Simplified vine copula models: State of science and affairs
Vine copula models have become highly popular practical tools for modeling multivariate dependencies. To maintain tractability, a commonly employed simplifying assumption is that conditional copulas remain unchanged by the conditioning variables.
Thomas Nagler
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Learning Vine Copula Models for Synthetic Data Generation
A vine copula model is a flexible high-dimensional dependence model which uses only bivariate building blocks. However, the number of possible configurations of a vine copula grows exponentially as the number of variables increases, making model selection a major challenge in development.
Yi Sun +2 more
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Mixed vine copula flows for flexible modeling of neural dependencies. [PDF]
Mitskopoulos L, Amvrosiadis T, Onken A.
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Copula Modeling of COVID-19 Excess Mortality
COVID-19’s effects on mortality are hard to quantify. Issues with attribution can cause problems with resulting conclusions. Analyzing excess mortality addresses this concern and allows for the analysis of broader effects of the pandemic.
Jonas Asplund, Arkady Shemyakin
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Engine remaining useful life prediction model based on R-Vine copula with multi-sensor data. [PDF]
Liu S, Jiang H.
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Investigation of Corticomuscular Functional Coupling during Hand Movements Using Vine Copula. [PDF]
Ye F, Ding J, Chen K, Xi X.
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Random Traffic Flow Simulation of Heavy Vehicles Based on R-Vine Copula Model and Improved Latin Hypercube Sampling Method. [PDF]
Lu H, Sun D, Hao J.
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RELIABILITY ANALYSIS OF FAILURE RELATED MECHANICAL PARTS BASED ON VINE COPULA MODEL
Aiming at mechanical parts for multi-failure modes,the advantages of using Copula functions to describe correlations,a reliability modeling method for multi-failure mode related mechanical parts is proposed.
HU QiGuo, ZHOU Song
doaj
A D-vine copula-based quantile regression model with spatial dependence for COVID-19 infection rate in Italy. [PDF]
D'Urso P, De Giovanni L, Vitale V.
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Contributions to Vine-Copula Modeling
Regular vine-copula models (R-vines) are a powerful statistical tool for modeling thedependence structure of multivariate distribution functions. In particular, they allow modelingdierent types of dependencies among random variables independently of their marginaldistributions, which is deemed the most valued characteristic of these models.
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