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Last modified
11/23/2009 10:40:45 AM
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10/4/2006 10:23:01 PM
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Title
Australian Rainfall and Runoff 1998, Revision of Book VI - Estimation of Large to Extreme Floods
Date
11/28/1998
Prepared By
Rory Nathan, Sinclair Knight Merz
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br />I <br /> <br />I <br />I <br />I <br />I <br />I <br /> <br />I <br />I <br /> <br />I <br />I <br />I <br />I <br /> <br />I <br /> <br />I <br /> <br />I <br /> <br />I <br /> <br />I <br /> <br />I <br /> <br />I <br /> <br />UKAt"1 U <br /> <br />concurrent floods is the same as the correlation between <br />the areal rainfalls. Alternatively, the correlations between <br />rainfalls could be used in conjunction with a rainfall-based <br />method to provide concurrent lIooa hydrographs. <br /> <br />Relevant correlations could be derived by an analysis of <br />concurrent areal rainfalls over different locations, though <br />indicative estimates could be obtained (and then <br />subjectively factored up) from data on the de-correlation <br />distance of point rainfall maxima. Figure 10 illustrates such <br />relationships for Tasmania, Queensland and Victoria. As it <br />is expected that the correlation between areal rainfalls is <br />greater than that between point values, the relationships <br />presented in Figure 10 could be assumed to represent a <br />lower limit of correlations for the derivation of concurrent <br />floods. <br /> <br />There is some evidence to suggest (e.g. Nandakumar <br />et aI., 1997) that the log-Normal distribution for the marginal <br />distributions of rainfalls provides a satisfactory <br />approximation over the range of AEPs of interest; given the <br />uncertainty of the correlation structure and the practicai <br />benefits of such an assumption, it is thus considered that <br />adoption of a bivariate log-Normal distribution is <br />acceptable. If required, rainfalls could be input into <br />hydrograph models to yield information on hydrograph <br />shape as well as peak, but in most situations it is likely that <br />the inherent uncertainties and relative importance of the <br />inputs will undermine the value of such effort. <br /> <br />5.4 Consideration of Snowmelt <br /> <br />5.4.1 Overview <br /> <br />Snowmelt can have an appreciable impact on the timing <br />and magnitude of floods, though there are only a small <br />number of areas in Australia where it needs to be <br />considered. A large number of different methods are <br />available for estimating snowmelt. The variety of available <br />methods reflects the different purposes for which they have <br />been developed, and the different data resources available <br />for their use. While there is a considerable body of <br />literature concerned with the simulation and quantification <br />of snowmelt processes, there is unfortunately little <br />guidance on estimating the snowmelt component of design <br />floods. <br />The snowmelt algorithms used in the established flood <br />event models can be broadly divided into two groups. One <br />group of models is based on a femperature index approach <br />in which temperature alone is used as a surrogate for the <br />energy available for snowmelt. Another group of snowmelt <br />algorithms is based on an energy balance approach in <br />which energy fluxes are calculated explicitly using <br /> <br /> 1.0 <br /> 0.8 <br />c <br />.2 <br />.. 0.6 <br />~ <br />0 0.4 <br />0 <br /> 0.2 <br /> 0.0 <br /> 0 <br /> <br />Queensland <br /> <br />1.0 <br />08 <br />0.6 <br />0.4 <br />0.2 <br />0.0 <br />2000 0 <br /> <br /> <br /> <br />t500K VI - estimation 01 Large to t:.xtreme ....looOS <br /> <br />physically-based process equations. The results of a recent <br />international comparison of snowmelt runoff models (World <br />Meteorological Organisation, 1986') indicate that the <br />temperature index approach has an accuracy comparable <br />to more complex energy budget formulations. <br />Unfortunately, however, the method does not lend itself to <br />hourly computations (which are required for flood event <br />estimation purposes) because it is the radiation component <br />which is mainly responsible for the hour-to-hour variations <br />(Rango and Martinec, 1995). <br /> <br />5.4.2 Selection of Snowmelt Model <br /> <br />The selection of an appropriate method for snowmell <br />estimation is subject to the following two conflicting <br />requirements: (I) the need to model as accurately as <br />possible the snowmelt process; and, (ii) the need to adopt a <br />parsimonious model for use in design. The resolution of <br />these two conflicting requirements is a common problem in <br />engineering hydrology, and the accepted philosophy of <br />approach is to match model complexity with the nature of <br />the available data. While the adoption of a complex, <br />physically-based model may appear theoretically <br />appropriate, in practice without the data to confirm <br />component processes such models may perform no better <br />than over-parameterised conceptual models. Parsimony in <br />design snowmeit estimation is particularly important <br />because, compared to rain-only flood event models, there <br />is a considerable increase in the number of factors that <br />influence the transfer from rainfall to runoff. The salient <br />factors depend on the nature of the transfer function used, <br />but in general it is necessary to consider carefully the <br />inputs related to initial depth and density of the snowpack, <br />the nature and duration of antecedent conditions prior to <br />the rainfall event, windspeed, and the temperature <br />sequence. <br />The most appropriate method to use for the derivation <br />of snowmelt design floods will depend largely on the nature <br />of the available data. Practitioners are encouraged to <br />review carefully the type of data that can be obtained for <br />the site of interest, and to select a model that is <br />commensurate w~h the complexity of the available data. A <br />number of suitable models are commercially available (e.g. <br />U.S. Army Corps of Engineers, 1990; Quick, 1993), though <br />there is little documented experience with their application <br />to Australian conditions. <br /> <br />5.4.3 Application to Extreme Events <br /> <br />It is general international practice to maximise all salient <br />factors contributing to rain-an-snow runoff (e.g. US Army <br />Corps of Engineers, 1960; NERC, 1975; Bergstrom et al., <br />1996). Typically, the antecedent snowpack is set equal to <br /> <br />Tasmania <br /> <br />1.0 <br />0.8 <br />0.6 <br />0.4 <br />0.2 <br />0.0 <br />SOO 0 <br /> <br />600 <br /> <br />Victoria <br /> <br /> <br />1500 <br /> <br />1 00 200 300 400 <br />Distance (km) <br /> <br />Distance (km) <br /> <br />5110 <br /> <br />1000 <br /> <br />Oisftlnce (km) <br /> <br />- Approximate median <br /> <br />200 <br /> <br />400 <br /> <br />- Approximate 90% prediction limits <br /> <br />Figure 10 Variation of correlation between point rainfall maxima and distance for Queensland, Tasmania and <br />Victoria (after McConachy, 1997; N, Nandakumar, pers. comm.). <br />
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