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Relationship between reservoir performance and required reservoir storage calculated using the (a and c) sequent peak algorithm; (b and d) minimum 2-year precipitation, black dots represent select required storages and minimum 2-year precipitation values from the distribution of all synthetically generated realizations (obtained using Method 1 and Method 2)

Relationship between reservoir performance and required reservoir storage calculated using the (a and c) sequent peak algorithm; (b and d) minimum 2-year precipitation, black dots represent select required storages and minimum 2-year precipitation values from the distribution of all synthetically generated realizations (obtained using Method 1 and Method 2)

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There are significant computational requirements for assessing climate change impacts on water resource system reliability andvulnerability, particularly when analyzing a wide range of plausible scenarios. These requirements often deter analysts from exhaustivelyidentifying climate hazards. This technical note investigates two approaches for genera...

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... is a close relationship between the SPA and performance metrics. This is because the selected simu- lations, based on the quantiles of the SPA metric distribution, will also represent similar quantiles in the distribution of performance metrics under natural climate variability (as represented by the 3,880 stochastic simulations) if the fits in Figs. 2(a and c) are very precise. As seen in Figs. 2(a and c), the relationship between res- ervoir performance and the SPA metric is clearly linear with some noise (Pearson's r value of −0.71 and 0.85 for reliability and vul- nerability, respectively). The strong fit suggests that the SPA method can be an effective approach to select a subset of ...
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... performance metrics. This is because the selected simu- lations, based on the quantiles of the SPA metric distribution, will also represent similar quantiles in the distribution of performance metrics under natural climate variability (as represented by the 3,880 stochastic simulations) if the fits in Figs. 2(a and c) are very precise. As seen in Figs. 2(a and c), the relationship between res- ervoir performance and the SPA metric is clearly linear with some noise (Pearson's r value of −0.71 and 0.85 for reliability and vul- nerability, respectively). The strong fit suggests that the SPA method can be an effective approach to select a subset of stochastic simulations for the stress test. Given ...
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... for the stress test. Given the noise in the relationships, it is recognized that the approach is imperfect and does not guarantee that the selected climate sequences will represent the full range of system performance that could arise under natural variability. This is seen by the nonmonotonic progression of the selected simula- tions in Figs. 2(a and c) along the reliability and vulnerability axes. However, the benefits of computational efficiency may be substan- tial and the selected climate sequences still span most of the distribution of system performance across the original stochastic ensemble. Results for identifying the dth drought statistic (i.e., the minimum d-year moving sum ...
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... 2(b and d) illustrate the relationship between system per- formance metrics and the minimum 2-year precipitation values across all stochastic simulations, with selected quantiles (0.01, 0.05, 0.1, 0.25, 0.5, 0.75, 0.9, 0.95, and 0.99) of the 2-year drought metric highlighted. The relationships in Figs. 2(b and d) appear linear within the limits of the tested data, but as expected, they are more noisy than for the SPA metric in Figs. 2(a and c). This is because metrics derived from inflows are bound to predict system performance with greater accuracy than those derived directly from climate data. As such, Method 1 is more likely to choose an ...
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... minimum 2-year precipitation values across all stochastic simulations, with selected quantiles (0.01, 0.05, 0.1, 0.25, 0.5, 0.75, 0.9, 0.95, and 0.99) of the 2-year drought metric highlighted. The relationships in Figs. 2(b and d) appear linear within the limits of the tested data, but as expected, they are more noisy than for the SPA metric in Figs. 2(a and c). This is because metrics derived from inflows are bound to predict system performance with greater accuracy than those derived directly from climate data. As such, Method 1 is more likely to choose an appropriate subset of stochastic sim- ulations for the stress test than Method 2. However, Method 2 does still provide some utility in ...

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... Wilks and Wilby (1999) Srikanthan and McMahon (2001) Stress testing A special case of sensitivity analysis involving evaluation of how a system performs in different combinations of stressors (i.e., combinations of future conditions) and with an increased focus on identifying combinations that lead to undesirable outcomes. Whateley et al. (2016) Stressor Aspects of a system's inputs that could change in the future and may cause undesirable outcomes. Examples include climatic stressors (such as precipitation or temperature) and non-climate stressors. ...
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