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VIRGINIA CONCRETE
CONFERENCE
March 3-4, 2011
Presented by:
Teddy Theryo, P.E.
Parsons Brinckerhoff
SEGMENTAL BRIDGE GROUP
1. Introduction
2. Understanding of Creep & Shrinkage
3. Code Development of Creep & Shrinkage
4. Impact of Creep & Shrinkage on Post-Tensioned
Bridges
5. Conclusions
Definitions
 Creep is time dependent deformations of concrete
under permanent loads (self weight), PT forces and
permanent displacement
 Shrinkage is shortening of concrete due to drying and
is independent of applied loads
Factors Affecting Creep
 Concrete mix proportion
 Cement properties
 Curing conditions
 Size and shape of members
 Environment
 Age at loading
 Stress level
Factors Affecting Shrinkage
 Concrete mix proportion
 Cement properties
 Aggregate properties
 Curing conditions
 Size and shape of members
 Environment
 In structural concrete creep and shrinkage strains are
coexist and occur together.
 The rate of both creep and shrinkage decrease with time.
 Theoretically the creep and shrinkage are considered
diminished at 10,000 days (27 years) after construction.
 For practical purposes the ending time of 4,000 days (11
years) is also commonly used in creep and shrinkage
calculations .
 Mathematically the non linear shape of creep and
shrinkage has been assumed as hyperbolic, exponential or
logarithmic.
Strain
Strain
Time Time
Creep strain
Instantaneous
strain
TYPICAL CREEP – TIMECURVE TYPICAL SHRINKAGE – TIMECURVE
Drying
creep
Basic
creep
Total
creep
Shrinkage
Nominal
elastic strain
Time (t – t )
0
t0
Strain
0 50 100 150 200
Instantaneous
recovery
Creep recovery
Residual
deformation
500
1000
1500
Strain on application
of load
Time since application of load - days
Strain
-
10
-
6
1. Introduction
2. Understanding of Creep & Shrinkage
3. Code Development of Creep & Shrinkage
4. Impact of Creep & Shrinkage on Post-Tensioned
Bridges
5. Conclusions
Relationship between creep and elastic deformations
cr = el =
E28
where: cr = creep strain
el = elastic strain
= stress
E28 = elastic modules of concrete at age 28 days
= creep factor
4.0
3.5
3.0
2.5
2.0
1.5
3.72
3.03
2.57
2.22
2.00
1.70
1.44
1.0
0.5
0 3 7 14 21 28 42 56 3 4 5 6 9 1 1.5 2 3 5
Days Months Years
1.20
1.07
1.00
0.96
0.91
0.94
0.90
0.88
t
DURATION OF LOADING
TOTAL
ELASTIC
AND
CREEP
STRAIN
Mcr(t) = (1 – e - (t)) (MII – MI)
MFinal(t) = MII + (MI – MII) e- (t)
where: (t) = creep factor at time t
e = Base of Napierian logarithms
= 2.7182
MI = Movement due to permanent loads before
change of statical system
MII = Movement due to the same loads applied on
changed statical system (build on
false-work)
Free Cantilever Statical System
Changed Statical System (Midspan Continuous)
MFinal (t)
½L ½L
MI M =
I
Fixed Fixed
q
qL
2
8
MII
M =
II
qL
2
12
qL
2
24
MII
MI
Mcr (t)
el (t )
0
cr (t )
P P
Pef Pef
Cantilever Beam
Simple Beam
el ( )
t0
cr (t )
P
Post-Tensioned Beam
P
P P
P
ef P
ef
el (t )
0
el (t )
0
el (t )
PT Tendon
1. Introduction
2. Understanding of Creep & Shrinkage
3. Code Development of Creep & Shrinkage
4. Impact of Creep & Shrinkage on Post-Tensioned
Bridges
5. Conclusions
CEB-FIP 1970 Model Code
CEB-FIP 1978 Model Code
CEB-FIP 1990 Model Code
FIB 2010 Draft Model Code
ACI-209
BP3
1. Introduction
2. Understanding of Creep & Shrinkage
3. Code Development of Creep & Shrinkage
4. Impact of Creep & Shrinkage on Post-Tensioned
Bridges
5. Conclusions
There are two major impacts of creep and shrinkage
on structural concrete
 Deformations (simply supported and indeterminate
structures)
 Redistribution of stresses / forces on indeterminate
structure, including support reactions
C
L
C
L
In-span Hinge
In-span Hinge
Mid-span Hinge
Bearing &
Expansion Joint Bearing
Expansion Joint
Bearing
Old Generation of Midspan Hinge
(not recommended)
Mid-Span
Hinge
In-Span
Hinge
5.1%
S
1.8%
2.5
5.0
7.5
Deformation
(cm)
Span Length: 79m (260 feet)
Deck Profile based
on As-Built Dwgs
Existing
Deck Profile
Reference
Line
C EXP. JT. NO. 3
L
STA. 67+16.50
C PIER 9
L
STA. 68+16.59
BEGIN S.E. TRANSITION
STA. 68+18
C PIER 8
L
STA. 65+74
0.36’
0.46’
0.82’
Deck Profile based
on As-Built Dwgs
Existing
Deck Profile
Line
C EXP. JT. NO. 3
L
STA. 67+16.50
C PIER 9
L
STA. 68+16.59
C PIER 8
L
STA. 65+74
0.49’
0.35’
0.84’
Reference
Active Hinge
(proposed by Jean M. Muller)
Active hinge member
Midspan expansion joint
Typical internal
diaphragm
Hydraulic jack
Sliding
Expansion Joint
C
L Mid-Span
Steel Strong Back
Fixed
Elastomeric Bearing
Teflon Surface (typ)
Mid-span Hinge with Strong Back
-0.05
0
0.05
0.1
0.15
0.2
0.25
0.3
0.35
0.4
0 200 400 600 800
Distance Along the Bridge (ft)
Vertical
Displacement
(in)
L
L
@ TF
o
creep
0.079 Degree 8’-6”
3’-6”
12’-0”
L creep = 0.079 x 3.5 x 12 = 3.31”
Assuming 50% of the creep had been corrected
camber during segment casting.
L available gap at 60F in 2010
o
Abutment 1 = 3-3/4” - 0.5 (3.31) = 2.09” vs 1.75”
Abutment 29 = 3-3/8” - 0.5 (3.31) = 1.75” vs 1”
Point of rotation
creep
V
Abutment
Back Wall
Camber Diagram of Unit 1 at T =
End Span Girder Rotation at Abutment 1
(Varina-Enon Bridge Case Study)
Elastomeric Bearing
Expansion Joint at Abutment
Abutment
Span 1
X C
L
Top Plate
Bottom Pot
>X
C
L Top Plate
X min.
C
L
C
L Bottom
Pot
C
L Bottom
Pot
creep at T =
Top Plate
creep at T =
e =
Ideal/preferred
position at T=
Incorrect
position at T=
Correct bearing &
joint expansion
preset at construction
Expansion
Joint
Over Extended of Bearing Top Plate
Torsional Creep Deformation in Horizontally Curved Bridge
A
A
GOOD
BAD
Roadway Axis
Girder Axis
Support
Axis
SECTION A-A
BAD STRATEGY GOOD STRATEGY
Top Abutment
Elevation
 Introduction
 Understanding of Creep & Shrinkage
 Code Development of Creep & Shrinkage
 Impact of Creep & Shrinkage on Post-Tensioned
Bridges
 Conclusions
In order to avoid the negative impacts of long-term
creep and shrinkage:
1. Good understanding of creep and shrinkage behaviors
2. Accurate estimation of creep and shrinkage on structural
concrete design
3. Proper counter measures of long-term creep and
shrinkage effects
4. Implement simple structural details
180715749-4B-Creep-and-Shrinkage.pptx

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180715749-4B-Creep-and-Shrinkage.pptx

  • 1. VIRGINIA CONCRETE CONFERENCE March 3-4, 2011 Presented by: Teddy Theryo, P.E. Parsons Brinckerhoff SEGMENTAL BRIDGE GROUP
  • 2. 1. Introduction 2. Understanding of Creep & Shrinkage 3. Code Development of Creep & Shrinkage 4. Impact of Creep & Shrinkage on Post-Tensioned Bridges 5. Conclusions
  • 3. Definitions  Creep is time dependent deformations of concrete under permanent loads (self weight), PT forces and permanent displacement  Shrinkage is shortening of concrete due to drying and is independent of applied loads
  • 4. Factors Affecting Creep  Concrete mix proportion  Cement properties  Curing conditions  Size and shape of members  Environment  Age at loading  Stress level
  • 5. Factors Affecting Shrinkage  Concrete mix proportion  Cement properties  Aggregate properties  Curing conditions  Size and shape of members  Environment
  • 6.  In structural concrete creep and shrinkage strains are coexist and occur together.  The rate of both creep and shrinkage decrease with time.  Theoretically the creep and shrinkage are considered diminished at 10,000 days (27 years) after construction.  For practical purposes the ending time of 4,000 days (11 years) is also commonly used in creep and shrinkage calculations .  Mathematically the non linear shape of creep and shrinkage has been assumed as hyperbolic, exponential or logarithmic.
  • 7. Strain Strain Time Time Creep strain Instantaneous strain TYPICAL CREEP – TIMECURVE TYPICAL SHRINKAGE – TIMECURVE
  • 9. 0 50 100 150 200 Instantaneous recovery Creep recovery Residual deformation 500 1000 1500 Strain on application of load Time since application of load - days Strain - 10 - 6
  • 10. 1. Introduction 2. Understanding of Creep & Shrinkage 3. Code Development of Creep & Shrinkage 4. Impact of Creep & Shrinkage on Post-Tensioned Bridges 5. Conclusions
  • 11. Relationship between creep and elastic deformations cr = el = E28 where: cr = creep strain el = elastic strain = stress E28 = elastic modules of concrete at age 28 days = creep factor
  • 12. 4.0 3.5 3.0 2.5 2.0 1.5 3.72 3.03 2.57 2.22 2.00 1.70 1.44 1.0 0.5 0 3 7 14 21 28 42 56 3 4 5 6 9 1 1.5 2 3 5 Days Months Years 1.20 1.07 1.00 0.96 0.91 0.94 0.90 0.88 t DURATION OF LOADING TOTAL ELASTIC AND CREEP STRAIN
  • 13. Mcr(t) = (1 – e - (t)) (MII – MI) MFinal(t) = MII + (MI – MII) e- (t) where: (t) = creep factor at time t e = Base of Napierian logarithms = 2.7182 MI = Movement due to permanent loads before change of statical system MII = Movement due to the same loads applied on changed statical system (build on false-work)
  • 14.
  • 15. Free Cantilever Statical System Changed Statical System (Midspan Continuous) MFinal (t) ½L ½L MI M = I Fixed Fixed q qL 2 8 MII M = II qL 2 12 qL 2 24 MII MI Mcr (t)
  • 16. el (t ) 0 cr (t ) P P Pef Pef Cantilever Beam Simple Beam el ( ) t0 cr (t )
  • 17. P Post-Tensioned Beam P P P P ef P ef el (t ) 0 el (t ) 0 el (t ) PT Tendon
  • 18.
  • 19.
  • 20. 1. Introduction 2. Understanding of Creep & Shrinkage 3. Code Development of Creep & Shrinkage 4. Impact of Creep & Shrinkage on Post-Tensioned Bridges 5. Conclusions
  • 21. CEB-FIP 1970 Model Code CEB-FIP 1978 Model Code CEB-FIP 1990 Model Code FIB 2010 Draft Model Code ACI-209 BP3
  • 22. 1. Introduction 2. Understanding of Creep & Shrinkage 3. Code Development of Creep & Shrinkage 4. Impact of Creep & Shrinkage on Post-Tensioned Bridges 5. Conclusions
  • 23. There are two major impacts of creep and shrinkage on structural concrete  Deformations (simply supported and indeterminate structures)  Redistribution of stresses / forces on indeterminate structure, including support reactions
  • 24. C L C L In-span Hinge In-span Hinge Mid-span Hinge Bearing & Expansion Joint Bearing
  • 25. Expansion Joint Bearing Old Generation of Midspan Hinge (not recommended)
  • 27. Deck Profile based on As-Built Dwgs Existing Deck Profile Reference Line C EXP. JT. NO. 3 L STA. 67+16.50 C PIER 9 L STA. 68+16.59 BEGIN S.E. TRANSITION STA. 68+18 C PIER 8 L STA. 65+74 0.36’ 0.46’ 0.82’
  • 28. Deck Profile based on As-Built Dwgs Existing Deck Profile Line C EXP. JT. NO. 3 L STA. 67+16.50 C PIER 9 L STA. 68+16.59 C PIER 8 L STA. 65+74 0.49’ 0.35’ 0.84’ Reference
  • 29. Active Hinge (proposed by Jean M. Muller) Active hinge member Midspan expansion joint Typical internal diaphragm Hydraulic jack
  • 30. Sliding Expansion Joint C L Mid-Span Steel Strong Back Fixed Elastomeric Bearing Teflon Surface (typ) Mid-span Hinge with Strong Back
  • 31. -0.05 0 0.05 0.1 0.15 0.2 0.25 0.3 0.35 0.4 0 200 400 600 800 Distance Along the Bridge (ft) Vertical Displacement (in) L L @ TF o creep 0.079 Degree 8’-6” 3’-6” 12’-0” L creep = 0.079 x 3.5 x 12 = 3.31” Assuming 50% of the creep had been corrected camber during segment casting. L available gap at 60F in 2010 o Abutment 1 = 3-3/4” - 0.5 (3.31) = 2.09” vs 1.75” Abutment 29 = 3-3/8” - 0.5 (3.31) = 1.75” vs 1” Point of rotation creep V Abutment Back Wall Camber Diagram of Unit 1 at T = End Span Girder Rotation at Abutment 1 (Varina-Enon Bridge Case Study) Elastomeric Bearing
  • 32. Expansion Joint at Abutment Abutment Span 1
  • 33. X C L Top Plate Bottom Pot >X C L Top Plate X min. C L C L Bottom Pot C L Bottom Pot creep at T = Top Plate creep at T = e = Ideal/preferred position at T= Incorrect position at T= Correct bearing & joint expansion preset at construction Expansion Joint
  • 34. Over Extended of Bearing Top Plate
  • 35. Torsional Creep Deformation in Horizontally Curved Bridge A A GOOD BAD Roadway Axis Girder Axis Support Axis SECTION A-A BAD STRATEGY GOOD STRATEGY Top Abutment Elevation
  • 36.  Introduction  Understanding of Creep & Shrinkage  Code Development of Creep & Shrinkage  Impact of Creep & Shrinkage on Post-Tensioned Bridges  Conclusions
  • 37. In order to avoid the negative impacts of long-term creep and shrinkage: 1. Good understanding of creep and shrinkage behaviors 2. Accurate estimation of creep and shrinkage on structural concrete design 3. Proper counter measures of long-term creep and shrinkage effects 4. Implement simple structural details