The DOI matches its Crossref record; 4 of the 4 references it cites were found in a registry or an index.
Modelling Extremal Events
Overview
Integrity signals
Registry
Cites
Statistics
Verification
Claims the paper makes
Claims other papers make about this one
Each is checked against this paper’s own text: does it say what the citing paper says it does?
In the citing paper
“EVT-based approaches allow for more robust identification of extreme events by modeling the tails of temperature distributions, addressing the inadequacies of fixed percentile thresholds.”
From Advancing Heatwave Forecasting via Distribution Informed-Graph Neural Networks (DI-GNNs): Integrating Extreme Value Theory with GNNs (2024) · cites this paper as [30]
In the citing paper
“DI-GNN incorporates Generalized Pareto Distribution (GPD)-derived descriptors into the feature space, adjacency matrix, and loss function to enhance its sensitivity to rare heatwave occurrences.”
From Advancing Heatwave Forecasting via Distribution Informed-Graph Neural Networks (DI-GNNs): Integrating Extreme Value Theory with GNNs (2024) · cites this paper as [30]
In the citing paper
“The Distribution-Informed Graph Neural Network (DI-GNN) represents a significant advancement in the modeling of rare and extreme events, transcending the limitations of traditional feature engineering by embedding Extreme Value Theory (EVT) principles directly into the learning process.”
From Advancing Heatwave Forecasting via Distribution Informed-Graph Neural Networks (DI-GNNs): Integrating Extreme Value Theory with GNNs (2024) · cites this paper as [30]
Citations
Cites
Glas, C. A. W. (2017) · Chapman & Hall/CRC eBooks · doi:10.1201/b19166-11 · Cited by 24
Snapp, R. R. (2014) · Springer eBooks · doi:10.1007/978-1-4614-6170-8_155 · Cited by 3
Time Series Analysis for Heavy-Tailed Processes
Emberchts, P., Klüppelberg, C., & Mikosch, T. (1997) · Springer eBooks · doi:10.1007/978-3-642-33483-2_8 · Cited by 2
Self-citationDefinition and Elementary Properties
Davies, B. (1978) · Applied mathematical sciences · doi:10.1007/978-1-4757-5512-1_1 · Cited by 2
Cited by
Sorted by citations
Items 901–1,000 of 1,001
Jacobsen, M., Mikosch, T., Rosiński, J., & Samorodnitsky, G. P. (2009) · The Annals of Applied Probability · doi:10.1214/08-aap540 · Cited by 27
Self-citationSharp variable selection of a sparse submatrix in a high-dimensional noisy matrix
Butucea, C., Ingster, Y. I., & Suslina, I. A. (2014) · ESAIM Probability and Statistics · doi:10.1051/ps/2014017 · Cited by 26
Different estimation methods for the parameters of the extended Burr XII distribution
Usta, İ. (2012) · Journal of Applied Statistics · doi:10.1080/02664763.2012.743974 · Cited by 26
Modeling heavy-tailed, skewed and peaked uncertainty phenomena with bounded support
García, C. B. G., Pérez, J. G., & van Dorp, J. R. (2011) · Statistical Methods & Applications · doi:10.1007/s10260-011-0173-0 · Cited by 26
Extreme Value Distributions for the Skew-Symmetric Family of Distributions
Chang, S., & Genton, M. G. (2007) · Communication in Statistics- Theory and Methods · doi:10.1080/03610920601126159 · Cited by 26
On distributionally robust extreme value analysis
Blanchet, J., He, F., & Murthy, K. (2020) · Extremes · doi:10.1007/s10687-019-00371-1 · Cited by 26
Univariate Extreme Value Analysis
Dey, D. K., Roy, D., & Yan, J. (2016) · Chapman & Hall/CRC eBooks · doi:10.1201/b19721-5 · Cited by 26
Asymptotics for ruin probabilities in Lévy-driven risk models with heavy-tailed claims
Yang, Y., Yuen, K. C., & Liu, J. (2017) · Journal of Industrial and Management Optimization · doi:10.3934/jimo.2017044 · Cited by 26
Sample path large deviations for Lévy processes and random walks with regularly varying increments
Rhee, C.-H., Blanchet, J., & Zwart, B. P. (2019) · The Annals of Probability · doi:10.1214/18-aop1319 · Cited by 26
Expected Shortfall Estimation and Gaussian Inference for Infinite Variance Time Series
Hill, J. B. (2013) · Journal of Financial Econometrics · doi:10.1093/jjfinec/nbt020 · Cited by 26
Local Subexponentiality and Self-decomposability
Watanabe, T., & Yamamuro, K. (2009) · Journal of Theoretical Probability · doi:10.1007/s10959-009-0240-8 · Cited by 26
Insensitivity to Negative Dependence of Asymptotic Tail Probabilities of Sums and Maxima of Sums
Tang, Q. (2008) · Stochastic Analysis and Applications · doi:10.1080/07362990802006964 · Cited by 26
Modelling Lateral Spacing and Separation for Airborne Separation Assurance Using Petri Nets
Everdij, M. H. C., Blom, H. A. P., & Bakker, B. (2007) · SIMULATION · doi:10.1177/0037549706063820 · Cited by 26
Devroye, L. (2001) · Methodology And Computing In Applied Probability · doi:10.1023/a:1011470225335 · Cited by 26
Heavy-tailed asymptotics of stationary probability vectors of Markov chains of gi/g/1 type
Li, Q., & Zhao, Y. Q. (2005) · Advances in Applied Probability · doi:10.1017/s0001867800000276 · Cited by 26
Estimating the End-Point of a Probability Distribution Using Minimum-Distance Methods
Hall, P. A., & Wang, J. Z. (1999) · Bernoulli · doi:10.2307/3318618 · Cited by 26
Extreme Value Theory and the Effects of Competition on ProfitsPreprint
Gabaix, X., Laibson, D., & Li, H. (2005) · RePEc: Research Papers in Economics · Cited by 26
Gabaix, X. (2008) · The New Palgrave Dictionary of Economics · doi:10.1057/978-1-349-95121-5_2342-1 · Cited by 26
Discrete Sampling of Extreme Events Modifies Their Statistics
Zarfaty, L., Barkai, E., & Kessler, D. A. (2022) · Physical Review Letters · doi:10.1103/physrevlett.129.094101 · Cited by 25
Second-order properties of risk concentrations without the condition of asymptotic smoothness
Mao, T., & Hu, T. (2013) · Extremes · doi:10.1007/s10687-012-0164-z · Cited by 25
Janßen, A., & Segers, J. (2014) · Journal of Applied Probability · doi:10.1017/s0001867800012027 · Cited by 39
CHARACTERIZATIONS OF MULTINORMALITY AND CORRESPONDING TESTS OF FIT, INCLUDING FOR GARCH MODELS
Henze, N., Jiménez-Gamero, M. D., & Meintanis, S. G. (2018) · Econometric Theory · doi:10.1017/s0266466618000154 · Cited by 25
Amoussou, E., Awoye, H., Vodounon, H. S. T., Obahoundjé, S., Camberlin, P., Diédhiou, A., Kouadio, K., Mahé, G., Houndenou, C., & Boko, M. (2020) · Water · doi:10.3390/w12030833 · Cited by 25
Quantile-based individual risk measures for rockfall-prone areas
Farvacque, M., Eckert, N., Bourrier, F., Corona, C., Lopez‐Saez, J., & Toe, D. (2020) · International Journal of Disaster Risk Reduction · doi:10.1016/j.ijdrr.2020.101932 · Cited by 25
Recipes and Economic Growth: A Combinatorial March Down an Exponential Tail
Jones, C. I. (2023) · Journal of Political Economy · doi:10.1086/723631 · Cited by 25
Failure Probability Under Parameter Uncertainty
Gerrard, R., & Tsanakas, A. (2010) · Risk Analysis · doi:10.1111/j.1539-6924.2010.01549.x · Cited by 25
Manfred Mudelsee, A. (2005) · Computers & Geosciences · doi:10.1016/j.cageo.2005.05.010 · Cited by 25
Analysis of annual maximal and minimal temperatures for some European cities by change point methods
Jarušková, D., & Rencová, M. (2007) · Environmetrics · doi:10.1002/env.865 · Cited by 25
Dirichlet Process Mixture Models for Insurance Loss Data
Hong, L., & Martin, R. (2017) · Scandinavian Actuarial Journal · doi:10.1080/03461238.2017.1402086 · Cited by 23
Conditional Monte Carlo for sums, with applications to insurance and finance
Asmussen, S. (2018) · Annals of Actuarial Science · doi:10.1017/s1748499517000252 · Cited by 25
Nonparametric adaptive estimation of conditional probabilities of rare events and extreme quantiles
Durrieu, G., Grama, I., Pham, Q.-K., & Tricot, J. (2015) · Extremes · doi:10.1007/s10687-015-0219-z · Cited by 25
Telecommunication traffic, queueing models, and subexponential distributions
Greiner, M., Jobmann, M. R., & Klüppelberg, C. (1999) · Queueing Systems · doi:10.1023/a:1019120011478 · Cited by 25
Self-citationTail behavior of negatively associated heavy-tailed sums
Geluk, J. L., & Ng, K. W. (2006) · Journal of Applied Probability · doi:10.1017/s0021900200001844 · Cited by 25
The tail behaviour of a random sum of subexponential random variables and vectors
Daley, D. J., Omey, E., & Vesilo, R. (2007) · Extremes · doi:10.1007/s10687-007-0033-3 · Cited by 25
Asymptotic expansions of convolutions of regularly varying distributions
Barbe, P., & McCormick, W. P. (2005) · Journal of the Australian Mathematical Society · doi:10.1017/s1446788700008570 · Cited by 25
Tang, Q., & Yan, J.-A. (2002) · Science in China Series A Mathematics · doi:10.1007/bf02879983 · Cited by 25
Note on the Tail Behavior of Random Walk Maxima with Heavy Tails and Negative Drift
Kaas, R., & Tang, Q. (2003) · North American Actuarial Journal · doi:10.1080/10920277.2003.10596103 · Cited by 25
Non-parametric estimators of multivariate extreme dependence functions
Abdous, B., & Ghoudi, K. (2005) · Journal of nonparametric statistics · doi:10.1080/10485250500336379 · Cited by 25
Devroye, L., & Neininger, R. (2002) · Advances in Applied Probability · doi:10.1017/s0001867800011642 · Cited by 25
UNIFORM ESTIMATES FOR THE TAIL PROBABILITY OF MAXIMA OVER FINITE HORIZONS WITH SUBEXPONENTIAL TAILS
Tang, Q. (2004) · Probability in the Engineering and Informational Sciences · doi:10.1017/s0269964804181059 · Cited by 25
Beyond Value at Risk: Forecasting Portfolio Loss at Multiple HorizonsPreprint
Goldberg, L. R., Miller, G., & Weinstein, J. (2007) · SSRN Electronic Journal · doi:10.2139/ssrn.1023441 · Cited by 25
Taillardat, M., Fougères, A., Naveau, P., & de Fondeville, R. (2022) · International Journal of Forecasting · doi:10.1016/j.ijforecast.2022.07.003 · Cited by 37
TAIL AND NONTAIL MEMORY WITH APPLICATIONS TO EXTREME VALUE AND ROBUST STATISTICS
Hill, J. B. (2011) · Econometric Theory · doi:10.1017/s0266466610000514 · Cited by 24
A multivariate piecing-together approach with an application to operational loss data
Aulbach, S., Bayer, V., & Falk, M. (2012) · Bernoulli · doi:10.3150/10-bej343 · Cited by 24
Fixed-kAsymptotic Inference About Tail Properties
Müller, U. K., & Wang, Y. (2016) · Journal of the American Statistical Association · doi:10.1080/01621459.2016.1215990 · Cited by 24
Matrix Mittag–Leffler distributions and modeling heavy-tailed risks
Albrecher, H., Bladt, M., & Bladt, M. (2020) · Extremes · doi:10.1007/s10687-020-00377-0 · Cited by 24
How to Read Probability Distributions as Statements about Process
Frank, S. A. (2014) · Entropy · doi:10.3390/e16116059 · Cited by 22
Extreme Value Analysis for Financial Risk Management
Nolde, N., & Zhou, C. (2021) · Annual Review of Statistics and Its Application · doi:10.1146/annurev-statistics-042720-015705 · Cited by 24
Assessing the Risk Characteristics of the Cryptocurrency Market: A GARCH-EVT-Copula Approach
Bruhn, P., & Ernst, D. (2022) · Journal of risk and financial management · doi:10.3390/jrfm15080346 · Cited by 24
Yang, F., Koukoula, M., Emmanouil, S., Cerrai, D., & Anagnostou, E. N. (2023) · Stochastic Environmental Research and Risk Assessment · doi:10.1007/s00477-023-02508-y · Cited by 26
Tail Behavior of Randomly Weighted Sums
Hazra, R. S., & Maulik, K. (2012) · Advances in Applied Probability · doi:10.1239/aap/1346955265 · Cited by 27
On the Estimation of the Extremal Index Based on Scaling and Resampling
Hamidieh, K., Stoev, S., & Michailidis, G. C. (2009) · Journal of Computational and Graphical Statistics · doi:10.1198/jcgs.2009.08065 · Cited by 24
Quantile estimation for the generalized pareto distribution with application to finance
Jocković, J. (2012) · Yugoslav journal of operations research · doi:10.2298/yjor110308013j · Cited by 24
Asymptotics and fast simulation for tail probabilities of maximum of sums of few random variables
Juneja, S., Karandikar, R. L., & Shahabuddin, P. (2007) · ACM Transactions on Modeling and Computer Simulation · doi:10.1145/1225275.1225278 · Cited by 24
Fluctuations of the Maximal Particle Energy of the Quantum Ideal Gas and Random Partitions
Vershik, A. M., & Yakubovich, Y. V. (2005) · Communications in Mathematical Physics · doi:10.1007/s00220-005-1434-2 · Cited by 24
How Physicists Made Stable Lévy Processes Physically Plausible
Schınckus, C. (2013) · Brazilian Journal of Physics · doi:10.1007/s13538-013-0142-1 · Cited by 24
The rate of convergence of the Walk on Spheres Algorithm
Binder, I. A., & Braverman, M. (2012) · Geometric and Functional Analysis · doi:10.1007/s00039-012-0161-z · Cited by 24
Robust time series models with trend and seasonal components
Caivano, M., Harvey, A. C., & Luati, A. (2015) · SERIEs · doi:10.1007/s13209-015-0134-1 · Cited by 24
On the skewness of extreme order statistics from heterogeneous samples
Ding, W., Yang, J., & Ling, X. (2016) · Communication in Statistics- Theory and Methods · doi:10.1080/03610926.2015.1041984 · Cited by 24
ASYMPTOTIC EXPANSIONS OF GENERALIZED QUANTILES AND EXPECTILES FOR EXTREME RISKS
Mao, T., Ng, K. W., & Hu, T. (2015) · Probability in the Engineering and Informational Sciences · doi:10.1017/s0269964815000017 · Cited by 24
Extreme floods and their relationship with tropical cyclones in Puerto Rico
Ayala, J. J. H., Keellings, D. J., Waylen, P. R., & Matyas, C. J. (2017) · Hydrological Sciences Journal · doi:10.1080/02626667.2017.1368521 · Cited by 24
A Latent Process Model for Temporal Extremes
Bortot, P., & Gaetan, C. (2013) · Scandinavian Journal of Statistics · doi:10.1111/sjos.12051 · Cited by 24
A Joint Chow Test for Structural Instability
Nielsen, B. J., & Whitby, A. (2015) · Econometrics · doi:10.3390/econometrics3010156 · Cited by 24
Assessing the risk forecasts for Japanese stock market
Lee, T., & Saltoğlu, B. (2002) · Japan and the World Economy · doi:10.1016/s0922-1425(01)00080-9 · Cited by 24
Estimation of Tails and Related Quantities Using the Number of Near-Extremes
Hashorva, E., & Hüsler, J. (2005) · Communication in Statistics- Theory and Methods · doi:10.1080/03610920509342424 · Cited by 24
Rare events in a log-Weibull scenario - Application to earthquake magnitude data
Huillet, T., & Raynaud, H.-F. G. (1999) · The European Physical Journal B · doi:10.1007/s100510051027 · Cited by 24
Gouriéroux, C., & Jasiak, J. (2010) · Elsevier eBooks · doi:10.1016/b978-0-444-50897-3.50013-4 · Cited by 24
A global index earthquake approach to probabilistic assessment of extremes
Thompson, E. M., Baise, L. G., & Vogel, R. M. (2007) · Journal of Geophysical Research Atmospheres · doi:10.1029/2006jb004543 · Cited by 24
Foss, S., Palmowski, Z., & Zachary, S. (2005) · The Annals of Applied Probability · doi:10.1214/105051605000000269 · Cited by 24
Tail asymptotics for M/G/1 type queueing processes with subexponential increments
Asmussen, S., & Møller, J. R. (1999) · Queueing Systems · doi:10.1023/a:1019172028316 · Cited by 24
Local likelihood modeling by adaptive weights smoothing
Polzehl, J., & Spokoiny, V. G. (2002) · Weierstraß-Institut für Angewandte Analysis und Stochastik · doi:10.20347/wias.preprint.787 · Cited by 24
NHPoisson: AnRPackage for Fitting and Validating Nonhomogeneous Poisson Processes
Cebrian, A. C., Abaurrea, J., & Asín, J. (2015) · Journal of Statistical Software · doi:10.18637/jss.v064.i06 · Cited by 23
A statistical volcanic forcing scenario generator for climate simulations
Ammann, C. M., & Naveau, P. (2010) · Journal of Geophysical Research Atmospheres · doi:10.1029/2009jd012550 · Cited by 23
Pinelis, I. F. (2014) · Risks · doi:10.3390/risks2030349 · Cited by 23
Revising Return Periods for Record Events in a Climate Event Attribution Context
Naveau, P., Ribes, A., Zwiers, F. W., Hannart, A., Tuel, A., & Yiou, P. (2018) · Journal of Climate · doi:10.1175/jcli-d-16-0752.1 · Cited by 24
On the tails of the wind ramp distributions
DeMarco, A. W., & Basu, S. (2018) · Wind Energy · doi:10.1002/we.2202 · Cited by 23
Chen, B., Blanchet, J., Rhee, C.-H., & Zwart, B. P. (2019) · Mathematics of Operations Research · doi:10.1287/moor.2018.0950 · Cited by 23
Sequential change point detection in high dimensional time series
Gösmann, J., Stoehr, C., Heiny, J., & Dette, H. (2022) · Electronic Journal of Statistics · doi:10.1214/22-ejs2027 · Cited by 23
Structure Learning for Extremal Tree Models
Engelke, S., & Stanislav Volgushev, A. (2022) · Journal of the Royal Statistical Society Series B (Statistical Methodology) · doi:10.1111/rssb.12556 · Cited by 23
Mixture Composite Regression Models with Multi-type Feature Selection
Fung, T. C., Tzougas, G., & Wüthrich, M. V. (2022) · North American Actuarial Journal · doi:10.1080/10920277.2022.2099426 · Cited by 23
Afghari, A. P., Papadimitriou, E., Li, X., Kaye, S.-A., & Oviedo-Trespalacios, Ó. (2021) · Analytic Methods in Accident Research · doi:10.1016/j.amar.2021.100186 · Cited by 23
Empirically estimating the distribution of the loudest candidate from a gravitational-wave search
Tenorio, R., Modafferi, L. M., Keitel, D., & Sintes, A. M. (2022) · Physical review. D/Physical review. D. · doi:10.1103/physrevd.105.044029 · Cited by 23
Predictability of shapes of intraday price curves
Kokoszka, P. S., & Reimherr, M. L. (2013) · Econometrics Journal · doi:10.1111/ectj.12006 · Cited by 23
Wang, Y. B., Wang, K. Y., & Cheng, D. (2006) · Acta Mathematica Sinica English Series · doi:10.1007/s10114-005-0745-8 · Cited by 23
Evaluation of Peak Over Threshold Approach for Road Safety Estimation
Zheng, L., Ismail, K., & Meng, X. (2014) · Journal of Transportation Safety & Security · doi:10.1080/19439962.2014.904029 · Cited by 23
The Empirical Validation of an Agent-based Model
Cirillo, P., & Gallegati, M. (2012) · Eastern Economic Journal · doi:10.1057/eej.2011.34 · Cited by 23
Ruin probabilities in a discrete time risk model with dependent risks of heavy tail
Weng, C., Zhang, Y., & Tan, K. S. (2008) · Scandinavian Actuarial Journal · doi:10.1080/03461230802312487 · Cited by 23
Discretization of distributions in the maximum domain of attraction
Shimura, T. (2011) · Extremes · doi:10.1007/s10687-011-0137-7 · Cited by 23
Nonparametric density estimation in compound Poisson processes using convolution power estimators
Comte, F., Duval, C., & Genon‐Catalot, V. (2013) · Metrika · doi:10.1007/s00184-013-0475-3 · Cited by 23
Dependence Estimation and Visualization in Multivariate Extremes with Applications to Financial Data
Hsing, T., Klüppelberg, C., & Kuhn, G. (2004) · Extremes · doi:10.1007/s10687-005-6194-z · Cited by 23
Self-citationSubexponential distribution functions in Rd
Omey, E. (2006) · Journal of Mathematical Sciences · doi:10.1007/s10958-006-0310-8 · Cited by 23
Ruin problem of a two-dimensional fractional Brownian motion risk process
Ji, L., & Robert, S. (2018) · Stochastic Models · doi:10.1080/15326349.2017.1389284 · Cited by 23
Can Volatility Models Explain Extreme Events?*
Trapin, L. (2017) · Journal of Financial Econometrics · doi:10.1093/jjfinec/nbx031 · Cited by 23
The finite-time ruin probability of a risk model with stochastic return and Brownian perturbation
Wang, K., Chen, L., Yang, Y., & Gao, M. (2018) · Japan Journal of Industrial and Applied Mathematics · doi:10.1007/s13160-018-0321-0 · Cited by 23
Extremes ofγ-reflected Gaussian processes with stationary increments
Dȩbicki, K., Hashorva, E., & Liu, P. (2017) · ESAIM Probability and Statistics · doi:10.1051/ps/2017019 · Cited by 23
Dominicy, Y., Ilmonen, P., & Veredas, D. (2015) · International Statistical Review · doi:10.1111/insr.12120 · Cited by 23
Cheng, D., Yang, Y., & Wang, X. (2020) · Japan Journal of Industrial and Applied Mathematics · doi:10.1007/s13160-020-00418-y · Cited by 23
Performance measurement with loss aversion
Gemmill, G., Hwang, S., & Salmon, M. H. (2006) · Journal of Asset Management · doi:10.1057/palgrave.jam.2240213 · Cited by 21
Kelly, B. (2014) · Extremes · doi:10.1007/s10687-014-0193-x · Cited by 23
Segers, J. (2001) · Journal of Statistical Planning and Inference · doi:10.1016/s0378-3758(00)00321-9 · Cited by 23
Metadata
- Authors
- Embrechts, P., Klüppelberg, C., & Mikosch, T.
- Affiliations
- Technical University of Munich (DE)
- University of Copenhagen (DK)
- Venue
- Springer eBooks
- Publisher
- Springer Berlin Heidelberg
- Published
- 1997
- OpenAlex
- W2502254989
- Cited by
- 4,402
- References
- 4
- Citations by year
- 2026: 140 · 2025: 137 · 2024: 128 · 2023: 142 · 2022: 136 · 2021: 115 · 2020: 164 · 2019: 142 · 2018: 192 · 2017: 175 · 2016: 198 · 2015: 182 · 2014: 250 · 2013: 200 · 2012: 252
- FWCI
- 46.74
- Type
- book
- Language
- en
- Open access
- closed
- Licence
- www.springer.com/tdm (tdm)
- Locations
- Springer eBooks (publishedVersion)
- Topics
- Social Sciences › Decision Sciences › Management Science and Operations Research › Probability and Risk Models
- Social Sciences › Economics, Econometrics and Finance › Finance › Financial Risk and Volatility Modeling
- Social Sciences › Economics, Econometrics and Finance › Finance › Stochastic processes and financial applications
- Keywords
- extreme value theory, financial fluctuations, stock market shocks, risk management
About these checks
Registry, retraction, Cites and statistics results are computed, not judged, with one exception: a printed reference that no index lists is read once by a model before it counts as a citation error. Claims are extracted by a model and kept only when their quote appears verbatim in the text; each cited source is then checked, with a model’s help, for whether it says what the claim relies on. Those verdicts can be wrong — read the claim’s quote and the cited source before relying on one.
Statistics and arithmetic are recomputed, not judged.
Confidence bands are shown only for fields calibrated on our annotated test set. None is calibrated yet, so no band is shown.
What counts as a claim ›How we measure confidence ›How we check this ›
Are you an author, or do you see a problem with this page? Request a review