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Figure 4 shows the 1 day maximum rainfall for various return periods obtained using different methods.
The 1-day maximum rainfall for the city is obtained as 318.9 mm for the 100-year return period.
Open image in new window Fig. 1 Maximum rainfall for various return periods (Suribabu et al. 2015).
The maximum rainfall for 1-, 2-, 3-, 4- and 5-day rainfall days were analyzed as per the procedure detailed above.
This paper assesses the topographic dependence of rainfall extremes by using elevation-dependent thin plate smoothing splines to interpolate the mean annual maximum rainfall, for periods from one to seven days, across Australia.
The maximum rainfall for a particular return period is calculated using the following equation: X_{T;} = ;X_{text{av}} ; + ;ksigma, (1 where X av is the mean values, k is the frequency factor and sigma ; = ;left[ {frac{{sum {(X_{i} - X_{text{avg}} )^{2} } }}{N - 1}} right]^{frac{1}{2}}, (2)in which σ is the standard deviation and N is the sample size.
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To be reliable, the forecasted maximum rainfalls for the selected return periods are evaluated in comparison with the results of the plotting position.
This paper focusses on the effects of dependence between the maximum rainfalls for different durations on the estimation of DDF curves and the modelling of uncertainty of these curves.
His most fundamental mistake, however, was designing the canals for a maximum rainfall of 4 inches of water a day, based on flawed data for July and August rainfall, despite available data that indicated torrential downpours of 10 inches and 12 inches had occurred in 24-hour periods.
Vivekanandan and Mathew (2010) chosen probabilistic modeling to fit six different distributions for annual d-day maximum rainfall of different values of d such as 1, 2 and 3 days for the Devgadhbaria region of Gujarat (India).
A maximum rainfall of 5.41 inches fell in Pensacola.
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