Tail correlation functions of max-stable processes
From MaRDI portal
Publication:2352977
DOI10.1007/s10687-014-0212-yzbMath1319.60118arXiv1402.4632OpenAlexW173810024WikidataQ59402060 ScholiaQ59402060MaRDI QIDQ2352977
Martin Schlather, Felix Ballani, Kirstin Strokorb
Publication date: 7 July 2015
Published in: Extremes (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1402.4632
tail dependencemax-stable processesextremal coefficientmixed moving maximaturning bandsBrown-Resnick processesPoisson stormstationary truncationtail correlation functions
Related Items
The realization problem for tail correlation functions ⋮ Bernoulli and tail-dependence compatibility ⋮ Representations of \(\max\)-stable processes via exponential tilting ⋮ Extremes of randomly scaled Gumbel risks ⋮ Generalized Pickands constants and stationary max-stable processes ⋮ Spatial risk measures and applications to max-stable processes ⋮ High-dimensional modeling of spatial and spatio-temporal conditional extremes using INLA and Gaussian Markov random fields ⋮ Tail-dependence, exceedance sets, and metric embeddings ⋮ Space‒time max-stable models with spectral separability ⋮ ABC model selection for spatial extremes models applied to south Australian maximum temperature data ⋮ Extremes and regular variation ⋮ The spectrogram: a threshold-based inferential tool for extremes of stochastic processes ⋮ Modeling spatial tail dependence with Cauchy convolution processes
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Efficient inference and simulation for elliptical Pareto processes
- The extremogram: a correlogram for extreme events
- Spectral representations of sum- and max-stable processes
- Spatial modeling of extreme snow depth
- Multiply monotone functions and their Laplace transforms
- Bivariate extreme statistics. I
- Multivariate Archimedean copulas, \(d\)-monotone functions and \(\ell _{1}\)-norm symmetric distributions
- Storm processes and stochastic geometry
- On the ergodicity and mixing of max-stable processes
- The Dagum family of isotropic correlation functions
- Stationary max-stable fields associated to negative definite functions
- A spectral representation for max-stable processes
- On Abel-Poisson type and Riesz means
- A class of isotropic covariance functions
- Uniform distribution on a Stiefel manifold
- Maximum likelihood estimators for the matrix von Mises-Fisher and Bingham distributions
- Radial positive definite functions generated by Euclid's hat
- On the derivatives of radial positive definite functions
- Models for stationary max-stable random fields
- Recurrence relations for radial positive definite functions
- Ergodic properties of sum- and max-stable stationary random fields via null and positive group actions
- Ergodic properties of max-infinitely divisible processes
- Maxima of independent, non-identically distributed Gaussian vectors
- An exceptional max-stable process fully parameterized by its extremal coefficients
- The realization problem for tail correlation functions
- Stationarity of multivariate particle systems
- Extremal stochastic integrals: a parallel between max-stable processes and \(\alpha\)-stable processes
- On the generation of a multivariate extreme value distribution with prescribed tail dependence parameter matrix
- Dependence modelling for spatial extremes
- On the structure and representations of max-stable processes
- Rare events, temporal dependence, and the extremal index
- Variograms for spatial max-stable random fields
- Stochastic and Integral Geometry
- Modelling pairwise dependence of maxima in space
- Statistics for near independence in multivariate extreme values
- The intrinsic random functions and their applications
- Completely monotonic functions
- A dependence measure for multivariate and spatial extreme values: Properties and inference
- The behavior of multivariate maxima of moving maxima processes
- Statistics of Extremes
- Isotropic correlation functions on d-dimensional balls
- Geostatistics of extremes
- Estimation of Hüsler–Reiss Distributions and Brown–Resnick Processes
- The characterization problem for isotropic covariance functions
- Dependence measures for extreme value analyses
- Statistical modeling of spatial extremes
- Stochastic integral representations and classification of sum- and max-infinitely divisible processes
This page was built for publication: Tail correlation functions of max-stable processes