Inference on extremal dependence in the domain of attraction of a structured Hüsler-Reiss distribution motivated by a Markov tree with latent variables
DOI10.1007/s10687-021-00407-5zbMath1475.62161arXiv2001.09510OpenAlexW3131883054MaRDI QIDQ2231309
Johan Segers, Stefka Asenova, Gildas Mazo
Publication date: 29 September 2021
Published in: Extremes (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2001.09510
multivariate extremeslatent variablesgraphical modelstail dependenceHüsler-Reiss distributionriver networkMarkov treetail tree
Applications of statistics to environmental and related topics (62P12) Trees (05C05) Extreme value theory; extremal stochastic processes (60G70) Statistics of extreme values; tail inference (62G32) Probabilistic graphical models (62H22)
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- A continuous updating weighted least squares estimator of tail dependence in high dimensions
- Extremes on river networks
- Extreme value properties of multivariate \(t\) copulas
- An M-estimator for tail dependence in arbitrary dimensions
- Multivariate generalized Pareto distributions
- Conditional independence among max-stable laws
- The extremal index of a higher-order stationary Markov chain
- Extremal behaviour of stationary Markov chains with applications
- Best attainable rates of convergence for estimators of the stable tail dependence function
- An estimator of the stable tail dependence function based on the empirical beta copula
- Max-linear models on directed acyclic graphs
- Multivariate extreme value copulas with factor and tree dependence structures
- Maxima of normal random vectors: Between independence and complete dependence
- On the likelihood function of Gaussian max-stable processes
- Graphical Models, Exponential Families, and Variational Inference
- The extremal index for a Markov chain
- Modeling Spatial Extremes via Ensemble-of-Trees of Pairwise Copulas
- Statistics of Extremes
- One- versus multi-component regular variation and extremes of Markov trees
- Estimation of Hüsler–Reiss Distributions and Brown–Resnick Processes
- Composite likelihood estimation for the Brown-Resnick process
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