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Comprehensive Risk Assessment for Natural Hazards - Planat

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<strong>Comprehensive</strong> risk assessment <strong>for</strong> natural hazards<br />

(e) the probability distribution of storm strength, and<br />

there<strong>for</strong>e of surge height;<br />

(f) possible coincidence of storm-induced surge and astronomical<br />

high tide; and<br />

(g) the propagation of the surge over the land surface. This<br />

can be calculated using two-dimensional routing models.<br />

For large shallow lakes, storm surge may be more easily<br />

computed based on maximum sustained wind speed and<br />

direction and the corresponding fetch length.<strong>Assessment</strong> of<br />

tsunami hazards is particularly difficult because the<br />

causative event may occur in numerous places, far or near.<br />

Coastal morphology has a significant effect on run-up, but<br />

the effect can be different <strong>for</strong> tsunami arriving from<br />

different directions. In the Pacific basin there is a<br />

programme <strong>for</strong> detecting tsunami, predicting their<br />

propagation, and warning affected coastal areas (Bryant,<br />

1991).<br />

3.6 FLOOD RISK ASSESSMENT<br />

<strong>Assessment</strong> of flood risk, which is the expected flood losses,<br />

is important both <strong>for</strong> planning mitigation measures and <strong>for</strong><br />

knowing how to cope with an emergency situation.<br />

Mitigation measures are designed to reduce the effect of<br />

future hazards on society. <strong>Risk</strong> assessment can also be used<br />

to evaluate the net benefits of a proposed flood-mitigation<br />

programme. For example, expected losses would be calculated<br />

with and without the proposed dam, or with and<br />

without the flood-<strong>for</strong>ecasting programme. <strong>Risk</strong> assessments<br />

are rarely undertaken, however, because of their particular<br />

requirements <strong>for</strong> data and the fact that many countries have<br />

selected target flood return periods assuming an implicit<br />

vulnerability level <strong>for</strong> the surrounding land. This may<br />

change in the near future in the USA because the US Army<br />

Corps of Engineers has mandated that a risk-based<br />

approach must be applied to all flood-damage reduction<br />

studies as described in section 8.4.1. Petak and Atkisson<br />

(1982) give an example of a multi-hazard risk analysis per<strong>for</strong>med<br />

<strong>for</strong> the entire USA; many of the following methods<br />

are drawn from their example.<br />

<strong>Risk</strong> assessment includes four basic steps:<br />

(a) Estimation of the hazard: this includes location, frequency<br />

and severity;<br />

(b) Estimation of the exposure: this includes the number of<br />

people,buildings,factories,etc.exposed to the hazard:<br />

these are sometimes called “elements at risk”;<br />

(c) Estimation of the vulnerability of the elements at risk:<br />

this is usually expressed as percentage losses of people,<br />

buildings, crops, etc.; and<br />

(d) Multiplication of the hazard, exposure and vulnerability<br />

to obtain the expected losses.<br />

Up-to-date census data on the geographic distribution<br />

of the population are essential <strong>for</strong> accurate estimation of the<br />

exposure. Aerial photographs or satellite images may be<br />

helpful in updating older in<strong>for</strong>mation or determining the<br />

density of housing or factories. Economic data are needed<br />

to trans<strong>for</strong>m the building count into an economic value as<br />

described in Chapter 7. Some risk analyses attempt to estimate<br />

the cost of indirect flood damages such as<br />

unemployment and disruption of economic markets also<br />

discussed in Chapter 7.<br />

Experience from previous floods has been used to construct<br />

curves of percentage losses versus flood depth. Grigg<br />

and Helweg (1975) developed such loss curves <strong>for</strong> the USA.<br />

Such in<strong>for</strong>mation is not readily transferable to other<br />

regions, however, due to differences in construction practices,<br />

lifestyles and economic factors.<br />

In the risk assessment per<strong>for</strong>med by Petak and<br />

Atkisson (1982), the flood-frequency curve was trans<strong>for</strong>med<br />

into a depth-frequency curve. Monte Carlo<br />

simulation (repeated random selection of a flood depth<br />

from the frequency distribution) was used to find the<br />

expected losses. Estimation of losses over a time horizon<br />

was obtained using projections of the future population and<br />

future economic variables.<br />

3.7 DATA REQUIREMENTS AND SOURCES<br />

The types of data that are potentially useful in flood-hazard<br />

assessment are listed in this section. The list begins with the<br />

types of data used in data-intensive methods, and ends with<br />

less commonly used types of data or types of data that are<br />

used in data-poor watersheds. There<strong>for</strong>e, it is not necessary<br />

to have all these types of data <strong>for</strong> every flood-hazard<br />

assessment.<br />

(a) Systematic streamflow measurements. For flood-frequency<br />

analysis, only peaks are needed. The water stage<br />

associated with these peaks may also be useful.<br />

Whereas it is preferable to use streamflow data collected<br />

continuously in time, it is also possible to use<br />

data from peak-flow gauges. These devices measure the<br />

highest stage, but not the entire hydrograph or the time<br />

of occurrence. Streamflow data are normally obtained<br />

from the national hydrological services, or from agencies<br />

operating reservoirs or managing water-supply<br />

systems.<br />

(b) Topographic data. These data are used <strong>for</strong> four purposes:<br />

(i)<br />

to determine the width and location of the flooded<br />

area <strong>for</strong> a given water-surface elevation;<br />

(ii) to determine the longitudinal (downriver) profile<br />

of the water-surface elevation <strong>for</strong> a given discharge<br />

rate;<br />

(iii) to determine watershed size; and<br />

(iv) to display results of the hazard analysis. The<br />

required spatial resolution of the topographic data<br />

will vary with how they are to be used and the size<br />

of the river. It is there<strong>for</strong>e difficult to specify a<br />

priori the required scale of the topographic data.<br />

For detailed studies in developed countries, it is common<br />

to supplement ordinary topographic data (at scales of<br />

1:25 000 to 1:250 000) with specialized data (1:5 000 and<br />

contour intervals of 0.5 metres) obtained specifically <strong>for</strong><br />

flood studies in selected watercourses. Ground surveys conducted<br />

by trained surveyors are used to determine the slope<br />

of the channel bed and the shape of the channel crosssection<br />

at a number of sections. High-resolution topographic<br />

data may also be produced from specialized data<br />

taken from low-elevation aircraft flights. Very coarse<br />

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