Semiparametric estimation in copula models
By Hideatsu Tsukahara. 2005
342 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/46c0fc8f157a07c63334dc999a9cdb272e873ce4
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Andrew J. Patton
- Jun Yan
- Bruno R'emillard
- Vijay P. Singh
- Ivan Kojadinovic
- Jean-David Fermanian
- Johan Segers
- Christian Genest
In Finance
- Andrew J. Patton
- Johan Segers
- Jun Yan
- Ivan Kojadinovic
- Claudia Czado
- Christian Genest
- Jean-David Fermanian
- Fabrizio Durante
In Statistics and Probability
- Johan Segers
- Christian Genest
- Andrew J. Patton
- Ivan Kojadinovic
- Jun Yan
- Anne-Catherine Favre
- Martin Ruppert
- Sandra Gaißer
Citations in the corpus
- A review of copula models for economic time series (2012, background): “Minimum distance estimation is considered by Tsukahara [143].”
- Copula Methods for Forecasting Multivariate Time Series (2013, background): “Minimum distance estimation is considered by Tsukahara (2005).”
- Estimation of a Copula when a Covariate Affects only Marginal Distributions (2015, result): “Note that this result extends the standard results on weak convergence of the empirical copula estimator (see Fermanian et al., 2004; Tsukuhara, 2005; Omelka et al., 2009; Segers, 2012, among others) to the situation where residuals are used instead of independent and identically distributed…”
- Nonparametric inference on multivariate versions of Blomqvist’s beta and related measures of tail dependence (2007, methodology): “Conditions such that C is a copula are given in Rodŕıguez-Lallena and Úbeda-Flores (2004). Then Blomqvist’s β = β(1/2,1/2) = 4θg(1/2)h(1/2) and Spearman’s ρ is”
- Parameter estimation for pair-copula constructions (2013, background): “According to Theorem 1 from Tsukahara [40] and Theorem 1, respectively, √ n(θ̂ 1d|v1d − θ1d|v1d) d −→ ZSP ∼N (0, V SP 2 ) and √ n(θ̂ 1d|v1d − θ1d|v1d) d −→ ZSSP ∼N (0, V SSP 2 ), as n → ∞.”
- The Copula Information Criteria (2014, methodology): “(i) The score function fulfils condition A1 of Tsukahara (2005).”
- A note on bootstrap approximations for the empirical copula process (2010, neutral): “The asymptotic behavior of Cn was studied in several papers, including Gänssler and Stute (1987), Ghoudi and Rémillard (2004) or Tsukahara (2005) among others.”
- Identification of suitable copulas for bivariate frequency analysis of flood peak and flood volume data (2011, methodology): “It is interesting to note that although classical maximum likelihood approach is more general, smaller mean squared errors were reported for the MPL method in a simulation study reported by Tsukahara (2005).”
- Nonparametric estimation of multivariate extreme-value copulas (2011, background): “(2.7) In Stute (1984) and Tsukahara (2005) it was established thatif all secondorder derivatives ofC exist and are continuous on [0, 1]p, the processesαn in (2.2) andCn in (2.7) are related via Cn(u) = αn(u) − p ∑ j=1 Ċ j(u)αn, j(u j) + Rn(u), (2.8) the remainder termRn satisfying sup…”
- A dependent multiplier bootstrap for the sequential empirical copula process under strong mixing (2013, neutral): “The quantity Cn(0, 1, ·, ·) is the standard empirical copula process which has been extensively studied in the literature (see e.g. Rüschendorf, 1976; Gänssler and Stute, 1987; Tsukahara, 2005; van der Vaart and Wellner, 2007; Segers, 2012; Bücher and Volgushev, 2013) while the quantity Cn(0, ·, ·, ”
- Probit Transformation for Nonparametric Kernel Estimation of the Copula Density (2014, background): “…(2004), Tsukuhara (2005), Segers (2012) and B¨ucher and Volgushev (2013), and turns out to be the cornerstone of a variety of nonparametric copula-based procedures, see e.g. Genest and R´emillard (2004), Genest et al (2009a), Gudendorf and Segers (2012) or Li and Genton (2013), to cite only a few.”