2004
DOI: 10.1002/9781118673331
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Copula Methods in Finance

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Cited by 1,328 publications
(922 citation statements)
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“…The copula models have been popular in the field of finance and insurance (e.g. Cherubini, 2004;Malevergne and Sornette, 2006;Kim and Lee, 2011;Choi et al ., 2013), and lately introduced in the fields of meteorology and hydrology (e.g., Favre et al ., 2004;Zhang and Singh, 2007;Genest and Favre, 2007). For a general discussion of copula, the readers are referred to Joe (1997) and Nelsen (2006).…”
Section: Introductionmentioning
confidence: 99%
“…The copula models have been popular in the field of finance and insurance (e.g. Cherubini, 2004;Malevergne and Sornette, 2006;Kim and Lee, 2011;Choi et al ., 2013), and lately introduced in the fields of meteorology and hydrology (e.g., Favre et al ., 2004;Zhang and Singh, 2007;Genest and Favre, 2007). For a general discussion of copula, the readers are referred to Joe (1997) and Nelsen (2006).…”
Section: Introductionmentioning
confidence: 99%
“…This option pays one unit of currency if two stocks or indexes are above or below a pair of strike price levels. Options like these are very often used in structured finance, particularly index-linked products [2]. For example, assume the option of companies A and B has same exercise date T and strike prices K A and K B respectively, then the price of this digital put option[DP ] in a complete market is…”
Section: Digital Optionmentioning
confidence: 99%
“…While the tool is borrowed from the theory of statistics, it has been gathering more and more popularity both among academics and practitioners in the field of finance principally because of the intimate increase of volatility and erratic behavior of financial markets [2]. These new developments have caused standard tools of financial mathematics.…”
Section: Introductionmentioning
confidence: 99%
“…The empirical copula was correlating function. Generally, d-dimensional copula (C) can be presented (based on the Sklar theorem) (Cherubini et al, 2004) as a multidimensional distribution F, whose boundary functions (martingales) (F1, F2, ..., F d ) take the form of uniform distributions U(0,1) on the interval [0,1], which can be expressed in the form (2):…”
Section: The Technique Of Sampling Distributions and Correlating Varimentioning
confidence: 99%