TRIGONOMETRIC FRÉCHET MIXTURE CURE FRACTION MODELS WITH APPLICATIONS TO FINANCE

This research focuses on the analysis of credit loan data with long-term non-defaults, which is a vital issue in credit risk management. The study introduces cure fraction in default risk modelling, which offers a broad spectrum of progressive choices for advanced models resulting in reduced loan default risk and enhanced solvency. The work presents four mixture cure fraction models using the generalised trigonometric Fréchet distributions with and without covariates. These are sine-Fréchet, cosine-Fréchet, tangent-Fréchet, and secant-Fréchet mixture cure fraction models. The study shows that the developed mixture cure fraction models can be used as alternatives to current modelling techniques for survival data analysis in the area of credit risk management. Adopting these trigonometric Fréchet mixture cure fraction models can significantly enhance credit risk assessment processes, leading to better-informed decisions and improved financial outcomes. The best among the cure fraction models are the tangent-Fréchet and secant-Fréchet mixture cure fraction models in modelling cure events with and without covariates, respectively.

Authors

Publication Details

Journal
Advances and Applications in Statistics
Published
2024-09-14
DOI
https://doi.org/10.17654/0972361724072
Primary Topic
Statistical Distribution Estimation and Applications
Type
article
Field-Weighted Citation Impact
0.00
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article

TRIGONOMETRIC FRÉCHET MIXTURE CURE FRACTION MODELS WITH APPLICATIONS TO FINANCE

Suleman Nasiru, Evans Tee, Ida Anuwoje L. Abonongo
Advances and Applications in Statistics
Statistical Distribution Estimation and Applications
article

TRIGONOMETRIC FRÉCHET MIXTURE CURE FRACTION MODELS WITH APPLICATIONS TO FINANCE

Suleman Nasiru, Evans Tee, Ida Anuwoje L. Abonongo
article en

Abstract

This research focuses on the analysis of credit loan data with long-term non-defaults, which is a vital issue in credit risk management. The study introduces cure fraction in default risk modelling, which offers a broad spectrum of progressive choices for advanced models resulting in reduced loan default risk and enhanced solvency. The work presents four mixture cure fraction models using the generalised trigonometric Fréchet distributions with and without covariates. These are sine-Fréchet, cosine-Fréchet, tangent-Fréchet, and secant-Fréchet mixture cure fraction models. The study shows that the developed mixture cure fraction models can be used as alternatives to current modelling techniques for survival data analysis in the area of credit risk management. Adopting these trigonometric Fréchet mixture cure fraction models can significantly enhance credit risk assessment processes, leading to better-informed decisions and improved financial outcomes. The best among the cure fraction models are the tangent-Fréchet and secant-Fréchet mixture cure fraction models in modelling cure events with and without covariates, respectively.

Advances and Applications in StatisticsVol. 91(11)
Openalex Percentile: Top 84%
Statistical Distribution Estimation and Applications
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TRIGONOMETRIC FRÉCHET MIXTURE CURE FRACTION MODELS WITH APPLICATIONS TO FINANCE — Suleman Nasiru, Evans Tee, et al. · Advances and Applications in Statistics (2024) | TGRS Research Map | TGRS