A more flexible counterpart of a Huang-Kotz's copula-type

03/24/2022
by   H. M. Barakat, et al.
0

We propose a more flexible symmetric counterpart of the Huang-Kotz's copula of the 1st type. Both the counterpart and Huang-Kotz's copula of the 1st type provide the same improvement of the correlation level. Moreover, the proposed copula includes special cases of many other extensions of the Farlie-Gumbel-Morgenstern (FGM) copula.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
08/16/2023

A topological counterpart of well-founded trees in dependent type theory

Within dependent type theory, we provide a topological counterpart of we...
research
06/27/2012

Scaling Up Coordinate Descent Algorithms for Large ℓ_1 Regularization Problems

We present a generic framework for parallel coordinate descent (CD) algo...
research
01/02/2018

Secretary problem: graphs, matroids and greedoids

In the paper the generalisation of the well known "secretary problem" is...
research
01/25/2023

A Provable Splitting Approach for Symmetric Nonnegative Matrix Factorization

The symmetric Nonnegative Matrix Factorization (NMF), a special but impo...
research
03/22/2023

Type-respecting amalgamation and big Ramsey degrees

We give an infinitary extension of the Nešetřil-Rödl theorem for categor...
research
07/28/2023

Extremal Dependence of Moving Average Processes Driven by Exponential-Tailed Lévy Noise

Moving average processes driven by exponential-tailed Lévy noise are imp...
research
01/11/2023

Partial Conditioning for Inferential Models

Inferential models have been proposed for valid and efficient prior-free...

Please sign up or login with your details

Forgot password? Click here to reset