 24.
    RESPONSE REDUCTION FACTOR( R ): • Response reduction factor is the factor by which elastic responses of the structure, such as base shear and element forces. • Generated under the action of earthquake shaking as specified in IS1893:2002 are reduced to obtain the design values of the responses. For an ordinary RC moment resisting frame (OMRF) = 3 (IS 1893-2002, Provisions, clause 5)
  • 25.
    CALCULATION OF DESIGNBASE SHEAR: • Design base shear is the maximum expected lateral force that will occur due to seismic ground motion at base of the structure. • Design Base Shear = design acceleration coefficient x seismic weight of the structure Vb = Ah x W (Clause 7.5.3 of IS 1893, Part 1) • Design horizontal acceleration coefficient, Ah = (Clause 6.4.2 of IS 1893, Part 1) Sa/g values can be taken for different soils and for 5% damping from the graph provided in IS1893:2002 shown below.
  • 26.
    • Sa/g =Spectral acceleration coefficient for Hard, Medium or Soft soil, 5% damping = 2.5 for T <= 0.40 and 1.00/T for T > 0.40 (Hard soil) = 2.5 for T <= 0.55 and 1.36/T for T > 0.55 (Medium soil) = 2.5 for T <= 0.67 and 1.67/T for T > 0.67 (Soft soil) Natural time period (T) is defined as the time period of un-damped free vibration. As per IS 1893:2002, • T = 0.1n (for moment resisting frames without bracing or shear walls) • T = 0.075h0.075 (for RC framed buildings) • T = 0.09h/d0.5 (for framed buildings with in-filled masonry walls) where h is the height of the structure and d is base dimension of the building along the considered direction of earthquake.
  • 27.
    Lateral load distributionwith height by static analysis method: storey level WI (kN) HI (m) Wi x Hi2 1000 Wi x Hi2 ∑Wix Hi2 lateral force in ith level for earthquake loads in directions (kN) X Y 4 18.5825 12 103.475 0.4424 69.343 69.343 3 1034.812 9 83.819 0.3584 56.176 56.176 2 1034.812 6 7.253 0.1592 24.967 24.967 1 1034.812 3 9.313 0.0398 6.241 6.241 ∑ 233.86 156.743 156.743
  • 32.
    DESIGN OF SLAB: Lengthin X-direction, Lx = 3.35m Length in Y-direction, Ly = 5.48m Ly/Lx = 5480/3350 = 1.635 < 2 Hence it is two way slab.
  • 33.
    DESIGN OF EXTERIORBEAM: RCC beam construction is of two types: • Singly reinforced beam • Doubly reinforced beam