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February 25, 2026Journal of Inequalities and Applications0 citationsOpen Access

Stochastic comparisons of finite mixture models derived from distorted distributions: results based on vector and multivariate chain majorization approaches

MSMarzieh ShekariZPZohreh PakdamanGBG. Saadat Kia Barmalzan

Key Points

  • The goal is to study stochastic comparisons of finite mixture models derived from distorted distributions.
  • Applied vector majorization for stochastic comparisons.
  • Utilized multivariate chain majorization for additional results.
  • Examined various stochastic orders, including hazard rate and dispersive orders.
  • Established significant comparison results for finite mixture models using vector and multivariate chain majorization.
  • Identified relationships among different stochastic orders.

Abstract

In this paper, we focus on classical finite mixture models, which are widely used in modeling lifetime distributions for random samples arising from heterogeneous populations. We then develop results in two directions. First, we carry out stochastic comparisons of finite mixture models derived from distorted distributions based on vector majorization. Next, we use the concept of multivariate chain majorization to establish further comparison results for finite mixture models from distorted distributions. These comparisons are made in terms of various stochastic orders, including the usual stochastic, hazard rate, reversed hazard rate and dispersive orders.

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Cite This Study

Shekari et al. (2026) studied this question.

synapsesocial.com/papers/699e911bf5123be5ed04e661https://doi.org/10.1186/s13660-026-03450-7
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