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International Workshop on Infrastructure Applications of FRP Composites, Wollongong, 6 December 2015
Response of Concrete Structures
p , g g,
Response of Concrete Structures Reinforced with GFRP Bars to Impact
LoadingA/Prof Alex Remennikov, Matthew Goldston, Dr Neaz
SheikhCentre for Infrastructure Protection & Mining Safety
(CIP&MS)F l f E i i d I f i S iFaculty of Engineering and Information Sciences,
University of Wollongong
Objectives of this studyObjectives of this study Experimentally investigate the flexural behaviour and impact
f GFRP RC b d t ti d i t l diresponse of GFRP RC beams under static and impact loading
Study the effects of multiple parameters on static and Study the effects of multiple parameters on static and dynamic performance of GFRP RC beams: Concrete strength and effectiveness of HSCg Effect of reinforcement ratio Effect of impact energy and energy absorption
Compare failure modes under static and impact loading for GFRP RC beamsGFRP RC beams
Develop damage prediction model for impact loading.p g p p g2
FRP Reinforcement and Climate Change
Change in probability of chloride penetrationCarbonation induced corrosion of concrete structures by 2100: change in probability of
Wang X Stewart M G and Nguyen M (2012) Impact of Climate Change and Corrosion
Change in probability of chloride penetration induced corrosion of concrete structures by 2100
structures by 2100: change in probability of corrosion initiation
Wang, X., Stewart, M.G. and Nguyen, M. (2012), Impact of Climate Change and Corrosion and Damage to Concrete Infrastructure in Australia, Journal of Climatic Change, 110(3-4): 941-957.3
Why use GFRP in concrete ?structures?
• Millions spent on bridge maintenance each year due to reinforced concretereinforced concrete corrosion and spalling.
• Reinforced concreteReinforced concrete structures estimated AUD $26 billion repair cost in Australia.
• Increased service life and reducedand reduced maintenance costs.
• For example, Seacliff bridge is painted with a protective coating to prevent corrosionprevent corrosion.
Why use GFRP in concrete ystructures?
S l d d• Severely corroded reinforcing steel in these bridge columns hasbridge columns has resulted in spalling of the concrete cover and exposure of the steel reinforcement.
Importance of Impact Resistance FRP RC Structures
• Coastal infrastructure subjected to impact loads.
• Marine structures including bridge decks andincluding bridge decks and piers subjected to collision loadsloads.
• No previous research on i i f FRPimpact resistance of FRP RC structures.
6
Flexural Failure Modes• There are three potential flexural failure modes for FRP-
reinforced concrete sections: Balanced failure – simultaneous FRP bars tensile rupture and
concrete crushing Compression failure – concrete crushing prior to FRP tensile rupture Tension Failure – tensile rupture of the FRP prior to concrete
crushing• Compression failure is the most desirable of the above failure
d Thi f il d i l i l t th t i f ilmodes. This failure mode is less violent than tension failure,and is similar to the failure of an over-reinforced section whenusing steel reinforcement.
T i f il i l d i bl i t il t f FRP• Tension failure is less desirable, since tensile rupture of FRPreinforcement will occur with less warning. Tension failurewill occur when the reinforcement ratio is below the balancedreinforcement ratio for the section This failure mode isreinforcement ratio for the section. This failure mode ispermissible with certain safeguards.
Experimental Program – Phase 1Specimen Name
Predicted Mode
Experimental Program Phase 1Specimen Name
of Failure
40-#2S-0.5-S&I 0.5 0.36 1.39 40 Balanced
40-#3HM-1.0-S&I 1.13 0.23 4.9 40 Concrete Crushing
40-#4HM-2.0-S&I 2.03 0.26 7.8 40 Concrete Crushing
80-#2S-0.5-S&I 0.5 0.61 0.82 80 GFRP Rupture
80-#3HM-1.0-S&I 1.13 0.40 2.83 80 Concrete Crushing
80-#4HM-2.0-S&I 2.03 0.44 4.61 80 Concrete Crushing
Beam Sections
Test 1 - Two Bars Test 2 - Three Bars Test 3 - Four BarsTest 1 Two Bars Test 2 Three Bars Test 3 Four Bars
Experimental Setup – Phase 1• Impact Testing – Small Drop Hammer
Experimental Setup Phase 1
‣ 110 kg Drop Hammer
‣ Attached to a low friction linear‣ Attached to a low friction linearbearing (minimal losses due tofriction expected)
‣ High Speed Camera – Measure Mid– Span Deflection
‣ Load Cells attached to drophammer and at the supports tomeasure resistance
‣ Height kept constant, 1200 mm
E i l
Static Testing
BeamExperimental
Failure mode
40 #2S 0 5 S 3 0 13 8 4 60 52 2 B l d40-#2S-0.5-S 3.0 13.8 4.60 52.2 Balanced
40-#3HM-1.0-S 5.0 39.2 13.1 60.4 Concrete Crushing
40-#4HM-2.0-
S5.8 49.7 16.6 59.9 Concrete Crushing
80-#2S-0.5-S 3.6 15.5 5.17 54.5 GFRP Rupture
80-#3HM-1.0-S 5.9 42.6 14.2 56.3 Concrete Crushing
80-#4HM-2.0-5 7 49 5 16 5 47 3 Concrete Crushing
S5.7 49.5 16.5 47.3 Concrete Crushing
50
60
30
40
(kN
)
Beam 40-#2S-0.5SBeam 40-#3HM-1.0SBeam 40-#4HM-2.0S
20
30
Loa
d
Beam 80-#2S-0.5SBeam 80-#3HM-1.0SBeam 80-#4HM-2.0S
0
10
0 20 40 60 800 20 40 60 80Deflection (mm)
• Static Testing• Static Testing Concrete Crushing
GFRP RuptureGFRP Rupture
‣ Balanced Failure of Specimen 40-#2S-0.5-S
‣ Concrete crushing on top surface and rupture of
‣ Concrete Crushing of Specimen 40-#3HM-1.0-S
‣ Concrete crushing on top surface, vertical flexural cracks g p ptensile GFRP rebars simultaneously
g p ,
Experimental Resultsp Quasi-Static
80-#3HM-1.0-S
80-#4HM-2.0-SLoading Energy before maximum load,
defined as the energy the beam
80-#2S-0.5-S
defined as the energy the beam could sustain before a significant drop in load
O i f d i
Energy before Max Load
40-#4HM-2.0-S
Over–reinforced specimens displayed signs of additional energy after maximum load was attained. Due to concrete confinement the concrete had
Energy after Max Load
40-#2S-0.5-S
40-#3HM-1.0-Sconfinement, the concrete had the ability to undergo further strains.
0 1000 2000 3000 4000Energy Absorption (J)
Under–reinforced and balanced specimens failed immediately once rupture of GFRP bars occurred, no energy sustain
f i l dafter maximum load
Experimental Program – Phase 2p gBeam Name Design Failure
Mode
80-#2S-0.5-S 0.5 80 GFRP Rupturep
80-#3HM-1.0-S 1.0 80 Concrete Crushing
80-#4HM-2.0-S 2.0 80 Concrete Crushing
120-#2S-0.5-S 0.5 120 GFRP Rupture
120-#3HM-1.0-S 1.0 120 Concrete Crushing
120-#4HM-2.0-S 2.0 120 Concrete Crushing
120-#3HM-1.0-I-355 1.0 120 Concrete Crushing
120-#3HM-1.0-I-533 1.0 120 Concrete Crushing
120-#3HM-1.0-I-710 1.0 120 Concrete Crushing
120-#4HM-2.0-I-550 2.0 120 Concrete Crushing
120 #4HM 2 0 I 825 2 0 120 C C hi120-#4HM-2.0-I-825 2.0 120 Concrete Crushing
120-#4HM-2.0-I-1100 2.0 120 Concrete Crushing#2S#3HM#4HM
4 mm Ø Steel Stirrups @ 50 mm c - c
2400#4HM
150
50 GFRP and ConcreteStrain Gauges19
HS Concrete Mix DesignsHS Concrete Mix DesignsMaterial 80 MPa 120 MPa
Bastion General Purpose Cement 540 kg/m3 600 kg/m3
Fine Grade Fly Ash 40 kg/m3 N/Ay g
Micro Silica Densified Silica Fume 40 kg/m3 40 kg/m3
10 A t 1040 k / 3 1020 k / 310 mm Aggregate 1040 kg/m3 1020 kg/m3
Coarse Sand 420 kg/m3 450 kg/m3
Fine Sand 100 kg/m3 150 kg/m3
Sika Viscocrete PC HRF2
(Superplasticiser)4 L/m3 5 L/m3
Water 160 L/m3 155 L/m3
• Provided by a technical concrete officer from Boral• At time of testing, concrete compressive strength = 90 MPa (Static
Testing) and 116 MPa (Impact Testing)20
Quasi-Static Response of GFRP HS CRC Beams
Performed prior to impact loading Performed prior to impact loading to evaluate energy absorption capacity
Three Point Bending Bi-Linear load-deflection
Relationship Two failure modes:
GFRP Rupture Concrete Crushing
R it (“d tilit ”) Reserve capacity (“ductility”) for over-reinforced GFRP RC beams
21
Failure Modes under Quasi-Static LoadingLoading
1. GFRP Rupture (Beam 120-#2S-0.5-S)il f G
14
16Failure of GFRP Bars
8
10
12
(kN
)
4
6
8
Loa
d 0
2
0 20 40 60 80 1000 20 40 60 80 100Deflection (mm)
• Sudden and unexpected failure (no prior warning)warning)
22
Failure Modes under Quasi-Static L diLoading
2. Concrete Crushing (Beam 120-#4HM-2.0-S)
60
70
80
Concrete Cover Crushing
GFRP Rupture
40
50
60
oad
(kN
)
g
Reserve Capacity
Concrete cover crushing
Followed by10
20
30Lo Reserve Capacity
(“Ductility”)
Followed by 0
0 20 40 60 80 100 120 140 160Deflection (mm)
• Common load-deflection trend for the over-reinforced GFRP RC beams
GFRP Rupture• Preferred over under-reinforced
sections 23
Impact Response of GFRP RC BeamsImpact Response of GFRP RC Beams 580 kg Drop Hammer Apparatus
GFRP RC beams subjected to 0% % 100%50%, 75% and 100% energy
absorption capacity of under quasi-static loadingquasi static loading
High speed camera to measure g pmid-span deflection using image processing techniques
Failure Mode:o Dynamic Punching Failureo Dynamic Punching Failure
24
Dynamic Time-History of Impact Loading
250
200 Beam 120II-#3HM-1.0-I-0.355
150
kN) Inertial Resistance
100Loa
d (k
Dynamic Bending Resistance
50
Dynamic Bending Resistance
00 0.05 0.1 0.15 0.2
Time (s)26
Dynamic Mid-Span DeflectionsDynamic Mid Span Deflections300
250
200
lect
ion
(mm
)
100
150
Mid
-Spa
n D
efl
50M
•• Prior to ImpactPrior to Impact
00 0.05 0.1 0.15
Time (s)
•• At Maximum DeflectionAt Maximum Deflection
GFRP RC Beam 120GFRP RC Beam 120--#4HM#4HM--2.02.0--II--82582527
Failure Modes for Static and Impact LoadsFailure Modes for Static and Impact Loads
GFRP splitting of fibersGFRP splitting of fibers
GFRP RC Beam 120-#3HM-1.0-S
GFRP RC Beam 120-#3HM-1.0-I-710
Static Loading• Flexural Cracks
Impact Loading• Dynamic punching failure (localised concrete
crushing on the top surface with the majority of • Flexural Cracks• Concrete crushing of cover• GFRP splitting of fibers
damage occurring in the impact area). • Fewer cracks observed. • Minor shear cracking around impact area• Minor splitting of GFRP fibres at midspan
28
Further Research• Experimentally investigate different composite materials
(carbon, aramid) and varying cross-sections (I-Beam, T–( , ) y g ( ,Beam) under impact loading.
• To more accurately verify dynamic equilibrium, placeaccelerometers across the surface of the beam.
• Investigate the size effect, to model real life size structures.• Develop a non-linear finite element model to simulate the
flexural and shear behaviour of GFRP RC beams under staticd i t l diand impact loading.