Reliability analysts are often faced with the challenge of characterizing the behaviour of system components based on limited data. The purpose of this study is to provide insight into which availability model input data are most significant and how many data are necessary to achieve desired accurac
Sensitivity of mean transit time estimates to model conditioning and data availability
โ Scribed by M. Hrachowitz; C. Soulsby; D. Tetzlaff; I. A. Malcolm
- Publisher
- John Wiley and Sons
- Year
- 2011
- Tongue
- English
- Weight
- 392 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0885-6087
- DOI
- 10.1002/hyp.7922
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โฆ Synopsis
Mean transit times (MTTs) can give useful insights into the internal processes of hydrological systems. However, varying model conditioning assumptions and data availability can limit the use of MTT, particularly in terms of comparing the results of studies using different assumptions and data records of varying lengths. We present a systematic analysis of sensitivity of MTT estimates to different methods of artificially extending the data record, varying model warm-up period lengths and varying sampling intervals for a small upland catchment in the Scottish Highlands. The analysis was based on Cl -data in conjunction with the convolution integral model using the gamma distribution as transit time distribution. It could be shown that three out of four different methods to artificially extend the data record and to generate a warm-up period give mostly equivalent results. The required minimum warm-up period length to reliably estimate MTT for a 3-year period of data was observed to be about 2 years or 3 times the MTT, implying that โผ95% of the tracer signal entering the stream at day 1 of the warm-up period has to be recovered by the end of the warm-up period in order to avoid significant deviations from the best available MTT estimates. It was furthermore found that sampling intervals of up to 4 weeks can produce MTT estimates within about 0โข25 times the best available MTT estimate, albeit with potentially increased process misrepresentation in terms of the gamma distribution parameter a.
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