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Seismic Performance and Design of Port Structures
Susumu Iai1, Tetsuo Tobita
2, M. ASCE, and Yukio Tamari
3
1Professor, Disaster Prevention Research Institute, Kyoto University, Gokasho, Uji, Kyoto 611-0011
Japan; [email protected] Professor, ditto; [email protected]
3Senior Research Engineer, Tokyo Electric Power Services, 3-3-3 higashi-Ueno, Taito-ku, Tokyo
110-0015 Japan, [email protected]
ABSTRACT: This paper describes an emerging methodology for seismic evaluation
and design of port structures. The methodology is based on minimum life-cycle cost
principle through probabilistic evaluation of performance. While conventional seismic
design of port structures are based on a particular return period specified for design, themethodology based on life-cycle cost allows for consideration of ground motions with
all (or varying) return periods and uncertainty in geotechnical conditions. Themethodology based on life-cycle cost also allows the probability of failure being
evaluated rather than prescribed by an authority. Since ordinary port structures are for
commercial use, the method based on the life-cycle cost has potential advantages overconventional design. An example is presented. In particular, the simplified design charts
that are based on a series of parametric studies of effective stress analyses have greatbenefit for implementing the proposed methodology in practice. Apart from the
ordinary port structures, higher priority should be assigned for safety as a performance
objective. This issue is especially relevant if port structures are essential parts of
post-earthquake emergency strategies for recovery and restoration of urban areas. The
paper also discusses the importance of this issue and the future direction of study.
INTRODUCTION
Seismic performance of port structures, such as caisson quay walls, sheet pile quay
walls, and pile-supported wharves, are significantly affected by ground displacements
and soil-structure interaction phenomena, and pose complicated engineering problems.
In particular, seismic performance of these structures in the past earthquakes indicatethat deformations in ground and foundation soils and the corresponding structural
deformation and stress states are key design parameters and, unlike the conventional
limit equilibrium-based methods, some residual deformation may be acceptable in
design. Since 1995 Hyogo-ken Nambu, Japan, earthquake (Fig. 1), significant advances
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-serviceability during and after an earthquake: minor impact to social and
industrial activities, the port structures may experience acceptable residual
displacement, with function unimpaired and operations maintained or
economically recoverable after temporary disruption:
-safety during and after an earthquake: human casualties and damage to propertyare minimized, critical service facilities, including those vital to civil protection,
are maintained, and the port structures do not collapse.
The performance objectives also reflect the possible consequences of failure.For each performance objective, a reference earthquake motion is specified as follows:
-for serviceability during or after an earthquake: earthquake ground motions that
have a reasonable probability of occurrence during the design working life;
-for safety during or after an earthquake: earthquake ground motions associated
with rare events that may involve very strong ground shaking at the site.
Although these descriptions are very general, they constitute the essential principles of
emerging methodologies for performance-based evaluation and design of port
structures as described in the next section.
EVALUATION OF SERVICEABILITY THROUGH LIFE-CYCLE COST
While safety should be one of primary performance objectives for ordinary buildings,
serviceability and economy become higher priority issues for ordinary port structures.For these port structures, a methodology based on the principle of minimum life-cycle
cost may be ideal (eg. Sawada, 2003). This methodology is emerging and will beeventually adopted as the state-of-practice in the coming decade.
Life-cycle cost is a summation of initial construction cost and expected loss due to
earthquake induced damage. Probability of occurrence of earthquake ground motion (i.e.
earthquake ground motions with all (or varying) return periods) is considered forevaluating the expected loss due to earthquake induced damage. The life-cycle cost also
includes intended maintenance cost and cost for demolishing or decommissioning whenthe working life of the structure ends.
When evaluating serviceability through life-cycle cost, failure of a port structure is
defined by the state that does not satisfy the prescribed limit states typically defined by
an acceptable displacement, deformation, or stress. If a peak ground motion input to the
bottom boundary of soil structure systems is used as a primary index of earthquake
ground motions, probability of failure F ( )F a at peak ground motion a is computed
considering uncertainty in geotechnical and structural conditions. A curve described by
a functionF( )F a is called a fragility curve (Fig. 2(a)). Probability of occurrence of
earthquake ground motions is typically defined by a slope (or differentiation) of a
functionH ( )F a that gives annual probability of exceedance of a peak ground
acceleration a . A curve described by a function H ( )F a is called a seismic hazard curve(Fig. 2(b)).
Given the fragility and seismic hazard curves for a port structure, annual probability
of failure of the port structure 1P is computed as follows:
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FF
PGA: a
FH
PGA: a
0.85
Tail end
(a) (b)
FF
PGA: a
Damage degree I
Damage degreeIV
Damage degree IIIDamagedegreeII
FF1FF2
FF3
FF4
(c)
Fig. 2 Schematic figures of a fragility curve (a), a seismic hazard curve (b), and a
group of fragility curves for multiple limit states (c)
H1 F
0
( )( )
dF aP F a da
da
=
(1)
If a design working life is T years, probability of failure of the port structure over the
design working life is given by
( )11 1T
TP P= (2)
If loss due to earthquake induced damage associated with the prescribed limit state is
designated byDc , expected loss over the design working life of a port structures DC is
given by
D DTC P c= (3)
Thus, the life-cycle costLCC is given by adding initial construction cost IC ,
maintenance costMC and demolishing cost ENDC as
LC I D M ENDC C C C C = + + + (4)
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This is generalized further by introducing more than one serviceability limit state.
Given the fragility curve defined for the ith
limit state as F ( )iF a (Fig. 2(c)), Eqs.(1)
through (4) are generalized as follows:
H1 F
0
( )( )i i
dF aP F a da
da
=
(5)
( )1i1 1T
TiP P= (6)
D Di Ti iC P c= (7)
LC I D M ENDi
i
C C C C C = + + + (8)
As demonstrated for liquefaction hazard evaluation by Kramer et al. (2006), the
probability evaluated by Eqs.(1) and (2) is a consistent index of hazard and the
conventional approach based on the return period prescribed in design provisions andcodes can be either too conservative or unconservative depending on the site. Expected
loss evaluated by Eq.(3) is an index that reflects the consequence of failure. Life-cyclecost evaluated by Eq.(4) is an index that properly reflects the trade-off between initial
cost and expected loss. The design option that gives the minimum life-cycle cost is the
optimum in terms of overall economy. Thus, the optimum design has a certainprobability of failure given by Eq.(2). This probability is not prescribed by an authority
(such as 10% over 50 years) but rather determined as a result of the minimum life-cyclecost procedure. The probability of failure can be large if a consequence of failure in
meeting the performance criteria, as measured by seismic lossDc , is minor. The
probability can be small, however, if a consequence of failure, as measured byDc , is
significant. Thus, the minimum life-cycle cost procedure reflects the possible
consequences of failure and, thereby, satisfies the principles in performance objectivesin the ISO guidelines described in the previous section.
AN EXAMPLE
A caisson quay wall with a water depth of 15m is considered for a design example.
The quay wall is constructed on loosely deposited sand for replacing alluvial clay layer
beneath the rubble foundation as shown in Fig. 3. The design options considered in this
example include sand compaction piles (SCP) for foundation only (Case A),
cementation of foundation only (Case B), SCP both for foundation and backfill with a
spacing of 1.8m (Case C), the same as Case C but with a spacing of 1.6m (Case D), and
SCP for foundation only and structural modification by expanding the width of caisson
by 3m (Case E).More than one limit states are typically defined for port structures as shown in Table 1.
Limit states as specified by the acceptable normalized horizontal displacement of a
caisson is shown together with the associated repair cost (or direct loss) in Fig. 4. Ideally,all of these limit states should be used for life cycle cost evaluation (Ichii, 2002). For
simplicity, however, only one limit state was assigned for the example in this paper: the
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Fig. 3 Cross section of a caisson quay wall considered for a design example
Table 1 Acceptable level of damage in performance-based design*Acceptable levelof damage
Structural Operational
Degree I :Serviceable
Minor or no damage Little or no loss of serviceability
Degree II:Repairable
Controlled damage** Short-term loss of serviceability***
Degree III:Near collapse
Extensive damage innear collapse
Long-term or complete loss ofserviceability
Degree IV:Collapse****
Complete loss ofstructure
Complete loss of serviceability
* Considerations: Protection of human life and property, functions as an emergency base fortransportation, and protection from spilling hazardous materials, if applicable, should beconsidered in defining the damage criteria in addition to those shown in this table.
** With limited inelastic response and/or residual deformation*** Structure out of service for short to moderate time for repairs**** Without significant effects on surroundings
20000
18000
16000
14000
12000
10000
8000
6000
40002000
0
0 0.05 0.1 0.15 0.2 0.25 0.3
Normalized seaward displacement(displacement/wall height) d/H
Degree I:500 thousandyen
DegreeIII:5000 thousand yen
Degree II:1000 thousand yen
Degree IV:15000 thousandyen
Fig. 4 Repair cost (or direct loss) for a gravity quay wall (Ichii, 2002)
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acceptable horizontal displacement of caisson wall is assumed to be 10% of wall height
that corresponds to the displacement of 1.5m. Design working life was assigned as 50
years.
Fragility curvesF( )F a were computed through Monte Carlo simulation by
considering the uncertainty in SPT N-values with 1000 trials for each peak ground
acceleration a input at the base rock. Coefficient of variance in SPT N-values was
assigned as 0.1 based on the number specified in the technical standard of Japanese
ports (2006).In the performance-based design, displacement of wall should be evaluated for each
trial SPT N-value. In theory, this is achieved by running an effective stress analysis of
soil-structure systems for each trial SPT N-values. An example of the results ofeffective stress analysis specifically run for the caisson quay wall for a particular
earthquake motion is shown in Fig. 5.
In practice, this is not feasible. In order to overcome this difficulty in practice, a set of
simplified performance evaluation charts were developed through a parametric study
(Iai et al., 1999; Ichii et al., 2002; Higashijima et al., 2006).
The cross sections and primary dimensions used as input parameters are shown in Fig.
6. Typical examples of the results of the parametric study are shown in Fig. 7. These
results were compiled as a comprehensive set of data for the simplified performance
evaluation charts. These charts are incorporated in a spread sheet format. Input data
required are (1) basic parameters defining the cross section of structures, (2)
geotechnical conditions as represented by SPT N-values, and (3) earthquake data, as
represented by wave form, peak ground acceleration, or distance and magnitude from
the seismic source. These charts can be also conveniently used for efficiently assessingthe vulnerability of coastal geotechnical structures that extends a long distance, such as
tens of kilometers, over a variable geotechnical and structural conditions.
The fragility curves computed by using these simplified performance evaluation chartsare shown in Fig. 8(a). Together with a hazard curve at a port in Japan considered for the
example exercise shown in Fig. 8(b), probability of failure (i.e. probability that does not
meet the prescribed limit state) was computed through Eqs.(1) and (2). For example,probability of failure over 50 years was 0.96 and 0.32 for Cases A and B, respectively.
Fig. 5 Residual displacement of a caisson wall through effective stress analysis
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(a) Leaning bulkhead
(b) Embankment type
(c) Gravity type
Fig. 6 Cross sections and primary parameters used for the simplified design charts(Higashijima et al., 2006)
0.35
0.1
0.05
0.25
0.15
0.3
0.2
00.1 0.2 0.3 0.4 0.50 0.70.6
Input Excitation Level (g)
(b) D1/H=1.0
0.35
0.1
0.05
0.25
0.15
0.3
0.2
00.1 0.2 0.3 0.4 0.50 0.70.6
Input Excitation Level (g)
N:EquivalentSP TN-value
N=5
N=10N=8
N=25N=20N=15
(a) D1/H=0.0 Fig. 7 Parameter study of normalized horizontal residual displacements of a
gravity caisson wall over varying maximum accelerations (Iai et al., 1999)
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(a) Fragility curves
(b) Hazard curve
Fig. 8 Fragility curves and a hazard curve
The loss due to earthquake induced damage is typically defined on the basis of the
acceptable level of structural and operational damage given in Table 1. The structural
damage category in this table is directly related to the amount of work needed to restore
the full functional capacity of the structure and is often referred to as direct loss due to
earthquakes. The operational damage category is related to the amount of work needed
to restore full or partial serviceability. Economic losses associated with the loss of
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serviceability are often referred to as indirect losses. In addition to the fundamental
functions of servicing sea transport, the functions of port structures may include
protection of human life and property, functioning as an emergency base for
transportation, and as protection from spilling hazardous materials. If applicable, the
effects on these issues should be considered in defining the acceptable level of damagein addition to those shown in Table 1.
In the example exercise, the direct loss that is needed for restoring the damage
caisson wall was assigned as one million yen/m following the results shown in Fig. 4(Ichii, 2002). Together with the initial construction cost, including the cost for soil
improvement or structural modification, the life-cycle costs considering only the direct
loss were computed as shown in Fig. 9(a). Design option Case B base on cementation of
foundation showed the minimum life-cycle cost whereas design option Case E based on
structural modification showed the most expensive life-cycle cost.
Indirect loss due to earthquake induced damage to port structures needs careful
evaluation in economic loss of industries associated with service of port. In this example,
for simplicity, indirect loss was assumed as five times as the direct loss. The results
shown in Fig. 9(b) indicate that inclusion of indirect loss reflects the difference indesign options and resulting seismic performance much more clearly than when onlydirect loss is considered. Serviceability during and after the earthquake is obviously
closely related to the operational aspect of port structures.
(a) Considering direct loss only (b) Considering both direct and indirectlosses
Fig. 9 Life-cycle cost of a caisson quay wall (per meter)
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EVALUATION OF SAFETY
As previously mentioned, evaluation of safety becomes the primary issue for a certain
category of port structures designated as an essential part of emergency bases with
objectives and functions being emergency use. The emergency base is used foremergency cargo and human transport through sea when the inland transports are
seriously damaged (Figs. 10 and 11). The emergency base is also used as a heliport to
allow emergency air transport.For evaluation of safety, scenario type approach of urban infrastructure systems
becomes important. In particular, modal shifts in transportation at emergency may be
one of the important aspects of operation of ports for emergency. As shown in Figs. 12
and 13, air transport is the fastest to respond to emergency transport of humans whereas
sea transport can be an intermediate means of emergency transport when the recovery of
land transport is slow and difficult as in Kobe during 1995 earthquake.
Once the safety is guaranteed, then the design options will be evaluated based on the
life-cycle cost following the procedure described in the previous section. In this way,
the optimal design is achieved for the type of port structures that are essential part ofemergency base.
In seismic hazard analysis for evaluating earthquake ground motions, earthquake
ground motions for safety evaluation may be determined by either probabilistic or
deterministic analysis. This earthquake ground motion can be determined by adeterministic analysis when an active seismic fault is located nearby. A deterministic
analysis evaluates earthquake ground motion by selecting individual earthquakescenarios, including earthquake magnitude, fault location, fault dimension, and source
mechanism. Deterministic analysis does not explicitly consider the probability of
occurrence of earthquakes but it does consider uncertainties involved in the evaluation
of ground motion from a scenario earthquake. The deterministic analysis is widely
adopted in Japan and western coast of U.S.A.(Leyendeckeret al., 2000)
The methods for seismic hazard analysis include empirical, semi-empirical, andtheoretical methods, and a combination of these methods, and are chosen, consistent
with the degree of refinement required for analysis of the geotechnical works, based on
- the importance of a structure, and
- the available information on seismic faults and deep basin structures in the vicinity
of a site.
In the past, either the largest earthquake motion recorded was adopted as design
ground motion, or magnitude of a scenario earthquake and distance to the site were used
to scale the given time history for specifying design ground motions. Those simplified
methodologies were once called the deterministic approach. Probabilistic approach was
introduced in seismic hazard analysis based on the frequency-magnitude relation by
Gutenberg & Richter (1942).
Extensive studies on the earthquake ground motions near a seismic fault haverevealed that, if a focus is directed to the near seismic fault regions, regularities of
earthquake occurrence (i.e. maximum magnitude or characteristic earthquakes,relations between the energy accumulation and release periods of fault activities) can be
recognized in contrast to the random occurrence model as represented by the
Gutenberg-Richter relation. In addition, new methodologies for characterizing the
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Fig. 10 Emergency operation of cargo supply through Japanese navy at
Kashiwazaki, Niigata, port at 2007 Niigata-ken chuetsu-oki earthquake, Japan
Fig. 11 Collapse of a highway in Kobe city during 1995 Hyogo-ken Nambu
earthquake, Japan
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Fig. 12 Modal shifts for human transport in Kobe after 1995 Hyogo-ken Nambu
earthquake (Takahashi et al., 1997)
Fig. 13 Modal shifts for cargo transport in Kobe after 1995 Hyogo-ken Nambu
earthquake (Takahashi et al., 1997)
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strong earthquake motions have been developed by taking into account realistic source
mechanisms including the effects of asperities and source-to-site path through
appropriate numerical methods such as empirical Green's function method. The
discussions on the probabilistic and deterministic approaches made with respect to
ISO23469 reflect these recent developments in seismic hazard analysis and strongearthquake ground motions.
Primary discussions provided for introducing the deterministic approach as an
alternative to probability approach may be summarized as follows (Iai, 2005):(1) The new methodologies for characterizing the strong earthquake motions such as
empirical Green's function method are easily incorporated in the deterministic
approach. Incorporation of these methodologies into the probabilistic approach has
not yet been established for use in practice.
(2) Probabilistic approach explicitly specifies the probability in dealing with the
uncertainty whereas deterministic approach deals with the uncertainty through a
series of engineering and scientific judgments. There seems a misleading impression
that the probabilistic approach does not involve the engineering judgments. In
particular, epistemic uncertainty is considered to be due to a lack of scientificknowledge and is evaluated by processing opinions from a number of experts. A logictree is often used to process the differing experts' opinions in the march to a final
hazard estimate. The weights assigned for differing opinions are also based on the
engineering judgments. The probability explicitly specified in the probabilisticapproach reflects those engineering judgments.
(3) The deterministic approach is applicable and adequate for determining earthquake
ground motions for design especially when uncertainty is small in evaluating the
parameters of the scenario earthquake. In this case, the deterministic approach can be
an adequate method for evaluating a low probability event as an alternative to the
probability approach that typically involves a large uncertainty in the tail end of the
probability function (Fig. 2(b)).
(4) Probability of occurrence of earthquakes at nearby active seismic faults is often lessthan a few percent over 30 years. For example, 1995 Hyogoken-Nambu (Kobe)
earthquake had the probability ranging from 0.4 to 8% over 30 years when the
earthquake occurred in 1995 (Shimazaki, 2001). Depending on the probability
specified for seismic hazard analysis, the effects of seismic hazard due to nearbyseismic faults might be obscured or ignored, resulting in an unconservative seismic
hazard evaluation.
As listed above, there are many issues that should be studied before applying the
probabilistic approach in seismic hazard analysis for evaluating safety requirements.
Depending on the seismic activities around the site and the available research and
investigation results, an appropriate approach, including the deterministic approach
based on the scenario earthquake, should be used when active seismic fault is located
nearby. It would be advisable to avoid the mechanical use of the probabilistic approachfor seismic hazard analysis.
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SUMMARY AND CONCLUSIONS
An overview is given on an emerging methodology for seismic evaluation and design
of port structures based on life-cycle cost.For ordinary port structures where primary objectives and functions are for
commercial use, serviceability and economy become high priority issues and the
methodology based on life-cycle cost has potential advantages over the conventionalseismic design. In this methodology, failure is defined as the state where a structure
does not meet the limit state or acceptable damage level. Probability of failure over
design working life is computed based on fragility curve(s) and a seismic hazard curve.
The fragility curve(s) reflect uncertainty in geotechnical and structural conditions. The
seismic hazard curve allow consideration of ground motions with all (or varying) return
periods. The performance is evaluated in terms of expected loss due to earthquake
induced damage that reflects the consequence of failure. Life-cycle cost properly
represents the trade-off between the initial construction cost and the expected loss. The
design option that gives the minimum life-cycle cost is the optimum in terms of overalleconomy.
An example presented in this paper demonstrates that the simplified performance
evaluation charts that are based on a series of parametric studies of effective stress
analyses have great benefit for implementing the methodology based on life-cycle costin practice.
Apart from the ordinary port structures, higher priority should be assigned for safetyif port structures are essential parts of post-earthquake emergency strategies for
recovery and restoration of urban areas as planned by local, regional, or federal
governments. The methodology based on the life-cycle cost still plays an important role
for arriving at the optimum design from the design options that have been already
confirmed to meet the performance objectives of emergency facilities or safety
requirements. There are certain controversial issues that need careful study forspecifying the earthquake ground motions used for safety evaluation.
ACKNOWLEDGMENTS
The authors acknowledge the financial support by NEDO for this study.
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