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Flood Risk and Vulnerability Analysis Project - Atlantic Climate ...

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Development of <strong>Project</strong>ed Intensity-Duration-Frequency Curves<br />

for Corner Brook <strong>and</strong> Goulds/Petty Harbour, Newfoundl<strong>and</strong> May 16, 2012<br />

scope is relatively local <strong>and</strong> their boundary conditions are set by the results of a<br />

GCM run, use of an RCM is sometimes referred to as ―dynamical downscaling‖.<br />

RCMs also run at a finer temporal resolution than GCMs <strong>and</strong> some RCMs can<br />

produce output at 1-hour time steps. These data have been used directly to<br />

characterize short-term precipitation, but cannot directly address time steps shorter<br />

than the time step of the RCM. Because RCMs are computationally expensive to<br />

run <strong>and</strong> their spatial extent is limited, there are fewer runs available. The results of<br />

an RCM run will reflect any biases in the GCM run on which it is based.<br />

<br />

<br />

<br />

Applying scale factors to climate model output. Scale factors relate short-term<br />

precipitation to longer-term precipitation, e.g. monthly average to total precipitation.<br />

Applying statistical models to climate model output. Statistical models can be<br />

developed to represent a functional relationship between short-term precipitation<br />

<strong>and</strong> a predictor variable, usually at a larger temporal <strong>and</strong> spatial scale (e.g. monthly<br />

total precipitation at a GCM or RCM resolution). The most common statistical model<br />

is a linear model developed using regression. Linear models of the parameters of<br />

extreme value distributions (e.g. Gumbel, Weibull) have also been used.<br />

Conditional weather generators applied to climate model output. Weather<br />

generators are stochastic models that generate time series of weather conditions.<br />

These models may be parametric (they rely on classical statistical distributions<br />

described by parameters) or they can be non-parametric (they rely on re-sampling<br />

analogs of weather from the historical data) or a combination of the two. When<br />

applied to investigating climate change impacts, weather generators are usually<br />

conditioned on large-scale weather variables using statistical models as described<br />

above or using non-parametric techniques like the K-nearest neighbor technique.<br />

In the approaches described above, climate model output may be ―raw‖ output at the<br />

native grid scale of the climate model (either a GCM or a RCM) or downscaled output.<br />

Despite the remarkable improvements in the scientific state of knowledge about the<br />

processes that drive weather, <strong>and</strong> ultimately climate, there is considerable uncertainty<br />

about the sensitivity of climate to increasing greenhouse gas concentrations. Because<br />

of that uncertainty, <strong>and</strong> because of practical constraints, each of the methods described<br />

above have shortcomings. It is fair to say that all of the methods described above rely<br />

to some degree on an assumption that the relationships between large-scale <strong>and</strong> smallscale<br />

processes, both in time <strong>and</strong> space, will continue unchanged into the future. This<br />

is true of all approaches that use downscaling, scale factors <strong>and</strong> statistical models,<br />

including weather generators. <strong>Climate</strong> models simulate climate sensitivity, but even<br />

these models contain statistical sub-models <strong>and</strong> are limited in spatial <strong>and</strong> temporal<br />

resolution. In short, there is no perfect method to project climate impacts, there will be<br />

AMEC Environment & Infrastructure 18

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