Joint probability distribution of annual maximum storm peaks and amounts as represented by daily rainfalls
By S. Yue. 2000
87 citations recorded by the source corpus.
Subfields: Atmospheric Science, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/c6a43662b3eaf2d54986064846828947d8b16223
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
- Salvatore Grimaldi
- F. Serinaldi
- Vijay P. Singh
- Shih-Chieh Kao
- Rao S. Govindaraju
- Songbai Song
- Lihua Xiong
- H. Xie
In Global and Planetary Change
- Vijay P. Singh
- Songbai Song
- Shenglian Guo
- F. Serinaldi
- M. Janga Reddy
- Rao S. Govindaraju
- Shih-Chieh Kao
- Lu Chen
Citations in the corpus
- The Gumbel logistic model for representing a multivariate storm event (2000, methodology): “Yue [23] explored the use of the bivariate normal model for representing the joint statistical properties of non-normally distributed storm events that can be normalized by a transformation technique such as the Box± Cox approach [2].”
- Exploring the ability of the Pettitt method for detecting change point by Monte Carlo simulation (2014, methodology): “…be normalized to approximately follow the normal distribution, using transformation techniques such as the Box–Cox transformation (Box and Cox 1964; Yue 2000), the normal quintiles transform (Moran 1969; Kelly and Krzysztofowicz 1997), the modified Box–Cox method (Varouchakis, et al. 2012), and…”
- Asymmetric copula in multivariate flood frequency analysis (2006, methodology): “[18] and Yue [33] achieve this condition by preliminary data transformation through Box–Cox s formulas [2].”
- IDF relationships using bivariate copula for storm events in Peninsular Malaysia (2012, background): “For instance, the marginals are assumed to be either normal (Yue, 2000) or possess the same type of probability distribution such as bivariate exponential (Favre et al., 2002; Goel et al., 2000), bivariate Gamma (Yue et al., 2001), bivariate lognormal (Yue, 2002) and bivariate extreme value…”
- Frequency analysis of droughts using the Plackett copula and parameter estimation by genetic algorithm (2010, methodology): “Multivariate drought analyses using the methods employed in the above studies or used in other multivariate hydrological analyses (Singh and Singh 1991; Goel and Seth 1998; Yue 1999, 2000a, b, c; Yue et al. 1999, 2001; Yue and Rasmussen 2002; Bonaccorso et al. 2003a, b; Cancelliere and Salas 2004)”
- Design hyetograph analysis with 3-copula function (2006, methodology): “This approach was re-proposed by Yue (2000a) introducing the optimization of the likelihood function to assess the parameters of the Box-Cox transformation.”
- Trivariate statistical analysis of extreme rainfall events via the Plackett family of copulas (2008, background): “[4] However, these multivariate analyses needed to rely on particular forms of marginals (for instance, exponential distribution for average intensity and duration in above studies, and normal distribution with Box-Cox transformation as given by Yue [2000] ), and may not be applicable for other var”
- A bivariate frequency analysis of extreme rainfall with implications for design (2007, methodology): “Usually, the proposed procedure was only suitable for particular forms of marginals, such as exponential distribution used by Co´rdova and Rodri´guez-Iturbe [1985], Singh and Singh [1991], Bacchi et al. [1994], Kurothe et al. [1997], and Goel et al. [2000], and normal distribution with Box-Cox trans”