activity
20142026
most citedA new 3-parameter extension of generalized lindley distribution

5 citations · 12 across the 10 of their papers we have counts for

collaborators

12 papers

stat.ME2026

A Stein Characterization-type Omnibus Tests for the Discrete Pareto Distribution

Deepesh Bhati, Bruno Ebner, Sakshi Khandelwal

The discrete Pareto (or Zeta, Zipf) distribution, arises naturally in modeling rank-frequency data across diverse fields such as linguistics, demography, biology, and computer scie…

math.ST2026

Laplace Transform driven Stein-type Goodness-of-fit Tests for Pareto Distribution

Deepesh Bhati, Sakshi Khandelwal

The Pareto distribution plays a crucial role in various disciplines, necessitating robust goodness-of-fit tests for its validation. This article introduces a novel tests based on S…

stat.AP2022

A Copula-Based family of Bivariate Composite Models for Claim Severity Modelling

Girish Aradhye, George Tzougas, Deepesh Bhati

In this paper, we consider bivariate composite models for modeling jointly different types of claims and their associated costs in a flexible manner. For expository purposes, the G…

stat.AP2022

Composite Lognormal-T regression models with varying threshold and its insurance application

Girish Aradhye, Deepesh Bhati, George Tzougas

Composite probability models have shown very promising results for modeling claim severity data comprised of small, moderate, and large losses. In this paper, we introduce three cl…

math.ST2018

A New Count Regression Model including Gauss Hypergeometric Function with an application to model demand of health services

Deepesh Bhati, Ishfaq Shah Ahmad

In this paper, an alternative count distribution suitable for modeling over dispersed, zero vertex unimodality and monotonically decreasing data sets. Though the proposed probabili…

stat.ME2018

Jackknife empirical likelihood based inference for Probability weighted moments

Deepesh Bhati, Sudheesh K Kattumannil, N Sreelakshmi

In the present article, we discuss jackknife empirical likelihood (JEL) and adjusted jackknife empirical likelihood (AJEL) based inference for finding confidence intervals for prob…