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Ibn Al-Haitham Journal for Pure and Applied Sciences, 2023 This paper deals with the mathematical method for extracting the Exponential Rayleighh distribution based on mixed between the cumulative distribution function of Exponential distribution and the cumulative distribution function of Rayleigh ...
Lamyaa Khalid Hussein +2 more
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Computational Journal of Mathematical and Statistical SciencesUsing power exponentiated family, this paper introduces the New Power Exponentiated Erlang-Truncated Exponential distribution as a new generalization of the Erlang-Truncated Exponential distribution. The suggested distribution has constant and increasing
Yassmen Y. Abdelall
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On the exponential generating function of labelled trees [PDF]
Comptes Rendus. Mathématique, 2021 We show that the generating function of labelled trees is not D ∞ -finite.
Bostan, Alin, Jiménez-Pastor, Antonio
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Neutrosophic Design of the Exponential Model with Applications [PDF]
Neutrosophic Sets and Systems, 2022 Operations on neutrosophic numbers generalize operations on crisp numbers. In this way, the neutrosophic approach quantifies data ambiguity and enables the generalization of the existing statistical model.
Zahid Khan, Muhammad Gulistan
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Triple-spherical Bessel function integrals with exponential and Gaussian damping: towards an analytic N-point correlation function covariance model [PDF]
Proceedings of the Royal Society A, 2023 Spherical Bessel functions (sBFs) appear commonly in many areas of physics wherein there is both translation and rotation invariance, and often integrals over products of several arise. Thus, analytic evaluation of such integrals with different weighting
Jessica Chellino, Z. Slepian
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Asian Research Journal of Mathematics, 2023 Motivated by the p-analogue of the exponential integral function [1], we introduce a two-parameter generalization of the Incomplete Exponential Integral function.
Ahmed Yakubu +2 more
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Some Applications of the Wright Function in Continuum Physics: A Survey
Mathematics, 2021 The Wright function is a generalization of the exponential function and the Bessel functions. Integral relations between the Mittag–Leffler functions and the Wright function are presented. The applications of the Wright function and the Mainardi function
Yuriy Povstenko
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Moments of orthogonal polynomials and exponential generating functions
The Ramanujan Journal, 2022 Starting from the moment sequences of classical orthogonal polynomials we derive the orthogonality purely algebraically. We consider also the moments of ($q=1$) classical orthogonal polynomials, and study those cases in which the exponential generating function has a nice form.
Ira M. Gessel, Jiang Zeng
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Progressively Censored N-H Exponential Distribution
Journal of Statistical Theory and Applications (JSTA), 2021 An extended version of exponential distribution is considered in this paper. This lifetime distribution has increasing, decreasing and constant hazard rates.
M. R. Mahmoud, R. M. Mandouh
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Generalization of Pólya’s Zero Distribution Theory for Exponential Polynomials, and Sharp Results for Asymptotic Growth [PDF]
Computational methods in Function Theory, 2019 An exponential polynomial of order q is an entire function of the form f(z)=P1(z)eQ1(z)+⋯+Pk(z)eQk(z),\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage ...
J. Heittokangas, Z. Wen
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