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Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of
       Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com
                     Vol. 3, Issue 1, January -February 2013, pp.1178-1183
   Modelling the Effect of Infill Walls on Seismic Performance of
                  Reinforced Concrete Buildings
          Sabri Attajkani*, Abdellatif Khamlichi*, Abdellah Jabbouri*
           *Department of Physics, Abdelmalek Essaâdi University, M’hannech 2, Tetouan, Morocco


ABSTRACT
         Infill walls contribute to lateral stiffness    mortar used, reinforcements, type of junction with
and resistance of buildings they stuff. These            the frame members, etc.
variations of rigidity and strength are dependent
on the mechanical properties of the material used                  Because of the complexity to take into
for the infill and also on the interaction existing      account the infill effect on the frame behavior, many
between this last and the frame. In this work,           researches have attempted at simplifying the
masonry like infill walls were modeled by using          modelling of the infill effect on the frame response
the equivalent diagonal strut concept in order to        by introducing simple analytical models. Extensive
asses their involvement in seismic resistance of         experimental investigations were used to identify
regular reinforced concrete building. Pushover           these approximate models. In this context, infilled
analysis was performed by means of ZeusNL                steel frames were studied at first. On the basis of
software package. Various scenarios of infilled          experimental evidence showing that detachment of
frames that include weak story arrangements at           the frame from the infill occurs, Holmes [1] has
different storey levels were considered.                 proposed replacing the panel by an equivalent
Comparison between complete infilled building,           diagonal strut made of the same material as the infill
partially infilled with a weak story and bared           and having a width equal to 1/3 of the infill diagonal
buildings was performed. The obtained results            length. Based on experimental investigation on
have shown that infill walls have considerable           diagonally and laterally loaded square infilled steel
effect on the lateral stiffness and resistance of        frames, Stafford Smith [2] has           subsequently
reinforced concrete buildings when subjected to          developed furthermore the idea of an equivalent strut
the static equivalent seismic loads. It was found        as suggested by Holmes, and provided a numerical
also that infill enhances seismic performance.           procedure to evaluate its dimensions.
This enhancement is however largely affected by                    The procedure proposed in [2] for the
the distribution of infill through the building          evaluation of the geometrical dimensions of the
stories. The soft storey mechanism was found to          equivalent strut that represents the stiffening effect
be more severe when the bared storey is located          of the infill is nowadays well accepted. It was found
in the inferior part of the building. For non            to be sufficient in many situations, in spite of
infilled higher stories an unusual equilibrium           neglecting some mechanical aspects of the infill-
state can be reached showing very high lateral           frame interaction [3-5]. Other refined models that
resistance.                                              embody the effect of infills walls can be found in the
                                                         literature [7-10].
Keywords - masonry infills, reinforced concrete                    The equivalent strut characteristics are
buildings,    seismic     performance,     pushover,     identified according to Mainstone model [9] and
equivalent diagonal strut                                used after that for pushover analysis of the infilled
                                                         frames, where all the walls are replaced by their
1. INTRODUCTION                                          equivalent diagonal struts. ZeusNL [11] software
          It is well known that infill walls enhance     package is employed in this analysis. The objective
the lateral behavior of the frames they fill up. In      is to assess the influence of infills on seismic
common situations, the infill stiffens the frame         capacity of buildings. A four-storey three-bay
laterally by an order of magnitude and increases its     reinforced concrete building will be studied and the
ultimate strength to very high values. These             weak-story effect investigated.
variations of stiffness and strength are dependent on
the mechanical properties of the material used for       2.  EQUIVALENT          STRUT      MODELS        FOR
the infill: masonry, concrete blocs, reinforced          INFILLED FRAMES
concrete, etc. The interaction between the frame and               In FEMA 273 [6], FEMA 306 [7] and
the infill wall is also strongly affected by the         FEMA 356 [8] it is suggested that the stiffness of the
extension of the infill in the frame. It is also         infills is represented in the structural model by
influenced by the ratio between the horizontal and       equivalent diagonal struts based on the work of
vertical applied loads and the infill characteristics:   Mainstone [9]. The equivalent strut width is given
                                                         by


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Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of
       Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com
                     Vol. 3, Issue 1, January -February 2013, pp.1178-1183
                                                              nonlinear concrete model with constant active
                  H2  L2
w  0.201                               Ef Ic H0.1   (1)   confinement modelling (con2), Fig.2. This enables
            H0.4  Ed ssin(2) 
                                   0.1
                                                              accurate uniaxial concrete behaviour description
with                                                          where a constant confining pressure is assumed in
                                                              order to take into account the maximum transverse
                H 
      tan 1                      (2)                     pressure from confining steel. This is introduced on
                L                                          the model through a constant confinement factor,
          where s is the actual infill thickness that is      used to scale up the stress-strain relationship
in contact with the frame, d the diagonal length of          throughout the entire strain range. To enter this
the infill, E d is the Young modulus of the infill            concrete model during simulations, four parameters
along the diagonal, E f the Young modulus of the              are required: compressive strength f c , tensile
reinforced concrete, H and L are the height and the           strength f t , crushing strain  co and confinement
length of the frame, and H and L are the height             factor k .
and the length of the infill as shown in Fig.1, finally
 Ic is the entire inertia moment of the cross-
sectional area of the column.




                                                              Figure 2. Uniaxial constant confinement concrete
                                                              model

                                                                       The reinforcement steel behavior was
                                                              assumed to be a bilinear elastic plastic model with
                                                              kinematics strain-hardening (stl1), Fig.3. This model
Figure 1. Scheme of the infilled-frame showing the            is applied for the uniaxial modelling of mild steel.
equivalent strut median fibre                                 To enter this model during simulations, three
                                                              parameters are required: Young’s Modulus E , yield
3. STATIC NONLINEAR PUSHOVER ANALYSIS                         strength  y and kinematic strain-hardening  .
BY MEANS OF ZEUSNL SOFTWARE
         ZeusNL is an open source software package
[11] which provides an efficient way to run
structural analyses such as conventional and
adaptive pushover and nonlinear dynamic time-
history. The modelling takes into account both
geometric and material nonlinear behaviour.
Common concrete and steel material models are
available, together with a large library of elements
that can be used with a wide choice of typical pre-
defined steel, concrete and composite section
configurations. The applied loading can include
constant or variable forces, displacements and
accelerations.
         In the conventional pushover analysis
which is used in the following, the applied loads
vary proportionally according to a predefined                 Figure 3. Uniaxial bilinear elastic-plastic law with
pattern. The post-peak response is obtained with a            kinematic strain-hardening modelling mild steel
displacement control procedure.
         Modelling static pushover under ZeusNL                         Static pushover analysis was conducted by
software requires entering configuration of members           taking the most adverse seismic direction when the
sections, material properties, applied loadings and           building structure is assumed to be a plane gateway
analysis protocol.                                            frame. Response control protocol was chosen to
         In the present analysis, the concrete                monitor the nonlinear analysis. This refers to the
behaviour was chosen to be described by the                   situation where the displacement of the building roof

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Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of
       Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com
                     Vol. 3, Issue 1, January -February 2013, pp.1178-1183
is specified by the user and is incrementally            confined part of the beam Hc  600mm , effective
increased. The loading applied as well as the            width of the compressed span B  1250mm , width
deformations of the other nodes are determined by
                                                         of confined part of the compressed span
the solution of the program.
                                                         Bc  1200mm , width of the beam b  300 mm and
4. PRESENTATION OF THE CASE STUDY                        width of the confined part of the beam bc  250mm .
         A reinforced concrete building consisting       Table 2 gives the steel reinforcements bar sections
of a regular framed structure having four stories and    and their positions on the transverse beam sections.
three bays is considered. The inter-storey height is
 3m , the bay length is 4m . Fig.4 shows the portal
frame which is equivalent to this building when
subjected to static lateral equivalent loading along
the most adverse seismic direction.




Figure 4. Vertical elevation of the four-storey
reinforced concrete structure in the seismic direction   Figure 6. Beams reinforced section; pushover is
                                                         considered along the horizontal y-axis while x-axis
          All the columns are assumed to be identical    is the other horizontal direction
and all the beams equal. Fig. 5 and Fig.6 show           Table 1. Steel reinforcements section and their
respectively the columns and beams sections.             locations in columns transverse sections
Columns characteristics are:          section height            Section        Distance d x Distance d y
 h  400 mm , height of the confined part                       mm2             mm              mm
 h c  350mm , section width b  300 mm and width               255            125              175
of the confined part bc  250mm . Table 1 gives the             127.5          0                175
reinforcements sections and their locations.                    127.5          125              0

                                                         Table 2. Steel reinforcements section and their
                                                         locations in beams transverse sections
                                                               Section        Distance d x Distance d z
                                                                mm2            mm               mm
                                                                255           25                125
                                                                255           775               125
                                                               127.5          25                0
                                                               127.5          775               0

                                                                 Material behavior for steel reinforcement
                                                         bars is chosen to be such that E  2.11011 Pa ,
Figure 5. Columns reinforced section; pushover is        y  500 106 Pa      and   0.05 . For confined
considered along the y-axis while x-axis is the other    concrete, the following characteristics are assumed
horizontal direction
                                                         to     hold:    fc  20 106 Pa ,     f t  2.2  106 Pa ,
        Beam characteristics are as follows:              co  0.002 and k  1.2 . The unconfined concrete is
compressed span height h  200 mm , height of the        assumed to have the same properties as for confined
confined part of compressed span h c  200mm ,           concrete except that k  1.02 . Material of struts that
                                                         are equivalent to infills is assumed to be like that of
height of the beam H  600mm , height of the
                                                         concrete      with     the     following      properties:


                                                                                                 1180 | P a g e
Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of
       Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com
                     Vol. 3, Issue 1, January -February 2013, pp.1178-1183
fc  10 106 Pa ,   f t  1.1 106 Pa ,   co  0.001 and
k  1.02 .

5. RESULTS AND DISCUSSION
          The infill section is considered to be
uniform over all the infilled stories of the building.
Fig.7 gives the different configurations of infills that
are considered. These include the bare frame (a),
variable level weak storey (b)-(e) and the complete
infilled frame (f).
                                                            (7e)




(7a)
                                                            (7f)

                                                            Figure 7: Considered frame infilled configurations;
                                                            (a) bared frame; (b) bared first storey; (c) bared
                                                            second storey;         (d) bared third storey; (e) bared
                                                            fourth storey and               (f) completely infilled
                                                            frame
                                                            Fig.8 gives pushover curves, as they were computed
                                                            by ZeusNL for the different infilled frame
                                                            configurations and given infill section. These last
                                                            have        been       varied       in      the       set
(7b)                                                        100 100; 200  200; 300  300; 400  400 . This
                                                            parametric study is intended to determine the effect
                                                            of infill section for a given infilled configuration. It
                                                            enables to answer the question about which weak
                                                            storey will have a minor effect on seismic
                                                            performance?
                                                            Fig.9 gives pushover curves, but this time as
                                                            function of the infilled configuration for the different
                                                            infill      section      taken       in      the      set
                                                            100 100; 200  200; 300  300; 400  400 . This is
                                                            to determine for a given infilled section which
                                                            configuration performs the best?
(7c)                                                                           3.5E+05
                                                                               3.0E+05
                                                              Base shear (N)




                                                                               2.5E+05
                                                                               2.0E+05
                                                                               1.5E+05
                                                                               1.0E+05
                                                                               5.0E+04
                                                                               0.0E+00
                                                                                         0   0.2        0.4          0.6      0.8
                                                                                                   Roof drift (m)

                                                            (8a)
(7d)


                                                                                                                    1181 | P a g e
Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of
                      Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com
                                    Vol. 3, Issue 1, January -February 2013, pp.1178-1183
                   3.5E+05                                                                            3.5E+05

                   3.0E+05                                                                            3.0E+05
  Base shear (N)




                                                                                 Base shear (N)
                   2.5E+05                                                                            2.5E+05                                               100x100
                                                          100x100
                   2.0E+05                                                                            2.0E+05                                               200x200
                                                          200x200
                                                                                                                                                            300x300
                                                          300x300                                     1.5E+05
                   1.5E+05                                                                                                                                  400x400
                                                          400x400
                   1.0E+05                                                                            1.0E+05
                   5.0E+04                                                                            5.0E+04
                   0.0E+00                                                                            0.0E+00
                             0   0.2        0.4          0.6         0.8                                            0         0.2         0.4              0.6                 0.8
                                       Roof drift (m)                                                                                Roof drift (m)
(8b)                                                                            (8f)

                   3.5E+05                                                      Figure 8: Pushover curves as function of infill
                   3.0E+05
                                                                                sections for the different infilled configurations; (a)
                                                               100x100          bared frame;          (b) bared first storey; (c) bared
 Base shear (N)




                   2.5E+05                                     200x200          second storey; (d) bared third storey; (e) bared fourth
                                                               300x300
                   2.0E+05
                                                               400x400
                                                                                storey and (f) completely infilled frame
                   1.5E+05
                                                                                          Fig.8 and Fig.9 show that infill has always
                   1.0E+05
                                                                                a benefit effect of the lateral seismic behavior of the
                   5.0E+04                                                      portal frame as the obtained capacities are always
                   0.0E+00                                                      higher independently of where the infill has been
                             0   0.2         0.4           0.6            0.8   placed. As this can be seen from Fig.8b, if the first
                                        Roof drift (m)                          storey is not infilled, then there is no need to seek
(8c)                                                                            enhancing the seismic behavior of the building, by
                                                                                inserting infills in the upper stories. Also, as seen
                   3.5E+05                                                      from Fig. 9a, if the infill quantity is not enough, only
                                                          100x100               insignificant changes will be observed           on the
                   3.0E+05
                                                          200x200
                                                          300x300
                                                                                capacities independently from where the weak
 Base shear (N)




                   2.5E+05
                                                          400x400               storey exists. The infill will affect in this case only
                   2.0E+05                                                      the initial stiffness and insignificant variations
                   1.5E+05                                                      appear in the lateral capacity.
                                                                                                      1.0E+05
                   1.0E+05

                   5.0E+04
                                                                                                      8.0E+04
                   0.0E+00
                                                                                 Base shear (N)




                             0   0.2        0.4          0.6             0.8                          6.0E+04
                                       Roof drift (m)                                                                                                    Bared frame
                                                                                                                                                         Bared first storey
(8d)                                                                                                  4.0E+04                                            Bared second storey
                                                                                                                                                         Bared third storey
                                                                                                                                                         Bared fourth storey
                                                                                                      2.0E+04                                            Complete filled frame
                   3.5E+05

                   3.0E+05
                                                                                                      0.0E+00
 Base shear (N)




                   2.5E+05                                                                                      0       0.1    0.2      0.3       0.4        0.5         0.6           0.7
                                                                                                                                        Roof drift (m)
                                               100x100
                   2.0E+05
                                               200x200                          (9a)
                   1.5E+05                     300x300                                                1.6E+05
                                               400x400
                   1.0E+05

                   5.0E+04                                                                            1.2E+05
                                                                                     Base shear (N)




                   0.0E+00
                             0   0.2        0.4          0.6             0.8                          8.0E+04
                                       Roof drift (m)                                                                                            Bared frame
                                                                                                                                                 Bared first storey
(8e)                                                                                                  4.0E+04                                    Bared second storey
                                                                                                                                                 Bared third storey
                                                                                                                                                 Bared fourth storey
                                                                                                                                                 Complete filled frame
                                                                                                      0.0E+00
                                                                                                                0       0.1   0.2      0.3       0.4       0.5       0.6             0.7
                                                                                                                                       Roof drift (m)


                                                                                (9b)


                                                                                                                                                         1182 | P a g e
Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of
                                Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com
                                              Vol. 3, Issue 1, January -February 2013, pp.1178-1183
                 2.5E+05                                                                        stories should be first infilled and the infill quantity
                                                           Bared frame
                                                           Bared first storey                   should be significant.
                                                           Bared second storey
                 2.0E+05
                                                           Bared third storey
                                                                                                          The obtained results have shown also that
                                                           Bared fourth storey                  some infill configurations with bared stories are
Base shear (N)




                                                           Complete filled frame
                 1.5E+05
                                                                                                more advantageous than the complete infilled frame
                 1.0E+05
                                                                                                in terms of ductility, while the highest stiffness is
                                                                                                always achieved by the configuration where all the
                 5.0E+04                                                                        stories are infilled.

                 0.0E+00                                                                        REFERENCES
                           0   0.1    0.2       0.3        0.4        0.5          0.6    0.7
                                                Rood drift (m)
                                                                                                 [1]  H. Holmes. Steel frames with brickwork
                       (9c)                                                                           and concrete infilling. Proceedings of the
                 3.0E+05
                                                                                                      Institute of Civil Engineers 1961; 19:473-
                                                                                                      478.
                 2.5E+05
                                                                                                 [2]  B. Stafford Smith. Behaviour of the square
                 2.0E+05                                                                              infilled frames. Journal of Structural Div.
Base shear (N)




                                                                                                      ASCE 1966; 92:381-403.
                 1.5E+05
                                                                                                 [3]  R.E. Klingner, V.V. Bertero. Earthquake
                 1.0E+05                                                                              resistance of infilled frames. Journal of
                 5.0E+04             Bared frame                 Bared first storey
                                                                                                      Structural Engineering, ASCE 1978;
                                     Bared second storey
                                     Bared fourth storey
                                                                 Bared third storey
                                                                 Complete fillled frame
                                                                                                      104:973-989.
                 0.0E+00
                           0   0.1    0.2       0.3        0.4        0.5          0.6    0.7
                                                                                                 [4]  T.N. Valiasis, K.C. Stylianidis, G.G.
                                                Roof drift (m)
                                                                                                      Penelis. Hysteresis Model for weak brick
                       (9d)                                                                           masonry infills in R/C frames under lateral
                       Figure 9: Pushover curves as function of the infilled                          reversals.       European        Earthquake
                       configuration for different infill sections;      (a)                          Engineering 1993; 1:1–9.
                       100 100 ; (b) 200 200 ; (c) 300  300 ; (d)                             [5]  T.B. Panagiotakos, M.N. Fardis. Seismic
                        400 400 ;     (e) bared fourth storey and (f)                                response of infilled RC frames structures.
                       completely infilled frame                                                      Proceedings of the 11th World Conference
                                 Some frame configurations with partially                             on Earthquake Engineering, Acapulco,
                       infilled stories are more advantageous than the                                Mexico. Paper no. 225. Oxford: Pergamon,
                       complete infilled frame in terms of ductility as this                          1996.
                       can be seen from Fig.8e, Fig.8f , Fig.9c and Fig.9d.                      [6]  Applied Technology Council. NEHRP
                       The bared fourth storey will have quantitatively                               Guidelines for the seismic rehabilitation of
                       higher ductility than the complete infilled frame                              buildings. FEMA 273, prepared by ATC
                       even if the initial stiffness shows the reverse                                (project 33) for the Building Seismic Safety
                       behavior. This behavior can be beneficial if                                   Council. Washington (DC): Federal
                       confirmed by experimental tests in order to increase                           Emergency Management Agency; 1997.
                       seismic performance of buildings. It can be assessed                      [7]  Applied Technology Council. Evaluation of
                       also through a dynamic modelling of the building, as                           earthquake damaged concrete and masonry
                       irregularity from bared stories can have a drastic                             wall buildings - basic procedures manual.
                       effect on the results that could not be assessed                               FEMA 306, prepared by ATC (project 43)
                       through only nonlinear static analysis.                                        for the Partnership for Response and
                                                                                                      Recovery. Washington (DC): The Federal
                       6. CONCLUSION                                                                  Emergency Management Agency; 1998.
                                 The effect of infills on seismic performance                    [8]  ASCE. FEMA 356 Prestandard and
                       of reinforced concrete building was analyzed. This                             commentary for the seismic rehabilitation
                       was achieved through using the concept of                                      of buildings. Reston (VA): American
                       equivalent compression diagonal strut that enables to                          Society of Civil Engineers; 2000.
                       model the infill mechanical behavior. Considering                         [9]  R.J. Mainstone. On the stiffnesses and
                       regular buildings for which the seismic response can                           strengths of infilled frames. Proc Inst Civil
                       be sought by means of the equivalent portal frame                              Eng 1971(Suppl. iv):57-90 [7360 S].
                       subjected to lateral static equivalent loads to seismic                   [10] B. Stafford Smith. Behavior of square
                       action, pushover curves were derived by using                                  infilled frames. Journal of       Structural
                       ZeusNL software package.                                                       Engineering, ASCE 1966:381-403.
                                 The obtained results have shown that infill                     [11] A.S. Elnashai, V.K. Papanikolaou, D.H.
                       enhances always seismic performance. This                                      Lee, 2008. Zeus NL A system for inelastic
                       enhancement is however largely affected by the                                 analysis: User Manual, Version 1.8.7,
                       distribution of infill through the levels of the                               University of Illinois at Urbana Champaign,
                       building stories. For infill to be beneficial, the lower                       Mid- America Earthquake Center.


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Gc3111781183

  • 1. Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com Vol. 3, Issue 1, January -February 2013, pp.1178-1183 Modelling the Effect of Infill Walls on Seismic Performance of Reinforced Concrete Buildings Sabri Attajkani*, Abdellatif Khamlichi*, Abdellah Jabbouri* *Department of Physics, Abdelmalek Essaâdi University, M’hannech 2, Tetouan, Morocco ABSTRACT Infill walls contribute to lateral stiffness mortar used, reinforcements, type of junction with and resistance of buildings they stuff. These the frame members, etc. variations of rigidity and strength are dependent on the mechanical properties of the material used Because of the complexity to take into for the infill and also on the interaction existing account the infill effect on the frame behavior, many between this last and the frame. In this work, researches have attempted at simplifying the masonry like infill walls were modeled by using modelling of the infill effect on the frame response the equivalent diagonal strut concept in order to by introducing simple analytical models. Extensive asses their involvement in seismic resistance of experimental investigations were used to identify regular reinforced concrete building. Pushover these approximate models. In this context, infilled analysis was performed by means of ZeusNL steel frames were studied at first. On the basis of software package. Various scenarios of infilled experimental evidence showing that detachment of frames that include weak story arrangements at the frame from the infill occurs, Holmes [1] has different storey levels were considered. proposed replacing the panel by an equivalent Comparison between complete infilled building, diagonal strut made of the same material as the infill partially infilled with a weak story and bared and having a width equal to 1/3 of the infill diagonal buildings was performed. The obtained results length. Based on experimental investigation on have shown that infill walls have considerable diagonally and laterally loaded square infilled steel effect on the lateral stiffness and resistance of frames, Stafford Smith [2] has subsequently reinforced concrete buildings when subjected to developed furthermore the idea of an equivalent strut the static equivalent seismic loads. It was found as suggested by Holmes, and provided a numerical also that infill enhances seismic performance. procedure to evaluate its dimensions. This enhancement is however largely affected by The procedure proposed in [2] for the the distribution of infill through the building evaluation of the geometrical dimensions of the stories. The soft storey mechanism was found to equivalent strut that represents the stiffening effect be more severe when the bared storey is located of the infill is nowadays well accepted. It was found in the inferior part of the building. For non to be sufficient in many situations, in spite of infilled higher stories an unusual equilibrium neglecting some mechanical aspects of the infill- state can be reached showing very high lateral frame interaction [3-5]. Other refined models that resistance. embody the effect of infills walls can be found in the literature [7-10]. Keywords - masonry infills, reinforced concrete The equivalent strut characteristics are buildings, seismic performance, pushover, identified according to Mainstone model [9] and equivalent diagonal strut used after that for pushover analysis of the infilled frames, where all the walls are replaced by their 1. INTRODUCTION equivalent diagonal struts. ZeusNL [11] software It is well known that infill walls enhance package is employed in this analysis. The objective the lateral behavior of the frames they fill up. In is to assess the influence of infills on seismic common situations, the infill stiffens the frame capacity of buildings. A four-storey three-bay laterally by an order of magnitude and increases its reinforced concrete building will be studied and the ultimate strength to very high values. These weak-story effect investigated. variations of stiffness and strength are dependent on the mechanical properties of the material used for 2. EQUIVALENT STRUT MODELS FOR the infill: masonry, concrete blocs, reinforced INFILLED FRAMES concrete, etc. The interaction between the frame and In FEMA 273 [6], FEMA 306 [7] and the infill wall is also strongly affected by the FEMA 356 [8] it is suggested that the stiffness of the extension of the infill in the frame. It is also infills is represented in the structural model by influenced by the ratio between the horizontal and equivalent diagonal struts based on the work of vertical applied loads and the infill characteristics: Mainstone [9]. The equivalent strut width is given by 1178 | P a g e
  • 2. Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com Vol. 3, Issue 1, January -February 2013, pp.1178-1183 nonlinear concrete model with constant active H2  L2 w  0.201  Ef Ic H0.1 (1) confinement modelling (con2), Fig.2. This enables H0.4  Ed ssin(2)  0.1 accurate uniaxial concrete behaviour description with where a constant confining pressure is assumed in order to take into account the maximum transverse  H    tan 1   (2) pressure from confining steel. This is introduced on  L  the model through a constant confinement factor, where s is the actual infill thickness that is used to scale up the stress-strain relationship in contact with the frame, d the diagonal length of throughout the entire strain range. To enter this the infill, E d is the Young modulus of the infill concrete model during simulations, four parameters along the diagonal, E f the Young modulus of the are required: compressive strength f c , tensile reinforced concrete, H and L are the height and the strength f t , crushing strain  co and confinement length of the frame, and H and L are the height factor k . and the length of the infill as shown in Fig.1, finally Ic is the entire inertia moment of the cross- sectional area of the column. Figure 2. Uniaxial constant confinement concrete model The reinforcement steel behavior was assumed to be a bilinear elastic plastic model with kinematics strain-hardening (stl1), Fig.3. This model Figure 1. Scheme of the infilled-frame showing the is applied for the uniaxial modelling of mild steel. equivalent strut median fibre To enter this model during simulations, three parameters are required: Young’s Modulus E , yield 3. STATIC NONLINEAR PUSHOVER ANALYSIS strength  y and kinematic strain-hardening  . BY MEANS OF ZEUSNL SOFTWARE ZeusNL is an open source software package [11] which provides an efficient way to run structural analyses such as conventional and adaptive pushover and nonlinear dynamic time- history. The modelling takes into account both geometric and material nonlinear behaviour. Common concrete and steel material models are available, together with a large library of elements that can be used with a wide choice of typical pre- defined steel, concrete and composite section configurations. The applied loading can include constant or variable forces, displacements and accelerations. In the conventional pushover analysis which is used in the following, the applied loads vary proportionally according to a predefined Figure 3. Uniaxial bilinear elastic-plastic law with pattern. The post-peak response is obtained with a kinematic strain-hardening modelling mild steel displacement control procedure. Modelling static pushover under ZeusNL Static pushover analysis was conducted by software requires entering configuration of members taking the most adverse seismic direction when the sections, material properties, applied loadings and building structure is assumed to be a plane gateway analysis protocol. frame. Response control protocol was chosen to In the present analysis, the concrete monitor the nonlinear analysis. This refers to the behaviour was chosen to be described by the situation where the displacement of the building roof 1179 | P a g e
  • 3. Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com Vol. 3, Issue 1, January -February 2013, pp.1178-1183 is specified by the user and is incrementally confined part of the beam Hc  600mm , effective increased. The loading applied as well as the width of the compressed span B  1250mm , width deformations of the other nodes are determined by of confined part of the compressed span the solution of the program. Bc  1200mm , width of the beam b  300 mm and 4. PRESENTATION OF THE CASE STUDY width of the confined part of the beam bc  250mm . A reinforced concrete building consisting Table 2 gives the steel reinforcements bar sections of a regular framed structure having four stories and and their positions on the transverse beam sections. three bays is considered. The inter-storey height is 3m , the bay length is 4m . Fig.4 shows the portal frame which is equivalent to this building when subjected to static lateral equivalent loading along the most adverse seismic direction. Figure 4. Vertical elevation of the four-storey reinforced concrete structure in the seismic direction Figure 6. Beams reinforced section; pushover is considered along the horizontal y-axis while x-axis All the columns are assumed to be identical is the other horizontal direction and all the beams equal. Fig. 5 and Fig.6 show Table 1. Steel reinforcements section and their respectively the columns and beams sections. locations in columns transverse sections Columns characteristics are: section height Section Distance d x Distance d y h  400 mm , height of the confined part mm2 mm mm h c  350mm , section width b  300 mm and width 255 125 175 of the confined part bc  250mm . Table 1 gives the 127.5 0 175 reinforcements sections and their locations. 127.5 125 0 Table 2. Steel reinforcements section and their locations in beams transverse sections Section Distance d x Distance d z mm2 mm mm 255 25 125 255 775 125 127.5 25 0 127.5 775 0 Material behavior for steel reinforcement bars is chosen to be such that E  2.11011 Pa , Figure 5. Columns reinforced section; pushover is y  500 106 Pa and   0.05 . For confined considered along the y-axis while x-axis is the other concrete, the following characteristics are assumed horizontal direction to hold: fc  20 106 Pa , f t  2.2  106 Pa , Beam characteristics are as follows: co  0.002 and k  1.2 . The unconfined concrete is compressed span height h  200 mm , height of the assumed to have the same properties as for confined confined part of compressed span h c  200mm , concrete except that k  1.02 . Material of struts that are equivalent to infills is assumed to be like that of height of the beam H  600mm , height of the concrete with the following properties: 1180 | P a g e
  • 4. Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com Vol. 3, Issue 1, January -February 2013, pp.1178-1183 fc  10 106 Pa , f t  1.1 106 Pa , co  0.001 and k  1.02 . 5. RESULTS AND DISCUSSION The infill section is considered to be uniform over all the infilled stories of the building. Fig.7 gives the different configurations of infills that are considered. These include the bare frame (a), variable level weak storey (b)-(e) and the complete infilled frame (f). (7e) (7a) (7f) Figure 7: Considered frame infilled configurations; (a) bared frame; (b) bared first storey; (c) bared second storey; (d) bared third storey; (e) bared fourth storey and (f) completely infilled frame Fig.8 gives pushover curves, as they were computed by ZeusNL for the different infilled frame configurations and given infill section. These last have been varied in the set (7b) 100 100; 200  200; 300  300; 400  400 . This parametric study is intended to determine the effect of infill section for a given infilled configuration. It enables to answer the question about which weak storey will have a minor effect on seismic performance? Fig.9 gives pushover curves, but this time as function of the infilled configuration for the different infill section taken in the set 100 100; 200  200; 300  300; 400  400 . This is to determine for a given infilled section which configuration performs the best? (7c) 3.5E+05 3.0E+05 Base shear (N) 2.5E+05 2.0E+05 1.5E+05 1.0E+05 5.0E+04 0.0E+00 0 0.2 0.4 0.6 0.8 Roof drift (m) (8a) (7d) 1181 | P a g e
  • 5. Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com Vol. 3, Issue 1, January -February 2013, pp.1178-1183 3.5E+05 3.5E+05 3.0E+05 3.0E+05 Base shear (N) Base shear (N) 2.5E+05 2.5E+05 100x100 100x100 2.0E+05 2.0E+05 200x200 200x200 300x300 300x300 1.5E+05 1.5E+05 400x400 400x400 1.0E+05 1.0E+05 5.0E+04 5.0E+04 0.0E+00 0.0E+00 0 0.2 0.4 0.6 0.8 0 0.2 0.4 0.6 0.8 Roof drift (m) Roof drift (m) (8b) (8f) 3.5E+05 Figure 8: Pushover curves as function of infill 3.0E+05 sections for the different infilled configurations; (a) 100x100 bared frame; (b) bared first storey; (c) bared Base shear (N) 2.5E+05 200x200 second storey; (d) bared third storey; (e) bared fourth 300x300 2.0E+05 400x400 storey and (f) completely infilled frame 1.5E+05 Fig.8 and Fig.9 show that infill has always 1.0E+05 a benefit effect of the lateral seismic behavior of the 5.0E+04 portal frame as the obtained capacities are always 0.0E+00 higher independently of where the infill has been 0 0.2 0.4 0.6 0.8 placed. As this can be seen from Fig.8b, if the first Roof drift (m) storey is not infilled, then there is no need to seek (8c) enhancing the seismic behavior of the building, by inserting infills in the upper stories. Also, as seen 3.5E+05 from Fig. 9a, if the infill quantity is not enough, only 100x100 insignificant changes will be observed on the 3.0E+05 200x200 300x300 capacities independently from where the weak Base shear (N) 2.5E+05 400x400 storey exists. The infill will affect in this case only 2.0E+05 the initial stiffness and insignificant variations 1.5E+05 appear in the lateral capacity. 1.0E+05 1.0E+05 5.0E+04 8.0E+04 0.0E+00 Base shear (N) 0 0.2 0.4 0.6 0.8 6.0E+04 Roof drift (m) Bared frame Bared first storey (8d) 4.0E+04 Bared second storey Bared third storey Bared fourth storey 2.0E+04 Complete filled frame 3.5E+05 3.0E+05 0.0E+00 Base shear (N) 2.5E+05 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 Roof drift (m) 100x100 2.0E+05 200x200 (9a) 1.5E+05 300x300 1.6E+05 400x400 1.0E+05 5.0E+04 1.2E+05 Base shear (N) 0.0E+00 0 0.2 0.4 0.6 0.8 8.0E+04 Roof drift (m) Bared frame Bared first storey (8e) 4.0E+04 Bared second storey Bared third storey Bared fourth storey Complete filled frame 0.0E+00 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 Roof drift (m) (9b) 1182 | P a g e
  • 6. Sabri Attajkani, Abdellatif Khamlichi, Abdellah Jabbouri / International Journal of Engineering Research and Applications (IJERA) ISSN: 2248-9622 www.ijera.com Vol. 3, Issue 1, January -February 2013, pp.1178-1183 2.5E+05 stories should be first infilled and the infill quantity Bared frame Bared first storey should be significant. Bared second storey 2.0E+05 Bared third storey The obtained results have shown also that Bared fourth storey some infill configurations with bared stories are Base shear (N) Complete filled frame 1.5E+05 more advantageous than the complete infilled frame 1.0E+05 in terms of ductility, while the highest stiffness is always achieved by the configuration where all the 5.0E+04 stories are infilled. 0.0E+00 REFERENCES 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 Rood drift (m) [1] H. Holmes. Steel frames with brickwork (9c) and concrete infilling. Proceedings of the 3.0E+05 Institute of Civil Engineers 1961; 19:473- 478. 2.5E+05 [2] B. Stafford Smith. Behaviour of the square 2.0E+05 infilled frames. Journal of Structural Div. Base shear (N) ASCE 1966; 92:381-403. 1.5E+05 [3] R.E. Klingner, V.V. Bertero. Earthquake 1.0E+05 resistance of infilled frames. Journal of 5.0E+04 Bared frame Bared first storey Structural Engineering, ASCE 1978; Bared second storey Bared fourth storey Bared third storey Complete fillled frame 104:973-989. 0.0E+00 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 [4] T.N. Valiasis, K.C. Stylianidis, G.G. Roof drift (m) Penelis. Hysteresis Model for weak brick (9d) masonry infills in R/C frames under lateral Figure 9: Pushover curves as function of the infilled reversals. European Earthquake configuration for different infill sections; (a) Engineering 1993; 1:1–9. 100 100 ; (b) 200 200 ; (c) 300  300 ; (d) [5] T.B. Panagiotakos, M.N. Fardis. Seismic 400 400 ; (e) bared fourth storey and (f) response of infilled RC frames structures. completely infilled frame Proceedings of the 11th World Conference Some frame configurations with partially on Earthquake Engineering, Acapulco, infilled stories are more advantageous than the Mexico. Paper no. 225. Oxford: Pergamon, complete infilled frame in terms of ductility as this 1996. can be seen from Fig.8e, Fig.8f , Fig.9c and Fig.9d. [6] Applied Technology Council. NEHRP The bared fourth storey will have quantitatively Guidelines for the seismic rehabilitation of higher ductility than the complete infilled frame buildings. FEMA 273, prepared by ATC even if the initial stiffness shows the reverse (project 33) for the Building Seismic Safety behavior. This behavior can be beneficial if Council. Washington (DC): Federal confirmed by experimental tests in order to increase Emergency Management Agency; 1997. seismic performance of buildings. It can be assessed [7] Applied Technology Council. Evaluation of also through a dynamic modelling of the building, as earthquake damaged concrete and masonry irregularity from bared stories can have a drastic wall buildings - basic procedures manual. effect on the results that could not be assessed FEMA 306, prepared by ATC (project 43) through only nonlinear static analysis. for the Partnership for Response and Recovery. Washington (DC): The Federal 6. CONCLUSION Emergency Management Agency; 1998. The effect of infills on seismic performance [8] ASCE. FEMA 356 Prestandard and of reinforced concrete building was analyzed. This commentary for the seismic rehabilitation was achieved through using the concept of of buildings. Reston (VA): American equivalent compression diagonal strut that enables to Society of Civil Engineers; 2000. model the infill mechanical behavior. Considering [9] R.J. Mainstone. On the stiffnesses and regular buildings for which the seismic response can strengths of infilled frames. Proc Inst Civil be sought by means of the equivalent portal frame Eng 1971(Suppl. iv):57-90 [7360 S]. subjected to lateral static equivalent loads to seismic [10] B. Stafford Smith. Behavior of square action, pushover curves were derived by using infilled frames. Journal of Structural ZeusNL software package. Engineering, ASCE 1966:381-403. The obtained results have shown that infill [11] A.S. Elnashai, V.K. Papanikolaou, D.H. enhances always seismic performance. This Lee, 2008. Zeus NL A system for inelastic enhancement is however largely affected by the analysis: User Manual, Version 1.8.7, distribution of infill through the levels of the University of Illinois at Urbana Champaign, building stories. For infill to be beneficial, the lower Mid- America Earthquake Center. 1183 | P a g e