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BEAM HOOP REINFORCEMENT FOR LARGE CONCRETE SMRF BEAMS
PRELIMINARY TEST RESULTS FOR BEAM 1
A project funded by the Pankow Foundation, Webcor Builders, ACI Foundation's Concrete
Research Council, and the CRSI Foundation
By Grigorios Antonellis, Tea Visnjic, Marios Panagiotou, and Jack Moehle
University of California, Berkeley
25 January 2011
BACKGROUND
Recent developments in the construction of high-rise buildings in the seismically active West
Coast have resulted in construction of reinforced concrete special moment frame beams larger
than was typical in past practices. The current Building Code requirements for these beams were
written around prevailing practices from many years ago and, when applied to these new
buildings, can result in hoop spacing as large as 12 inches in the beam plastic hinge zone (see
ACI 318-08, Section 21.5.3.2). Some engineers have questioned the performance capability of
these beams and have recommended Building Code changes to reduce the maximum hoop
spacing. An ongoing research project at the University of California, Berkeley is investigating
the requirements through a laboratory test program.
TEST SPECIMENS (Figures 1 through 4)
Two test beams have been designed and constructed to test current Building Code provisions and
some proposed Code changes. The beams cantilever from a common reaction block that is
anchored to the laboratory floor (Figures 1 and 2). The beams are tested by imposing
displacement cycles (upward and downward) to simulate the effects of deformation reversals that
occur during a major earthquake.
Beam 1 (Figure 4) is designed to satisfy all provisions for special moment frame beams
according to the current Building Code provisions. The beam hoops (No. 5 at spacing s = 11
inches) are each made up of three pieces; a stirrup with seismic hooks, a crosstie at the top to
close the hoop, and an additional vertical crosstie to restrain longitudinal bars along the top and
bottom faces. Volumetric confinement reinforcement ratio is ρs = 0.31%, where ρs = volume of
vertical legs of hoops divided by volume of core. In Beam 2, the hoop spacing s is reduced to 6
inches, corresponding to a volumetric reinforcement ratio ρs = 0.57%. Concrete is normal weight,
using pea gravel (not crushed) as the maximum size aggregate, with target compressive strength
of 5000 psi. All reinforcement is Grade 60.
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Figure 1. Plan view of specimen - test setup of Beam 1.
Figure 2. Side view of specimen – test setup of Beam 1.
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Figure 3. Side view of specimen showing anchorage of beam longitudinal reinforcement.
Figure 4. Cross sections of Beams 1 and 2.
AS BUILT INSTRUMENTATION
The instrumentation of the test specimens consists of strain gauges attached on the reinforcing
steel and linear potentiometers connecting between steel rods that were anchored into the
concrete core. Drawings of the instrumentation plan can be found in the appendix at the end of
this report.
BEAM 1 TEST RESPONSE OVERVIEW
This section presents some preliminary observations from the test of Beam 1 (designed
according to the current ACI provisions, with 5 #11 longitudinal bars at top and bottom and #5
hoops at 11” spacing). Force-displacement diagrams are shown in Figures 5 and 6. Figure 5
shows the response up to the peak drift ratio of 5.8% reached in this test. Figure 6 shows the
response for drift ratio up to 3%, where first buckling of the longitudinal reinforcement was
observed. Positive displacement and force are for loading the beam tip downward.
IMPORTANT OBSERVATIONS
The first buckling of the longitudinal bars occurred during the first cycle of 3% drift ratio, after
reaching the peak drift ratio. All the top longitudinal bars buckled together creating a “crack
cave” that remained open for all the remaining cycles (Figures 7, 8 and 9). During the second 3%
drift ratio cycle the strength of the beam reduced by 30%. For the next two cycles with amplitude
3.8% and 5.5% the resistance of the beam reduced to 50% of the peak response.
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Another important note is that the beam showed signs of impending shear failure prior to
buckling of the longitudinal reinforcement. After buckling occurred, shearing deformations
contributed significantly to the total beam displacement and were especially notable for
downward displacement (compare Figures 10 and 11).
Figure 5. Force-Drift ratio diagram (all cycles).
-200
-150
-100
-50
0
50
100
150
200
-6 -4 -2 0 2 4 6
FOR
CE
(kip
s)
DRIFT RATIO (%)
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Figure 6. Force-Drift ratio diagram (only cycles up to and including 3% drift ratio).
Figure 7. Initiation of buckling of the top reinforcement (first cycle with peak drift ratio = 3%,
instantaneous drift ratio = -0.9%).
-200
-150
-100
-50
0
50
100
150
200
-3 -2 -1 0 1 2 3
Forc
e (
kip
s)
Drift Ratio (%)
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Figure 8. Buckling of the top longitudinal bars (first cycle with peak drift ratio = 3%, instantaneous drift
ratio = -3%).
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Figure 9. Overview of the beam after the buckling of the top longitudinal bars (first cycle with peak drift
ratio = 3%, instantaneous drift ratio = -3%).
Figure 10. Overview of the beam at the maximum positive displacement (cycle with peak drift ratio =
5.8%, instantaneous drift ratio = 5.8%).
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Figure 11. Overview of the beam at the maximum negative displacement (cycle with peak drift ratio= -
5.8%, instantaneous drift ratio= -5.8%).
APPENDIX
STRAIN GAUGES
Figure 12. Location of instrumented transverse reinforcement.
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Figure 13. Location of instrumented longitudinal bars in Beam 1.
Figure 14. Strain gauges layout of longitudinal bars - type A (10 strain gauges).
Figure 15. Strain gauges layout of longitudinal bars - type B (7 strain gauges).
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Figure 16. Strain gauges layout of stirrups - type C (4 strain gauges).
Figure 17. Strain gauges layout of stirrups - type D (2 strain gauges).
LINEAR POTENTIOMETERS
Figure 18. Plan view showing location of linear potentiometers attached along the top face of Beam 1.
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Figure 19. View from underside showing location of linear potentiometers attached along the bottom face
of Beam 1.
Figure 20. Side view showing location linear potentiometers attached along the side face of Beam 1.