Asymmetry model based on f-divergence and orthogonal decomposition of symmetry for square contingency tables with ordinal categories [PDF]
Many statisticians have considered various symmetry and asym- metry models to analyze square contingency tables with ordinal categories. We propose a generalized model, which indicates the asymmetric structure for cell probabilities.
Kengo Fujisawa, Kouji Tahata
core
The importance of being the upper bound in the bivariate family. [PDF]
Any bivariate cdf is bounded by the Fr ´echet-Hoeffding lower and upper bounds. We illustrate the importance of the upper bound in several ways. Any bivariate distribution can be written in terms of this bound, which is implicit in logit analysis and the
Cuadras, C. M. (Carlos María)
core
The importance of being the upper bound in the bivariate family [PDF]
Any bivariate cdf is bounded by the Fréchet-Hoeffding lower and upper bounds. We illustrate the importance of the upper bound in several ways. Any bivariate distribution can be written in terms of this bound, which is implicit in logit analysis and the ...
Cuadras, C. M.
core +2 more sources
Extended marginal homogeneity models based on complementary log-log transform for multi-way contingency tables [PDF]
For square contingency tables with ordered categories, Saigusa et al. (2018) proposed the marginal cumulative complementary log-log model being an extension of the marginal homogeneity model.
Kiyotaka Iki +2 more
core
Interior point method in tensor optimal transport
We study a tensor optimal transport (TOT) problem for $d\ge 2$ discrete measures. This is a linear programming problem on $d$-tensors. We introduces an interior point method (ipm) for $d$-TOT with a corresponding barrier function.
Friedland, Shmuel
core
New copulas based on general partitions-of-unity and their applications to risk management [PDF]
We construct new multivariate copulas on the basis of a generalized infinite partition-of-unity approach. This approach allows, in contrast to finite partition-of-unity copulas, for tail-dependence as well as for asymmetry.
Girschig, Côme +3 more
core
Scaling of order dependent categorical variables with correspondence analysis : Preprint [PDF]
Schriever, B.F. (Bert)
core
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