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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 319
FINITE ELEMENT ANALYSIS OF FRAME WITH SOIL STRUCTURE
INTERACTION
Gaikwad M.V1
, Ghogare R.B2
, Vageesha S. Mathada3
1
Assistant prof, Civil Dept. S.B.Patil college of engg. Indapur, Maharashtra, India
2
Assistant prof. Civil Dept. S.B.Patil college of engg. Indapur, Maharashtra, India
3
Prof Civil Dept. SVERI,s college of engg. Pandharpur, Maharashtra, India
Abstract
For the analysis of a building frame, the columns at the foundation level are considered as fixed. But in real condition it is not the
case. While considering soil in the analysis of building frame 100% fixity may not be ensured. Because of the settlement and
rotation of foundation, shear force and bending moment in superstructure get altered. This effect is called as “Soil Structure
Interaction” Present work is to study behavior of bare frame & in-filled frame having soil beneath. In these cases three types of
soils are considered, soft, medium stiff and hard. Also in-filled panel is of brick masonry only. Various cases frames are studied.
The following are the cases:
1] Analysis of bare frame with soil.2] Analysis of In-filled frame with Soil.3] Analysis of Bare frame without Soil.4] Analysis of
In-filled frame without Soil Frame with different combinations mentioned above (with/without infill panel, with/without soil) is
analyzed by using ANSYS 14.5. These results are comprised with SSI and without SSI.
Keywords: Soil Structure Interaction, In-Filled Frame, Bare Frame.
--------------------------------------------------------------------***----------------------------------------------------------------------
1. INTRODUCTION
Generally structure is analyzed and designed assuming fixed
support at the foundation level and hence effect of
compressibility of soil under the foundation is ignored. The
effect of infill wall of the structure is also not taken in to
consideration. The structure analyzed and designed in this
way does not give the actual or realistic behavior. In actual
condition the structure is generally supported on
compressible soil mass. There exits interaction between
structure and soil mass below foundation. The flexibility of
foundation, the compressibility of soil mass and other
factors play an important role in the redistribution of
moments and shear forces in the superstructure because of
differential settlement of soil mass.
1.1 In-filled frame (Masonry Panel)
An infill (masonry) panel is the partition wall or the
cladding element used in the reinforced concrete or steel
frame structure. They are normally considered as
architectural elements. Engineers often ignored their
presence. Because of complexity of the problem, their
interaction with the bounding frame is often neglected in the
analysis of building structures. This assumption may lead to
an important inaccuracy in predicting the response of the
structure. This occurs especially when subjected to lateral
loading. Even though they are considered nonstructural they
interact with the bounding frame when the structure is
subjected to strong earthquake loads or lateral loads. This
interaction may beneficial for structural performance, but
sometimes this leads to strong damage.
1.2 Soil Structure Interaction
However, the structure always interacts with the soil to
some extent during lateral loading, imposing soil
deformations that cause the motions of the structure - soil
interface to differ from those that would have been observed
in the free field. The allowable movement of foundation and
structure depends on soil structure interaction.
2. PROPERTIES OF MATERIAL
Properties for masonry material and components should be
based on the available construction documents. The
following material properties shall be obtained for the as-
build structure. [1] Soil beneath foundation can be any type
of soil; it may be soft soil, may be rock or may be black
cotton soil. So depending upon its type the engineering and
mechanical properties of soils are decided using different
types of tests. [2]
Table-1.Properties of different materials for analysis
Material Modulus of
Elasticity
(KN/mm2
)
Poisson's
ratio
In-filled panel (brick
masonry)
15.4 0.15
Concrete 25 0.2
Soil
Soft 10 0.25
Medium 35 0.34
hard 80 0.45
Steel 200 0.3
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 320
3. VALIDATION
Analysis of in-filled frames to resist lateral loads on
buildings in terms of their failure modes, failure loads, and
initial stiffness tested by previous author Riddington is
verified. This verification is made by comparing the results
of the analytical procedures of the previous authors with
those of a finite element model for in-filled frames, which
are verified using ANSYS14.5. [12]
Fig.1 Riddington stiff frame: minimum principal stress
(KN/m2
) plot at lateral load 460 KN
Fig.2.Riddington stiff frame: minimum principal stress
(KN/m2
) plot at lateral load 460 KN by ANSYS 14.5
Table-2 Displacements for Riddington Frame & present FE
Analysis in ANSYS 14.5
Load (KN) Present FE
Analysis
Riddington
Frame
50 0.214646 0.235
100 0.429291 0.4705
150 0.643937 0.68
200 0.858582 0.8705
250 1.073228 1.129
Fig 3 Graph showing Comparison of Displacement for in-
filled frame
4. LINEAR ANALYSIS OF FRAME WITH SOIL.
Three types of soil are used in the analysis namely, soft,
medium stiff and hard. A validation for linear analysis of
bare frame with soil and in-filled frame with soil is made
and found that results are fairly comparable.
4.1 Case 1: Linear Analysis of Bare Frame with Soil
The model is modeled in ANSYS 14.5. Mathematical model
is shown in Fig 4. Beam and columns are modeled as two
dimensional frame elements having two degree of freedom
per node while soil is modeled as four noded quadrilateral
isoparametric elements. The lateral load is applied in x
direction at the top of column of the structure. The Section
Properties are, Size of Beam = 0.3 m x 0.45 m & Size of
Column = 0.3m x 0.3 m
Fig 4 Finite Element Discritization of Bare Frame with soil
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 321
Table -3 Bare frame with Soil: Maximum Displacement
DISPLACEMENT
Soil
Type
Soft Soil Medium Stiff Hard Soil
Along X 27.27 mm 19.39 mm 16.84 mm
Along Y 4.3 mm 1.22 mm 0.32 mm
Rot @ Z 0.0035
rad
0.0045 rad 0.0042
rad
Table 4 Bare frame with soil: Maximum Bending Moments,
Axial Force and Shear Force in beam and column
Type of
Soil
Column Beam
Moment
(KNm)
Force
(KN)
Moment
(KNm)
Force
(KN)
Soft 75.3 49.98 75.05 49.98
Medium 75.4 50.14 74.8 49.8
Hard 75.5 49.72 74.7 49.72
4.2 Case 2: Linear Analysis of In-filled Frame with
Soil
The two dimensional plane frames with soil including infill
is analyzed by ANSYS 14.5. The thickness of infill is taken
as 0.23 m. Rests of the structural characteristics are kept
same as considered in case 1.
Fig 5 Finite Element Discretization of In-filled Frame With
Effect of SSI
Table 5 In-filled frame with Soil: Maximum Displacement
DISPLACEMENT
Type of Soil
Soft Soil
Medium
Stiff
Hard Soil
Along X 14.14 mm 4.37 mm 2.14 mm
Along Y 5.20 mm 2.1 mm 0.59 mm
Rot @ Z 0.0031 rad 0.0010 rad 0.00055 rad
Table 6 In-filled frame with soil: Maximum Bending
Moments, Axial Force and Shear Force in beam and column
Type of
Soil
Column Beam
Moment
(KNm)
Force
(KN)
Moment
(KNm)
Force
(KN)
Soft 2.04 60.4 2.01 60.4
Medium 2.042 60.5 2.042 60.5
Hard 2.04 60.6 2.04 60.6
5. LINEAR ANALYSIS OF BARE FRAME & IN-
FILLED FRAME WITHOUT SOIL
In this case linear analysis of in-filled frame & bare frame
without soil is carried out and results are compared. An in-
filled frame is idealized using four noded isoparametric
elements. The two dimensional plane frames with soil
including infill is analyzed by ANSYS 14.5. The infill is
modeled as four noded quadrilateral isoparametric elements.
The thickness of infill is taken as 0.23 m.
Table 7 In-filled & Bare Frame without Soil: Maximum
Displacement
DISPLACEMENT
Bare frame In-filled Frame
Along X direction 0.85 mm 0.428 mm
Along Y direction 0.097 mm 0.068 mm
Rotation @ Z 0.00030 radians 0.00021 radians
Table 8 Bare Frame without Soil: Maximum Bending
Moment and forces in Columns and Beams
Column Beam
Moment
(KNm)
Axial
Force(KN)
Moment
(KNm)
Shear
Force(KN)
6.485 94.41 5.46 97.25
Table 9 In-filled Frame without Soil: Maximum Bending
Moment and forces in Columns and Beams
Column Beam
Moment
(KNm)
Axial
Force(KN)
Moment(KNm) Shear
Force(KN)
4.565 87.41 4.46 87.25
6. ANALYSIS OF FRAME WITH SOIL AS A
NON-LINEAR MATERIAL.
6.1 Analysis of Bare Frame with Soil as a Non-
Linear Material
Analysis of bare frame with soil is done using soil as a
nonlinear material. Finite elements discretization is done
using Figure 4.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 322
Table 10 Bare frame with Soil: Maximum Displacement
DISPLACEMENT
Soil Type Soft Soil Medium Stiff Hard Soil
Along X 27.34 mm 19.48 mm 16.94 mm
Along Y 4.34 mm 1.42 mm 0.38 mm
Rot @ Z 0.0037 rad 0.0046 rad 0.0045 rad
Table 11 Bare Frame with Soil as a Nonlinear Material:
Maximum Bending Moments, Axial Force and Shear Force
in Beam and Column
Type of
Soil
Column Beam
Moment
(KN-m)
Axial
Force
(KN)
Moment
(KN-m)
Shear
Force
(KN-m)
Soft 74.87 49.86 74.87 49.86
Medium 74.96 50.05 74.96 50.05
Hard 75.18 50.27 75.18 50.27
6.2 Analysis of In-filled Frame with soil as a
nonlinear material.
Analysis of in-filled frame with soil is done using soil as a
nonlinear material. Finite elements discretization is done
using Figure 5.
Table 12 In-filled frame with Soil: Maximum Displacement
DISPLACEMENT
Soil Type Soft Soil
Medium
Stiff
Hard Soil
Along X 14.24 mm 4.47 mm 2.19 mm
Along Y 5.26 mm 2.18 mm 0.63 mm
Rot @ Z 0.0033 rad 0.0011 rad 0.00058 rad
Table 13 Infilled frame with soil: Maximum Bending
Moments, Axial Force and Shear Force in beam and column
Type of Soil
Column Beam
Moment
(KNm)
Force
(KN)
Moment
(KNm)
Force
(KN)
Soft 2.09 60.47 2.081 60.6
Medium 2.045 60.56 2.049 60.56
Hard 2.044 60.63 2.043 60.74
7. CONCLUSION
1. Analysis of bare frame with Soil Structure Interaction
shows more displacement than the analysis of bare
frame without Soil Structure Interaction.
2. Also analysis of bare frame with Soil Structure
Interaction shows less shear force as compared with
analysis of bare frame without Soil Structure
Interaction.
3. Analysis of bare frame with Soil Structure Interaction
shows more bending moment as compared with
analysis of bare frame without Soil Structure
Interaction.
4. Analysis of In-filled frame with Soil Structure
Interaction shows more displacement than the analysis
of In-filled frame without Soil Structure Interaction.
5. Also analysis of In-filled frame with Soil Structure
Interaction shows less shear force as compared with
analysis of In-filled frame without Soil Structure
Interaction.
6. Analysis of In-filled frame with Soil Structure
Interaction shows more bending moment as compared
with analysis of In-filled frame without Soil Structure
Interaction.
7. In-filled frame have higher lateral stiffness lateral load
resistance than the bare frame. It was also observed
that behavior of masonry in-filled RC frame was
excellent in terms of strength and stiffness.
REFERENCES
[1] ACI 530.1/ASCE 6/TMS 602 Specifications for
Masonry Structures.
[2] Soil Mechanics and Foundation Engineering by
Dr.B.C.Punmia, Laxmi Publications.
[3] Geotechnical Engineering by Shashi K. Gulati &
Manoj Datta, Tata McGraw Hill.
[4] Finite Element Analysis by Bhavikatti S.S., New
Age International Pvt Ltd Publications.
[5] Henry Burton and Gregory Deierlein Fellow (2013)
“Simulation of Seismic Collapse in Non-Ductile
Reinforced Concrete Frame Buildings with Masonry
Infills” ASCE ,Journal of Structural Engineering,
pp- 541-587.
[6] Cemalettin Dönmez1 (2013) “Seismic Performance
of Wide-Beam Infill-Joist Block RC Frames in
Turkey” ASCE, Journal of Performance of
Constructed Facilities. pp-485-528.
[7] Cemalettin Dönmez1 (2013) “Seismic Performance
of Wide-Beam Infill-Joist Block RC Frames in
Turkey” ASCE, Journal of Performance of
Constructed Facilities. pp-485-528.
[8] Babak Moaveni, Andreas Stavridis and P. Benson
Shing, (2013) “Finite-Element Model Updating for
Assessment of Progressive Damage in a 3-Story
Infilled RC Frame”ASCE, Journal of Structural
Engineering, pp-1665-1674.
[9] Basha& H.B. Kaushik (2012) “Evaluation of Shear
Demand on Columns of Masonry Infilled
Reinforced Concrete Frames” proceeding of 15th
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 323
World conferance of Earthquake Engineering, pp-
500-510.
[10] P. G. Asteris, S. T. Antoniou, D. S. Sophianopoulos,
and C. Z. Chrysostomou (2011) “Mathematical
Macromodeling of Infilled Frames: State of the Art”
ASCE, Journal of structural engineering, pp 1508-
1517.
[11] Hemant B. Kaushik, Durgesh C. Rai and Sudhir K.
Jain, (2009) “Effectiveness of Some Strengthening
Options for Masonry-Infilled RC Frames with Open
First Story” ASCE ,Journal Of Structural
Engineering , pp-925-937.
[12] M. Mohammadi, V. Akrami and R. Mohammadi-
Ghazi (2011) “Methods to Improve Infilled Frame
Ductility” ASCE, Journal of Structural Engineering,
pp- 646-653.
[13] Asok K. Ghosh, and Amde M. Made (2002) “Finite
Element Analysis of Infilled Frames” ASCE,
Journal Of Structural Engineering, pp- 881-889.
[14] P. G. Asteris (2003) “Lateral Stiffness of Brick
Masonry Infilled Plane Frames” ASCE, Journal Of
Structural Engineering, pp-1071-1079.
[15] Behzad Fatahi And S. Hamid Reza Tabatabaiefar
(2013) “Fully Nonlinear Versus Equivalent Linear
Computation Method For Seismic Analysis Of Mid-
Rise Buildings On Soft Soils” ASCE, International
Journal of Geomechanics ,pp- 1010-1052.
[16] Prishati Raychowdhury (2011) “Seismic response of
low-rise steel moment-resisting frame (SMRF)
buildings incorporating nonlinear soil–structure
interaction (SSI)” Journal of Engineering Structures,
pp 958–967.
[17] S. Hamid Reza Tabatabaiefar. Behzad Fatahi And
Bijan Samali (2013) „Seismic Behavior Of Building
Frames Considering Dynamic Soil-Structure
Interaction” ASCE,International Journal Of
Geomechanics pp -409-425.
[18] Hossein Tahghighi_, Kazuo Konagai (2007)
“Numerical analysis of nonlinear soil–pile group
interaction under lateral loads” Soil Dynamics and
Earthquake Engineering , pp- 463–474.
[19] Ali Abolmaali and Anupong Kararam (2013)
“Nonlinear Finite-Element Modeling Analysis of
Soil-Pipe Interaction” ASCE, International Journal
Of Geomechanics , pp-197-204.
[20] Nadarajah Ravichandran, and Shada H.
Krishnapillai, (2013) “Effect of Deformation-
Induced Suction in the Behavior of Unsaturated
Fine-Grained Soils Using Simplified Finite-Element
Model” ASCE, International Journal Of
Geomechanics, pp-483-495.

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Finite element analysis of frame with soil structure interaction

  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 319 FINITE ELEMENT ANALYSIS OF FRAME WITH SOIL STRUCTURE INTERACTION Gaikwad M.V1 , Ghogare R.B2 , Vageesha S. Mathada3 1 Assistant prof, Civil Dept. S.B.Patil college of engg. Indapur, Maharashtra, India 2 Assistant prof. Civil Dept. S.B.Patil college of engg. Indapur, Maharashtra, India 3 Prof Civil Dept. SVERI,s college of engg. Pandharpur, Maharashtra, India Abstract For the analysis of a building frame, the columns at the foundation level are considered as fixed. But in real condition it is not the case. While considering soil in the analysis of building frame 100% fixity may not be ensured. Because of the settlement and rotation of foundation, shear force and bending moment in superstructure get altered. This effect is called as “Soil Structure Interaction” Present work is to study behavior of bare frame & in-filled frame having soil beneath. In these cases three types of soils are considered, soft, medium stiff and hard. Also in-filled panel is of brick masonry only. Various cases frames are studied. The following are the cases: 1] Analysis of bare frame with soil.2] Analysis of In-filled frame with Soil.3] Analysis of Bare frame without Soil.4] Analysis of In-filled frame without Soil Frame with different combinations mentioned above (with/without infill panel, with/without soil) is analyzed by using ANSYS 14.5. These results are comprised with SSI and without SSI. Keywords: Soil Structure Interaction, In-Filled Frame, Bare Frame. --------------------------------------------------------------------***---------------------------------------------------------------------- 1. INTRODUCTION Generally structure is analyzed and designed assuming fixed support at the foundation level and hence effect of compressibility of soil under the foundation is ignored. The effect of infill wall of the structure is also not taken in to consideration. The structure analyzed and designed in this way does not give the actual or realistic behavior. In actual condition the structure is generally supported on compressible soil mass. There exits interaction between structure and soil mass below foundation. The flexibility of foundation, the compressibility of soil mass and other factors play an important role in the redistribution of moments and shear forces in the superstructure because of differential settlement of soil mass. 1.1 In-filled frame (Masonry Panel) An infill (masonry) panel is the partition wall or the cladding element used in the reinforced concrete or steel frame structure. They are normally considered as architectural elements. Engineers often ignored their presence. Because of complexity of the problem, their interaction with the bounding frame is often neglected in the analysis of building structures. This assumption may lead to an important inaccuracy in predicting the response of the structure. This occurs especially when subjected to lateral loading. Even though they are considered nonstructural they interact with the bounding frame when the structure is subjected to strong earthquake loads or lateral loads. This interaction may beneficial for structural performance, but sometimes this leads to strong damage. 1.2 Soil Structure Interaction However, the structure always interacts with the soil to some extent during lateral loading, imposing soil deformations that cause the motions of the structure - soil interface to differ from those that would have been observed in the free field. The allowable movement of foundation and structure depends on soil structure interaction. 2. PROPERTIES OF MATERIAL Properties for masonry material and components should be based on the available construction documents. The following material properties shall be obtained for the as- build structure. [1] Soil beneath foundation can be any type of soil; it may be soft soil, may be rock or may be black cotton soil. So depending upon its type the engineering and mechanical properties of soils are decided using different types of tests. [2] Table-1.Properties of different materials for analysis Material Modulus of Elasticity (KN/mm2 ) Poisson's ratio In-filled panel (brick masonry) 15.4 0.15 Concrete 25 0.2 Soil Soft 10 0.25 Medium 35 0.34 hard 80 0.45 Steel 200 0.3
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 320 3. VALIDATION Analysis of in-filled frames to resist lateral loads on buildings in terms of their failure modes, failure loads, and initial stiffness tested by previous author Riddington is verified. This verification is made by comparing the results of the analytical procedures of the previous authors with those of a finite element model for in-filled frames, which are verified using ANSYS14.5. [12] Fig.1 Riddington stiff frame: minimum principal stress (KN/m2 ) plot at lateral load 460 KN Fig.2.Riddington stiff frame: minimum principal stress (KN/m2 ) plot at lateral load 460 KN by ANSYS 14.5 Table-2 Displacements for Riddington Frame & present FE Analysis in ANSYS 14.5 Load (KN) Present FE Analysis Riddington Frame 50 0.214646 0.235 100 0.429291 0.4705 150 0.643937 0.68 200 0.858582 0.8705 250 1.073228 1.129 Fig 3 Graph showing Comparison of Displacement for in- filled frame 4. LINEAR ANALYSIS OF FRAME WITH SOIL. Three types of soil are used in the analysis namely, soft, medium stiff and hard. A validation for linear analysis of bare frame with soil and in-filled frame with soil is made and found that results are fairly comparable. 4.1 Case 1: Linear Analysis of Bare Frame with Soil The model is modeled in ANSYS 14.5. Mathematical model is shown in Fig 4. Beam and columns are modeled as two dimensional frame elements having two degree of freedom per node while soil is modeled as four noded quadrilateral isoparametric elements. The lateral load is applied in x direction at the top of column of the structure. The Section Properties are, Size of Beam = 0.3 m x 0.45 m & Size of Column = 0.3m x 0.3 m Fig 4 Finite Element Discritization of Bare Frame with soil
  • 3. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 321 Table -3 Bare frame with Soil: Maximum Displacement DISPLACEMENT Soil Type Soft Soil Medium Stiff Hard Soil Along X 27.27 mm 19.39 mm 16.84 mm Along Y 4.3 mm 1.22 mm 0.32 mm Rot @ Z 0.0035 rad 0.0045 rad 0.0042 rad Table 4 Bare frame with soil: Maximum Bending Moments, Axial Force and Shear Force in beam and column Type of Soil Column Beam Moment (KNm) Force (KN) Moment (KNm) Force (KN) Soft 75.3 49.98 75.05 49.98 Medium 75.4 50.14 74.8 49.8 Hard 75.5 49.72 74.7 49.72 4.2 Case 2: Linear Analysis of In-filled Frame with Soil The two dimensional plane frames with soil including infill is analyzed by ANSYS 14.5. The thickness of infill is taken as 0.23 m. Rests of the structural characteristics are kept same as considered in case 1. Fig 5 Finite Element Discretization of In-filled Frame With Effect of SSI Table 5 In-filled frame with Soil: Maximum Displacement DISPLACEMENT Type of Soil Soft Soil Medium Stiff Hard Soil Along X 14.14 mm 4.37 mm 2.14 mm Along Y 5.20 mm 2.1 mm 0.59 mm Rot @ Z 0.0031 rad 0.0010 rad 0.00055 rad Table 6 In-filled frame with soil: Maximum Bending Moments, Axial Force and Shear Force in beam and column Type of Soil Column Beam Moment (KNm) Force (KN) Moment (KNm) Force (KN) Soft 2.04 60.4 2.01 60.4 Medium 2.042 60.5 2.042 60.5 Hard 2.04 60.6 2.04 60.6 5. LINEAR ANALYSIS OF BARE FRAME & IN- FILLED FRAME WITHOUT SOIL In this case linear analysis of in-filled frame & bare frame without soil is carried out and results are compared. An in- filled frame is idealized using four noded isoparametric elements. The two dimensional plane frames with soil including infill is analyzed by ANSYS 14.5. The infill is modeled as four noded quadrilateral isoparametric elements. The thickness of infill is taken as 0.23 m. Table 7 In-filled & Bare Frame without Soil: Maximum Displacement DISPLACEMENT Bare frame In-filled Frame Along X direction 0.85 mm 0.428 mm Along Y direction 0.097 mm 0.068 mm Rotation @ Z 0.00030 radians 0.00021 radians Table 8 Bare Frame without Soil: Maximum Bending Moment and forces in Columns and Beams Column Beam Moment (KNm) Axial Force(KN) Moment (KNm) Shear Force(KN) 6.485 94.41 5.46 97.25 Table 9 In-filled Frame without Soil: Maximum Bending Moment and forces in Columns and Beams Column Beam Moment (KNm) Axial Force(KN) Moment(KNm) Shear Force(KN) 4.565 87.41 4.46 87.25 6. ANALYSIS OF FRAME WITH SOIL AS A NON-LINEAR MATERIAL. 6.1 Analysis of Bare Frame with Soil as a Non- Linear Material Analysis of bare frame with soil is done using soil as a nonlinear material. Finite elements discretization is done using Figure 4.
  • 4. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 322 Table 10 Bare frame with Soil: Maximum Displacement DISPLACEMENT Soil Type Soft Soil Medium Stiff Hard Soil Along X 27.34 mm 19.48 mm 16.94 mm Along Y 4.34 mm 1.42 mm 0.38 mm Rot @ Z 0.0037 rad 0.0046 rad 0.0045 rad Table 11 Bare Frame with Soil as a Nonlinear Material: Maximum Bending Moments, Axial Force and Shear Force in Beam and Column Type of Soil Column Beam Moment (KN-m) Axial Force (KN) Moment (KN-m) Shear Force (KN-m) Soft 74.87 49.86 74.87 49.86 Medium 74.96 50.05 74.96 50.05 Hard 75.18 50.27 75.18 50.27 6.2 Analysis of In-filled Frame with soil as a nonlinear material. Analysis of in-filled frame with soil is done using soil as a nonlinear material. Finite elements discretization is done using Figure 5. Table 12 In-filled frame with Soil: Maximum Displacement DISPLACEMENT Soil Type Soft Soil Medium Stiff Hard Soil Along X 14.24 mm 4.47 mm 2.19 mm Along Y 5.26 mm 2.18 mm 0.63 mm Rot @ Z 0.0033 rad 0.0011 rad 0.00058 rad Table 13 Infilled frame with soil: Maximum Bending Moments, Axial Force and Shear Force in beam and column Type of Soil Column Beam Moment (KNm) Force (KN) Moment (KNm) Force (KN) Soft 2.09 60.47 2.081 60.6 Medium 2.045 60.56 2.049 60.56 Hard 2.044 60.63 2.043 60.74 7. CONCLUSION 1. Analysis of bare frame with Soil Structure Interaction shows more displacement than the analysis of bare frame without Soil Structure Interaction. 2. Also analysis of bare frame with Soil Structure Interaction shows less shear force as compared with analysis of bare frame without Soil Structure Interaction. 3. Analysis of bare frame with Soil Structure Interaction shows more bending moment as compared with analysis of bare frame without Soil Structure Interaction. 4. Analysis of In-filled frame with Soil Structure Interaction shows more displacement than the analysis of In-filled frame without Soil Structure Interaction. 5. Also analysis of In-filled frame with Soil Structure Interaction shows less shear force as compared with analysis of In-filled frame without Soil Structure Interaction. 6. Analysis of In-filled frame with Soil Structure Interaction shows more bending moment as compared with analysis of In-filled frame without Soil Structure Interaction. 7. In-filled frame have higher lateral stiffness lateral load resistance than the bare frame. It was also observed that behavior of masonry in-filled RC frame was excellent in terms of strength and stiffness. REFERENCES [1] ACI 530.1/ASCE 6/TMS 602 Specifications for Masonry Structures. [2] Soil Mechanics and Foundation Engineering by Dr.B.C.Punmia, Laxmi Publications. [3] Geotechnical Engineering by Shashi K. Gulati & Manoj Datta, Tata McGraw Hill. [4] Finite Element Analysis by Bhavikatti S.S., New Age International Pvt Ltd Publications. [5] Henry Burton and Gregory Deierlein Fellow (2013) “Simulation of Seismic Collapse in Non-Ductile Reinforced Concrete Frame Buildings with Masonry Infills” ASCE ,Journal of Structural Engineering, pp- 541-587. [6] Cemalettin Dönmez1 (2013) “Seismic Performance of Wide-Beam Infill-Joist Block RC Frames in Turkey” ASCE, Journal of Performance of Constructed Facilities. pp-485-528. [7] Cemalettin Dönmez1 (2013) “Seismic Performance of Wide-Beam Infill-Joist Block RC Frames in Turkey” ASCE, Journal of Performance of Constructed Facilities. pp-485-528. [8] Babak Moaveni, Andreas Stavridis and P. Benson Shing, (2013) “Finite-Element Model Updating for Assessment of Progressive Damage in a 3-Story Infilled RC Frame”ASCE, Journal of Structural Engineering, pp-1665-1674. [9] Basha& H.B. Kaushik (2012) “Evaluation of Shear Demand on Columns of Masonry Infilled Reinforced Concrete Frames” proceeding of 15th
  • 5. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 03 Issue: 12 | Dec-2014, Available @ http://www.ijret.org 323 World conferance of Earthquake Engineering, pp- 500-510. [10] P. G. Asteris, S. T. Antoniou, D. S. Sophianopoulos, and C. Z. Chrysostomou (2011) “Mathematical Macromodeling of Infilled Frames: State of the Art” ASCE, Journal of structural engineering, pp 1508- 1517. [11] Hemant B. Kaushik, Durgesh C. Rai and Sudhir K. Jain, (2009) “Effectiveness of Some Strengthening Options for Masonry-Infilled RC Frames with Open First Story” ASCE ,Journal Of Structural Engineering , pp-925-937. [12] M. Mohammadi, V. Akrami and R. Mohammadi- Ghazi (2011) “Methods to Improve Infilled Frame Ductility” ASCE, Journal of Structural Engineering, pp- 646-653. [13] Asok K. Ghosh, and Amde M. Made (2002) “Finite Element Analysis of Infilled Frames” ASCE, Journal Of Structural Engineering, pp- 881-889. [14] P. G. Asteris (2003) “Lateral Stiffness of Brick Masonry Infilled Plane Frames” ASCE, Journal Of Structural Engineering, pp-1071-1079. [15] Behzad Fatahi And S. Hamid Reza Tabatabaiefar (2013) “Fully Nonlinear Versus Equivalent Linear Computation Method For Seismic Analysis Of Mid- Rise Buildings On Soft Soils” ASCE, International Journal of Geomechanics ,pp- 1010-1052. [16] Prishati Raychowdhury (2011) “Seismic response of low-rise steel moment-resisting frame (SMRF) buildings incorporating nonlinear soil–structure interaction (SSI)” Journal of Engineering Structures, pp 958–967. [17] S. Hamid Reza Tabatabaiefar. Behzad Fatahi And Bijan Samali (2013) „Seismic Behavior Of Building Frames Considering Dynamic Soil-Structure Interaction” ASCE,International Journal Of Geomechanics pp -409-425. [18] Hossein Tahghighi_, Kazuo Konagai (2007) “Numerical analysis of nonlinear soil–pile group interaction under lateral loads” Soil Dynamics and Earthquake Engineering , pp- 463–474. [19] Ali Abolmaali and Anupong Kararam (2013) “Nonlinear Finite-Element Modeling Analysis of Soil-Pipe Interaction” ASCE, International Journal Of Geomechanics , pp-197-204. [20] Nadarajah Ravichandran, and Shada H. Krishnapillai, (2013) “Effect of Deformation- Induced Suction in the Behavior of Unsaturated Fine-Grained Soils Using Simplified Finite-Element Model” ASCE, International Journal Of Geomechanics, pp-483-495.