1951
DOI: 10.2307/2280095
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The Kolmogorov-Smirnov Test for Goodness of Fit

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Cited by 1,034 publications
(253 citation statements)
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“…For each water year, we combined sediment mass and runoff volume to calculate the average runoff sediment load and divided accumulated sediment mass by drainage area to calculate sediment yield. We processed sediment samples to determine their grain size distributions (see SI) and used two-sample KolmogoroveSmirnov (KeS) tests to compare grain size between sample pairs (Massey, 1951). We used the KozenyeCarman equation (Chapuis, 2012) to calculate saturated vertical hydraulic conductivity (K [L/T]) based on the grain size distribution of individual samples:…”
Section: Sediment Transport and Accumulationmentioning
confidence: 99%
“…For each water year, we combined sediment mass and runoff volume to calculate the average runoff sediment load and divided accumulated sediment mass by drainage area to calculate sediment yield. We processed sediment samples to determine their grain size distributions (see SI) and used two-sample KolmogoroveSmirnov (KeS) tests to compare grain size between sample pairs (Massey, 1951). We used the KozenyeCarman equation (Chapuis, 2012) to calculate saturated vertical hydraulic conductivity (K [L/T]) based on the grain size distribution of individual samples:…”
Section: Sediment Transport and Accumulationmentioning
confidence: 99%
“…The goodness-of-fit is evaluated in a two-stage process. Firstly, a K-S test is applied (Massey, 1951). As the K-S test is highly sensitive due to the large sample sizes (Serinaldi, 2008), the null hypothesis (the sample comes from the selected distribution) is rejected in some cases for all of the candidates.…”
Section: Marginal Distribution Estimationmentioning
confidence: 99%
“…The 2-sample Kolmogorov-Smirnov test (Massey, 1951) is used here to check the agreement between the observed (from the reanalysis) and simulated empirical distributions of each drought characteristics (duration, mean area, total magnitude x-and y-location of the centroid) over the 1958-2008 period. Results show that the H 0 hypothesis (the two samples come from the same distribution) cannot be rejected in any case, i.e.…”
Section: Comparison Of Present-day Distributionsmentioning
confidence: 99%