Comprehensive Risk Assessment for Natural Hazards - Planat
Comprehensive Risk Assessment for Natural Hazards - Planat
Comprehensive Risk Assessment for Natural Hazards - Planat
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<strong>Comprehensive</strong> risk assessment <strong>for</strong> natural hazards<br />
almost any river or stream, although the quality of the<br />
assessment will vary. As a rule, it is better to examine several<br />
sources of data and estimation methods than to rely on a<br />
single source or method. Local conditions and experience<br />
must be taken into account.<br />
3.5.2 Standard techniques <strong>for</strong> watersheds with<br />
abundant data<br />
In rivers with abundant data, the standard method <strong>for</strong> floodhazard<br />
analysis begins with a thorough analysis of the quality<br />
and consistency of the available data. Upon confirming the<br />
quality of the data, the peak flow rate of the target flood, which<br />
may be the 100-year flood (or possibly the 20-, 50- or 200-year<br />
floods), is determined. The peak flow rate of the target flood<br />
will be called the target flow rate, <strong>for</strong> convenience. The watersurface<br />
elevation associated with the target flow rate is then<br />
determined using hydraulic analysis techniques, which<br />
account <strong>for</strong> the relation between discharge, velocity and stage,<br />
and how these quantities vary in time and space. Finally, the<br />
inundated area associated with the stage of the target flood is<br />
plotted on a topographic map.<br />
Flood-frequency analysis is used to estimate the relation<br />
between flood magnitude (peak) and frequency<br />
(WMO, 1989). The analysis can either be conducted using a<br />
series of annual peaks or a partial duration series. The <strong>for</strong>mer<br />
consists of one data value per year: the highest flow rate<br />
during that year. The later consists of all peaks over a specified<br />
threshold. In either case the observations are assumed<br />
to be identically and independently distributed. The discussion<br />
given here is restricted to analysis of the annual series<br />
because this series is used more frequently than the partial<br />
duration series.<br />
As the flow record is almost always shorter than the<br />
return interval of interest, empirical extrapolation is used to<br />
predict the magnitude of the target flood. A frequency distribution<br />
is most commonly used as the basis <strong>for</strong><br />
extrapolation, and various distributions may be fitted to<br />
observed data. These data with the theoretical distribution<br />
fitted to the data are plotted on probability paper (Figure<br />
3.2). Observed peaks are assigned probability of exceedance<br />
using approaches described in section 2.4.2. Commonly<br />
used distributions in flood frequency analysis include the<br />
generalized extreme value, Wakeby, 3 parameter lognormal,<br />
Pearson Type III and log-Pearson Type III. Flood frequency<br />
analysis has been discussed extensively in the literature<br />
(Potter, 1987; NRC, 1988; Stedinger et al., 1993; Interagency<br />
Advisory Committee on Water Data, 1982). Recognition<br />
that floods may be caused by several mechanisms<br />
(snowmelt or rain on snow; convective or frontal storms)<br />
has led to the concept of mixed distributions. The mixed<br />
distribution permits a better statistical representation of the<br />
frequency of occurrence of processes, but is, at times, difficult<br />
to apply to the problem of hazard assessment due to a<br />
lack of supporting evidence allowing the categorization of<br />
causes of each flood event.<br />
Once the target peak flow has been determined, the<br />
corresponding areas of inundation can be calculated<br />
(Figure 3.3). First, the water-surface profile is determined.<br />
The water-surface profile is the elevation of the water<br />
surface along the river centreline. Estimation of the profile is<br />
determined from the target discharge (or hydrograph) and<br />
hydraulic-analysis techniques. In many cases the flood<br />
duration is sufficient to warrant the assumption that the<br />
peak discharge is constant with time; in other cases, the<br />
assumption is made <strong>for</strong> convenience. There<strong>for</strong>e, steadystate<br />
analysis is applied to determine, <strong>for</strong> a given discharge,<br />
how the water-surface elevation and average cross-sectional<br />
velocity vary along the length of the river. It is assumed that<br />
discharge is either constant or only gradually varying in a<br />
downstream direction. The step-backwater method is a<br />
steady-state method that is commonly used in hazard<br />
assessment. Among other factors, the method takes into<br />
account the effect of channel constrictions, channel slope,<br />
channel roughness and the attenuating influence of<br />
overbank flow. Step-backwater and other steady-state<br />
methods require topographic data <strong>for</strong> determining the<br />
downstream slope of the channel bed and the crosssectional<br />
shape of the channel at a number of locations.<br />
O’Conner and Webb (1988) and Feldman (1981) describe<br />
the practical application of step-backwater routing. More<br />
complex methods may be adopted, depending on local<br />
conditions that might make estimation by these simpler<br />
methods inaccurate.<br />
Once the water-surface profile has been determined,<br />
the associated areas of inundation are indicated on a topographic<br />
map, perhaps along with the velocities that are<br />
calculated during the hydraulic computations. In some<br />
countries it is customary to divide the inundated area into a<br />
central corridor, which conveys the majority of the discharge<br />
(the floodway) and margins of relatively stagnant<br />
water (the flood fringe). To obtain accurate estimates of<br />
velocity, more complex hydraulic modelling procedures are<br />
employed.<br />
All or part of the above techniques are unsuitable under<br />
certain conditions, such as: river sections downstream from<br />
major reservoirs,alluvial fans,lakes,areas oflow reliefand<br />
few channels subject to widespread shallow flooding, areas<br />
subject to mudflows, water bodies subject to tidal <strong>for</strong>ces and<br />
floods related to ice jam. In the case of reservoirs, the target<br />
flow must be estimated on the basis of expected reservoir<br />
outflows, rather than natural flows. Even though reservoirs<br />
frequently serve to reduce downstream flooding by storing<br />
floodwaters, it is customary to conduct flood analyses under<br />
the assumption that the target flood will occur while the<br />
reservoir is full. On active alluvial fans, one must consider<br />
the possibility that sedimentation and erosion will cause the<br />
channel to suddenly change position. For small lakes, the<br />
water surface is assumed to be horizontal; the change in lake<br />
volume is computed as the difference between flood inflows<br />
and lake outflow. In the case of rivers that flow into lakes,<br />
reservoirs or oceans, the water-surface elevation of the<br />
downstream water body is used as the boundary condition<br />
<strong>for</strong> hydraulic calculations. In principle, the joint probability<br />
of high river discharge and high downstream boundary<br />
condition should be considered, but this is difficult in<br />
practice. In the case of oceans, mean high tide is often used<br />
as the boundary condition, but it is better to use a<br />
representative tidal cycle as a time-variable downstream<br />
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