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IOSR Journal of Mechanical and Civil Engineering (IOSR-JMCE)
e-ISSN: 2278-1684,p-ISSN: 2320-334X, Volume 6, Issue 4 (May. - Jun. 2013), PP 01-06
www.iosrjournals.org
www.iosrjournals.org 1 | Page
A Study of Reduced Beam Section Profiles using Finite Element
Analysis
Kulkarni Swati Ajay 1
, Vesmawala Gaurang 2
1
(Department of ASGE, Army Institute of Technology, India)
2
(Department of Applied Mechanics, SVNIT, India)
Abstract: Reduced beam section (RBS) is one of the several connection types, which is economical and
popular for use in new steel moment frame structures in seismic zone. To form RBS connection, some portion of
the beam flanges at a short distance from column face is purposefully trimmed so that the yielding and plastic
hinge occurs within this area of flanges. Use of RBS connection is found advantageous due to: a) the shear
force in the panel zone is reduced; b) the force demand in column continuity plates i.e. stiffeners are reduced;
and c) strong-column – weak-beam requirement is satisfied. Although, radius cut RBS is qualified by
ANSI/AISC, FEMA codes, various flange cut shapes like constant, tapered, radius cut, drilled holes are possible
to reduce the cross sectional area of beam flanges. The purpose of this study is to understand behavior of RBS
beam-to-column moment connections for various flange cut geometries. This document represents nonlinear
finite element analysis of the connection models performed using the computer program, ANSYS/Multiphysics
Keywords - Steel structures, steel connections, reduced beam section, RBS profiles
I. INTRODUCTION
Before Northridge and Kobe earthquakes, welded flange and bolted / welded web connection i.e. pre-
Northridge connection (Fig. 1) was the commonly used connection for steel moment resisting frames. Steel
moment resisting frames are rectilinear assemblies of columns and beams that are typically joined by welding or
high strength bolting or both. Resistance to lateral loads is provided by flexural and shearing actions in the
beams and the columns. Lateral stiffness is provided by the flexural stiffness of the beams and columns [1]. The
poor performance of pre-Northridge moment connections led the research to investigate the causes of failure and
to develop alternative connections for repair, rehabilitation and new construction [2, 3]. In response to this,
many solutions to the moment resisting connections for steel buildings have been proposed. These connections
fall in one of the two categories: strengthening connection by addition of cover plates, ribs or haunches or
weakening the beam cross-section away from the column face. Reduced beam section (Fig. 2) is a weakening
strategy in which the strategic trimming of beam flanges at a short distance from column flange is planned to
promote stable yielding at trimmed portion as well as to protect welded joint.
Fig.1 Typical pre-Northridge beam-to-column moment connection.
To learn the behavior of various flange cut profiles, in this paper nonlinear finite element study of connections
subjected to straight cut, tapered cut, radius cut is conducted using ANSYS software.
Fig. 2 Typical reduced beam section moment connection.
A Study of Reduced Beam Section Profiles using Finite Element Analysis
www.iosrjournals.org 2 | Page
II. Flange-Cut Profiles Literature Study
The concept weakening was proposed by Plumier A [4, 5] has been adopted as an appealing
alternative after Northridge and Kobe earthquake research developments. Many flange-cut geometry schemes
were analyzed and tested by researchers as shown in Fig 2.
Fig.3 Reduced beam section patterns
 Performance of the ‘straight cut’ RBS (Fig. 3a) was not found well because of fractures after initial yielding
due to stress concentration at the corner of the cut [4-8].
 Further, the constant / staggered ‘drilled holes’ weakening pattern (Fig.3b, 3c) was studied as one of the
flange weakening strategy. Although, RBS beam with staggered holes shows plastic deformation capacity
more than RBS beam with arranged holes in a line.It was observed that, the clear strain concentration regions
occurred at the beam flanges with drilled holes. [9-10].
 For tapered cut [6, 87, 11-17] geometry used to be defined on the moment demand (Fig. 3d). Plastic straining
in the taper cut reduced beam flange was found uniform. However, for tapered cut RBS the stress
concentration at the re-entrant corner eventually led to fracture of the beam flange at the narrowest section.
This problem has been found avoidable with radiused section cut at re-entrant corners of a tapered RBS.
After significant plastic rotation, both the constant cut and tapered cut RBS connections have experienced
fractures within the RBS.
 In order to provide a cut-out shape with minimum stress concentration and uniform strain distribution as well
as economical fabrication, the concept of ‘radius cut’ or ‘dog bone’ (Fig. 2, 3e, 4) then found wide
adaptability, achieves significant plastic rotational capacity and it is less sensitive to fabrication details than
the tapered RBS section. Table 1, shows the standard cut parameters which are followed by various codes to
have RBS geometry.
Since 1994, extensive research on the cyclic behavior of the RBS connection has been carried out in
US and Japan. A substantial research has been carried out to study its various properties. Prequalified RBS
connection details are described in Federal Emergency Management Academy (FEMA) 350-353, 355D [18-21,
6] and American Institute of Steel Construction (ANSI/AISC) 341-10,358-10,360-10 and AISC Steel design
guide series –13 [22-25] and National Institute of standards and Technology-NEHRP Seismic Design Technical
Brief No. 2 [26].
Fig.4 Radius cut RBS geometry detail
Table 1: Geometrical characteristics of reduced beam section
FEMA350-2000 OMF (Ordinary Moment Frame) ,SMF EC8, Part 3 AISC 358-05 ( IMF, SMF)
a  (0.5 to 0.75)bf
a = 0.6 bf a  (0.5 to 0.75)bf
b  (0.65 to 0.85) db b = 0.75 db b  (0.65 to 0.85) db
c ≤ 0.25bf g=c ≤ 0.25bf 0.1bf ≤ c ≤ 0.25bf
s = a+ b/2 s = a+ b/2 --
r = (4 c2
+ b2
)/8 c r = (4g 2
+b2
)/8g --
A Study of Reduced Beam Section Profiles using Finite Element Analysis
www.iosrjournals.org 3 | Page
III. Finite Element Analysis
Sections, W14 × 283 as a column and W 30 × 132 as beam, as considered by Pantelides et al. [27] are
used for current study. For further study, section profile details (Fig. 5) as suggested by Iwankiw N [15] are
followed. For all connections 50% flange reduction is done. For this study specimens are assumed without
continuity plates. Geometric details of all models are tabulated in Table 2 and 3.
Table 2: Selected member’s section properties
Fig. 5 Reduced beam section profile options ( Ref: Iwankiw N[15 ])
Equation given by Iwankiw N [15] is as followes:
= ….. (1)
Where, = plastic section modulus of beam strong axis at minimum RBS
= plastic section modulus of original beam about its strong axis
= plastic section modulus of the beam flanges only
= maximum flange-width reduction factor
Table 3: Reduced beam section –straight/taper/circular cut details
RBS 2 ( W 14 ×283) Straight Cut Taper Cut Radius Cut
( in.3
) 278.82 278.82 278.82
( in.3
) 433.64 433.64 433.64
( in.3
) 309.22 309.22 309.22
0.5 0.5 0.5
‘a’ (in.) 6.5 6.5 6.5
(in.) 2.64 2.64 2.64
e ( in.) 17 23.505 17
Length of the beam from column
centre (in)
156 156 156
Height of the column (in) 194 194 194
Member Depth
d
in.
Web
Thk
(in)
Flange
Width
(in)
Flange
Thk
(in)
Moment of Inertia
x (in
3
)
W 14× 283 16.74 1.29 16.11 2.07 3080
W 30 × 283 30.31 0.62 10.55 1.00 5770
A Study of Reduced Beam Section Profiles using Finite Element Analysis
www.iosrjournals.org 4 | Page
The fundamental assumptions made to idealize steel mechanical properties are: Young’s modulus of
2×105
MPa, Poisson’s ratio of 0.3 and yield stress = 50ksi. Multi-linear stress strain curve are input directly as
element material property for cyclic analyses (Figure 6A). An element SOLID45 from ANSYS element library
is used for the 3-D finite element modeling of the RBS moment connection (Figure 6B). The column base was
assumed as pin connected at both the ends. The beam top and bottom flange is laterally restrained
at,
yyb
FErL 86.0 . In ANSYS model, the beam to column element connection is configured as fully
restrained. Weld access hole configuration is considered as per FEMA350-2000. Beam tip is subjected to
incremental monotonic displacement (Figure 7A, B) for 0.05 radians as per standard loading history considered
AISC 341 2002 [30], is shown in Figure 5D. von Mises stresses for the specimens with RBS, as well as with
RBS and CP are observed ( Figure 6, 7, 8).
Fig. 6 A) Material property, B) . Meshing (Element - SOLID 45)
Fig. 7 A) Boundary condition B) Loading history
Fig. 8A, B Von Mises Stress distribution at 0.05 radians for straight cut RBS
A Study of Reduced Beam Section Profiles using Finite Element Analysis
www.iosrjournals.org 5 | Page
Fig. 9A, B Von Mises Stress distribution at 0.05 radians for taper cut RBS
Fig. 10A, B Von Mises Stress distribution at 0.05 radians for radius cut RBS
IV. DISCUSSION AND CONCLUSION
This study is pilot exercise done to learn behavior of different cut profiles and to compare them. From the above
Von Mises stress diagrams, it can be observed that:
1. Maximum Von Mises stress intensity for all connections is in between 65 to 75 ksi for 0.05 radians. Stress
intensity in panel zone is in between 35 to 55 ksi for all connections.
2. Stress contours are of uniform nature for the radius cut RBS. For the trapezoidal and straight cut RBS
connections stress concentration is observed at the re-entrant corners eventually may lead to fracture of the
beam flange.
3. At 0.05 radians beam lateral torsional buckling and column flange twisting was found almost same in all
cases.
4. RBS connections are not studied with respect to Indian profiles study can be made to learn its various
parameters.
REFERENCES
[1]. Farzad Naeim (ed), Seismic Design Handbook 2nd
edn. (Kluwer Acedemic Publishers Group, USA, 2001).
[2]. D. K. Miller, Lessons learned from the Northridge earthquake, Engineering. Structures, 20(4-6), 1998, 249-260.
[3]. M. Nakashima, P.Chusilp, A partial view of Japanese post-Kobe seismic design and construction practices. Earthquake Engineering
and Engineering Seismology, (4), 1998, 1-13.
[4]. A. Plumier, New idea for safe structure in seismic zone, In: Proceedings of IABSE symposium on mixed structures including new
materials, 1990, 431-36.
[5]. Plumier et al. Patent No. 5148642, USA, 1992.
[6]. FEMA-355D, State of the Art Report on Connection Performance. Roeder C, Team Leader. Federal Emergency Management
Agency, Washington, DC, 2000.
[7]. K. S. Moore, J. O. Malley, M. D. Engelhardt, Design of reduced beam section (RBS) moment frame connections. Steel Tips,
Structural steel education council. USA, 1999.
[8]. Plumier A. General report on local ductility. Journal of Constructional Steel research 2000; 55: 91-107.
[9]. K. C. Tsai, C. Y. Chen, Performance of ductile steel beam column moment connections, 11th
World Conference on Earthquake
Engineering, 1996.
[10]. S. J. Lee, S. E. Han, S.Y. Noh and S. W. Shin, Deformation capacity of reduced beam section moment connection by staggered holes.
1067-1072.
[11]. S. J. Chen, Y. C. Chao, Effect of composite action on seismic performance of steel moment connections with reduced beam sections.
Journal of Constructional Steel Research , 57, 2001, 417-434.
[12]. S. J. Chen, J. M. Chu and Z. L. Chou, Dynamic behavior of steel frames with beam flanges shaved around connection, Journal of
Constructional Steel Research, 42, 1997, 49-70.
[13]. S. J. Chen, C. H. Yeh and J. M. Chu, Ductile steel beam-to-column connections for seismic resistance, Journal of Structural
Engineering , 122(11), 1996, 1292-1299.
[14]. S. J. Chen, Design of ductile seismic moment connections, increased beam section method and reduced beam section method.
[15]. N. Iwankiw, Seismic design enhancements and the reduced beam section detail for steel moment frames, Practice Periodical on
structural Design and Connection. 9(2), 2004, 87-92.
A Study of Reduced Beam Section Profiles using Finite Element Analysis
www.iosrjournals.org 6 | Page
[16]. M. A. Shayanfar M A, A. Mohammadi, An investigation on the behavior of the modified beam-to-column connections by means of
non-linear finite element method, 4th Structural Specialty Conference of the Canadian Society for Civil Engineering.
[17]. A. Zekioglu, H. Mozaffarian, K. L. Chang,C. M. Uang, Designing after Northridge. Modern Steel Construction , 37(3), 1997, 36-42.
[18]. FEMA-350. Recommended seismic design criteria for new steel moment frame buildings. Washington, DC, Federal Emergency
Management Agency, 2000.
[19]. FEMA-351. Recommended seismic evaluation and upgrade criteria for existing welded steel moment frame buildings. Washington,
DC: Federal Emergency Management Agency, 2000.
[20]. FEMA-352. Recommended post-earthquake evaluation and repair criteria for welded, steel moment frame buildings. Washington,
DC: Federal Emergency Management Agency, 2000.
[21]. FEMA-353. Recommended specifications and quality assurance guidelines for steel moment frame construction for seismic
applications. Washington, DC, Federal Emergency Management Agency, 2000.
[22]. AISC (2005a), ANSI/AISC 341-05. Seismic provisions for structural steel buildings, American Institute of Steel Construction, Inc.,
Chicago, IL.2005.
[23]. AISC (2005b), ANSI/AISC 358-05. Prequalified connections for special and intermediate steel moment frames for seismic
applications including Supplement No. 1, American Institute of Steel Construction, Chicago, IL.2005.
[24]. AISC (2005c), ANSI/AISC 360-05. Specification for structural steel buildings, American Institute of Steel Construction, Chicago,
IL.2005.
[25]. AISC Steel Design Guide Series-13, Stiffenening of Wide-Flange Columns at Moment Connections: Wind and Seismic Applications,
American Institute of Steel Construction, Inc.,Chicago, IL.1999.
[26]. R. O. Hamburger, H. Krawinlker, J. M. Malley and S. M. Adan, Seismic Design of Steel Special Moment Frame- A Guide for
Practicing Engineers, NEHRP Seismic Design Technical Brief No. 2, USA, 2009.
[27]. C. P. Pantelides, L. D. Reaveley, and S. M. Adan, Chapter 23 - Analysing Steel Moment-Resisiting Connections using Finite
Element Modelling, in M. Papadrakakis, D. C. Charmpis, N. D. Lagaros, and Y. Tsompanakis, (Eds), Computational Structural
Dynamics and Earthquake Engineering , CRC Press, Taylor and Francis Group, UK, 2009, 363-376.
[28]. ANSYS/Multiphysics Version 11, ANSYS, Inc., Canonsburg, PA.

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A Study of Reduced Beam Section Profiles using Finite Element Analysis

  • 1. IOSR Journal of Mechanical and Civil Engineering (IOSR-JMCE) e-ISSN: 2278-1684,p-ISSN: 2320-334X, Volume 6, Issue 4 (May. - Jun. 2013), PP 01-06 www.iosrjournals.org www.iosrjournals.org 1 | Page A Study of Reduced Beam Section Profiles using Finite Element Analysis Kulkarni Swati Ajay 1 , Vesmawala Gaurang 2 1 (Department of ASGE, Army Institute of Technology, India) 2 (Department of Applied Mechanics, SVNIT, India) Abstract: Reduced beam section (RBS) is one of the several connection types, which is economical and popular for use in new steel moment frame structures in seismic zone. To form RBS connection, some portion of the beam flanges at a short distance from column face is purposefully trimmed so that the yielding and plastic hinge occurs within this area of flanges. Use of RBS connection is found advantageous due to: a) the shear force in the panel zone is reduced; b) the force demand in column continuity plates i.e. stiffeners are reduced; and c) strong-column – weak-beam requirement is satisfied. Although, radius cut RBS is qualified by ANSI/AISC, FEMA codes, various flange cut shapes like constant, tapered, radius cut, drilled holes are possible to reduce the cross sectional area of beam flanges. The purpose of this study is to understand behavior of RBS beam-to-column moment connections for various flange cut geometries. This document represents nonlinear finite element analysis of the connection models performed using the computer program, ANSYS/Multiphysics Keywords - Steel structures, steel connections, reduced beam section, RBS profiles I. INTRODUCTION Before Northridge and Kobe earthquakes, welded flange and bolted / welded web connection i.e. pre- Northridge connection (Fig. 1) was the commonly used connection for steel moment resisting frames. Steel moment resisting frames are rectilinear assemblies of columns and beams that are typically joined by welding or high strength bolting or both. Resistance to lateral loads is provided by flexural and shearing actions in the beams and the columns. Lateral stiffness is provided by the flexural stiffness of the beams and columns [1]. The poor performance of pre-Northridge moment connections led the research to investigate the causes of failure and to develop alternative connections for repair, rehabilitation and new construction [2, 3]. In response to this, many solutions to the moment resisting connections for steel buildings have been proposed. These connections fall in one of the two categories: strengthening connection by addition of cover plates, ribs or haunches or weakening the beam cross-section away from the column face. Reduced beam section (Fig. 2) is a weakening strategy in which the strategic trimming of beam flanges at a short distance from column flange is planned to promote stable yielding at trimmed portion as well as to protect welded joint. Fig.1 Typical pre-Northridge beam-to-column moment connection. To learn the behavior of various flange cut profiles, in this paper nonlinear finite element study of connections subjected to straight cut, tapered cut, radius cut is conducted using ANSYS software. Fig. 2 Typical reduced beam section moment connection.
  • 2. A Study of Reduced Beam Section Profiles using Finite Element Analysis www.iosrjournals.org 2 | Page II. Flange-Cut Profiles Literature Study The concept weakening was proposed by Plumier A [4, 5] has been adopted as an appealing alternative after Northridge and Kobe earthquake research developments. Many flange-cut geometry schemes were analyzed and tested by researchers as shown in Fig 2. Fig.3 Reduced beam section patterns  Performance of the ‘straight cut’ RBS (Fig. 3a) was not found well because of fractures after initial yielding due to stress concentration at the corner of the cut [4-8].  Further, the constant / staggered ‘drilled holes’ weakening pattern (Fig.3b, 3c) was studied as one of the flange weakening strategy. Although, RBS beam with staggered holes shows plastic deformation capacity more than RBS beam with arranged holes in a line.It was observed that, the clear strain concentration regions occurred at the beam flanges with drilled holes. [9-10].  For tapered cut [6, 87, 11-17] geometry used to be defined on the moment demand (Fig. 3d). Plastic straining in the taper cut reduced beam flange was found uniform. However, for tapered cut RBS the stress concentration at the re-entrant corner eventually led to fracture of the beam flange at the narrowest section. This problem has been found avoidable with radiused section cut at re-entrant corners of a tapered RBS. After significant plastic rotation, both the constant cut and tapered cut RBS connections have experienced fractures within the RBS.  In order to provide a cut-out shape with minimum stress concentration and uniform strain distribution as well as economical fabrication, the concept of ‘radius cut’ or ‘dog bone’ (Fig. 2, 3e, 4) then found wide adaptability, achieves significant plastic rotational capacity and it is less sensitive to fabrication details than the tapered RBS section. Table 1, shows the standard cut parameters which are followed by various codes to have RBS geometry. Since 1994, extensive research on the cyclic behavior of the RBS connection has been carried out in US and Japan. A substantial research has been carried out to study its various properties. Prequalified RBS connection details are described in Federal Emergency Management Academy (FEMA) 350-353, 355D [18-21, 6] and American Institute of Steel Construction (ANSI/AISC) 341-10,358-10,360-10 and AISC Steel design guide series –13 [22-25] and National Institute of standards and Technology-NEHRP Seismic Design Technical Brief No. 2 [26]. Fig.4 Radius cut RBS geometry detail Table 1: Geometrical characteristics of reduced beam section FEMA350-2000 OMF (Ordinary Moment Frame) ,SMF EC8, Part 3 AISC 358-05 ( IMF, SMF) a  (0.5 to 0.75)bf a = 0.6 bf a  (0.5 to 0.75)bf b  (0.65 to 0.85) db b = 0.75 db b  (0.65 to 0.85) db c ≤ 0.25bf g=c ≤ 0.25bf 0.1bf ≤ c ≤ 0.25bf s = a+ b/2 s = a+ b/2 -- r = (4 c2 + b2 )/8 c r = (4g 2 +b2 )/8g --
  • 3. A Study of Reduced Beam Section Profiles using Finite Element Analysis www.iosrjournals.org 3 | Page III. Finite Element Analysis Sections, W14 × 283 as a column and W 30 × 132 as beam, as considered by Pantelides et al. [27] are used for current study. For further study, section profile details (Fig. 5) as suggested by Iwankiw N [15] are followed. For all connections 50% flange reduction is done. For this study specimens are assumed without continuity plates. Geometric details of all models are tabulated in Table 2 and 3. Table 2: Selected member’s section properties Fig. 5 Reduced beam section profile options ( Ref: Iwankiw N[15 ]) Equation given by Iwankiw N [15] is as followes: = ….. (1) Where, = plastic section modulus of beam strong axis at minimum RBS = plastic section modulus of original beam about its strong axis = plastic section modulus of the beam flanges only = maximum flange-width reduction factor Table 3: Reduced beam section –straight/taper/circular cut details RBS 2 ( W 14 ×283) Straight Cut Taper Cut Radius Cut ( in.3 ) 278.82 278.82 278.82 ( in.3 ) 433.64 433.64 433.64 ( in.3 ) 309.22 309.22 309.22 0.5 0.5 0.5 ‘a’ (in.) 6.5 6.5 6.5 (in.) 2.64 2.64 2.64 e ( in.) 17 23.505 17 Length of the beam from column centre (in) 156 156 156 Height of the column (in) 194 194 194 Member Depth d in. Web Thk (in) Flange Width (in) Flange Thk (in) Moment of Inertia x (in 3 ) W 14× 283 16.74 1.29 16.11 2.07 3080 W 30 × 283 30.31 0.62 10.55 1.00 5770
  • 4. A Study of Reduced Beam Section Profiles using Finite Element Analysis www.iosrjournals.org 4 | Page The fundamental assumptions made to idealize steel mechanical properties are: Young’s modulus of 2×105 MPa, Poisson’s ratio of 0.3 and yield stress = 50ksi. Multi-linear stress strain curve are input directly as element material property for cyclic analyses (Figure 6A). An element SOLID45 from ANSYS element library is used for the 3-D finite element modeling of the RBS moment connection (Figure 6B). The column base was assumed as pin connected at both the ends. The beam top and bottom flange is laterally restrained at, yyb FErL 86.0 . In ANSYS model, the beam to column element connection is configured as fully restrained. Weld access hole configuration is considered as per FEMA350-2000. Beam tip is subjected to incremental monotonic displacement (Figure 7A, B) for 0.05 radians as per standard loading history considered AISC 341 2002 [30], is shown in Figure 5D. von Mises stresses for the specimens with RBS, as well as with RBS and CP are observed ( Figure 6, 7, 8). Fig. 6 A) Material property, B) . Meshing (Element - SOLID 45) Fig. 7 A) Boundary condition B) Loading history Fig. 8A, B Von Mises Stress distribution at 0.05 radians for straight cut RBS
  • 5. A Study of Reduced Beam Section Profiles using Finite Element Analysis www.iosrjournals.org 5 | Page Fig. 9A, B Von Mises Stress distribution at 0.05 radians for taper cut RBS Fig. 10A, B Von Mises Stress distribution at 0.05 radians for radius cut RBS IV. DISCUSSION AND CONCLUSION This study is pilot exercise done to learn behavior of different cut profiles and to compare them. From the above Von Mises stress diagrams, it can be observed that: 1. Maximum Von Mises stress intensity for all connections is in between 65 to 75 ksi for 0.05 radians. Stress intensity in panel zone is in between 35 to 55 ksi for all connections. 2. Stress contours are of uniform nature for the radius cut RBS. For the trapezoidal and straight cut RBS connections stress concentration is observed at the re-entrant corners eventually may lead to fracture of the beam flange. 3. At 0.05 radians beam lateral torsional buckling and column flange twisting was found almost same in all cases. 4. RBS connections are not studied with respect to Indian profiles study can be made to learn its various parameters. REFERENCES [1]. Farzad Naeim (ed), Seismic Design Handbook 2nd edn. (Kluwer Acedemic Publishers Group, USA, 2001). [2]. D. K. Miller, Lessons learned from the Northridge earthquake, Engineering. Structures, 20(4-6), 1998, 249-260. [3]. M. Nakashima, P.Chusilp, A partial view of Japanese post-Kobe seismic design and construction practices. Earthquake Engineering and Engineering Seismology, (4), 1998, 1-13. [4]. A. Plumier, New idea for safe structure in seismic zone, In: Proceedings of IABSE symposium on mixed structures including new materials, 1990, 431-36. [5]. Plumier et al. Patent No. 5148642, USA, 1992. [6]. FEMA-355D, State of the Art Report on Connection Performance. Roeder C, Team Leader. Federal Emergency Management Agency, Washington, DC, 2000. [7]. K. S. Moore, J. O. Malley, M. D. Engelhardt, Design of reduced beam section (RBS) moment frame connections. Steel Tips, Structural steel education council. USA, 1999. [8]. Plumier A. General report on local ductility. Journal of Constructional Steel research 2000; 55: 91-107. [9]. K. C. Tsai, C. Y. Chen, Performance of ductile steel beam column moment connections, 11th World Conference on Earthquake Engineering, 1996. [10]. S. J. Lee, S. E. Han, S.Y. Noh and S. W. Shin, Deformation capacity of reduced beam section moment connection by staggered holes. 1067-1072. [11]. S. J. Chen, Y. C. Chao, Effect of composite action on seismic performance of steel moment connections with reduced beam sections. Journal of Constructional Steel Research , 57, 2001, 417-434. [12]. S. J. Chen, J. M. Chu and Z. L. Chou, Dynamic behavior of steel frames with beam flanges shaved around connection, Journal of Constructional Steel Research, 42, 1997, 49-70. [13]. S. J. Chen, C. H. Yeh and J. M. Chu, Ductile steel beam-to-column connections for seismic resistance, Journal of Structural Engineering , 122(11), 1996, 1292-1299. [14]. S. J. Chen, Design of ductile seismic moment connections, increased beam section method and reduced beam section method. [15]. N. Iwankiw, Seismic design enhancements and the reduced beam section detail for steel moment frames, Practice Periodical on structural Design and Connection. 9(2), 2004, 87-92.
  • 6. A Study of Reduced Beam Section Profiles using Finite Element Analysis www.iosrjournals.org 6 | Page [16]. M. A. Shayanfar M A, A. Mohammadi, An investigation on the behavior of the modified beam-to-column connections by means of non-linear finite element method, 4th Structural Specialty Conference of the Canadian Society for Civil Engineering. [17]. A. Zekioglu, H. Mozaffarian, K. L. Chang,C. M. Uang, Designing after Northridge. Modern Steel Construction , 37(3), 1997, 36-42. [18]. FEMA-350. Recommended seismic design criteria for new steel moment frame buildings. Washington, DC, Federal Emergency Management Agency, 2000. [19]. FEMA-351. Recommended seismic evaluation and upgrade criteria for existing welded steel moment frame buildings. Washington, DC: Federal Emergency Management Agency, 2000. [20]. FEMA-352. Recommended post-earthquake evaluation and repair criteria for welded, steel moment frame buildings. Washington, DC: Federal Emergency Management Agency, 2000. [21]. FEMA-353. Recommended specifications and quality assurance guidelines for steel moment frame construction for seismic applications. Washington, DC, Federal Emergency Management Agency, 2000. [22]. AISC (2005a), ANSI/AISC 341-05. Seismic provisions for structural steel buildings, American Institute of Steel Construction, Inc., Chicago, IL.2005. [23]. AISC (2005b), ANSI/AISC 358-05. Prequalified connections for special and intermediate steel moment frames for seismic applications including Supplement No. 1, American Institute of Steel Construction, Chicago, IL.2005. [24]. AISC (2005c), ANSI/AISC 360-05. Specification for structural steel buildings, American Institute of Steel Construction, Chicago, IL.2005. [25]. AISC Steel Design Guide Series-13, Stiffenening of Wide-Flange Columns at Moment Connections: Wind and Seismic Applications, American Institute of Steel Construction, Inc.,Chicago, IL.1999. [26]. R. O. Hamburger, H. Krawinlker, J. M. Malley and S. M. Adan, Seismic Design of Steel Special Moment Frame- A Guide for Practicing Engineers, NEHRP Seismic Design Technical Brief No. 2, USA, 2009. [27]. C. P. Pantelides, L. D. Reaveley, and S. M. Adan, Chapter 23 - Analysing Steel Moment-Resisiting Connections using Finite Element Modelling, in M. Papadrakakis, D. C. Charmpis, N. D. Lagaros, and Y. Tsompanakis, (Eds), Computational Structural Dynamics and Earthquake Engineering , CRC Press, Taylor and Francis Group, UK, 2009, 363-376. [28]. ANSYS/Multiphysics Version 11, ANSYS, Inc., Canonsburg, PA.