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On a characterization of exponential and double exponential distributions
REVSTAT-Statistical Journal, Vol. 23 No.
Reza Rastegar, Alexander Roitershtein
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Modelling the lime requirement (LR) is a fast and efficient way to determine the amount of lime required to obtain a pH that can overcome the adverse effects caused by soil acidification.
Dandan Han +4 more
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Purpose: To analyze the capabilities of different classical mathematical models to describe the growth of multicellular spheroids simulated with an on-lattice agent-based Monte Carlo model that has already been validated.
Samuel Ruiz-Arrebola +3 more
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The sustainable development of agriculture can be stimulated by the great market availability of bio-inputs, including phosphate-solubilizing microbial strains. However, these strains are currently selected using imprecise and questionable solubilization
Mateus Neri Oliveira Reis +7 more
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Unholy practices among youths in Nigeria: venoms breeding to a disjointed society [PDF]
Before the year 1990 and up to the late 1990s, Nigeria was ravaged by what was known then as “Advanced Free Fraud” christened (419) and “Trades of Narcotic Drugs”.
AJIBOYE, Babatope Matthew
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Editor’s note: This article is one of an ongoing series covering topics published in conjunction with the Health Information Management and Systems Society (HIMSS) describing the development of blockchain technology and its applicability to healthcare.
Ann Ingraham, Jim St. Clair
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On the Distribution of the Product of Inverse Pareto and Exponential Random Variables
This article considers Inverse Pareto and Exponential distributions to create the distribution of the product. The researchers derived its properties, such as; survival functions and hazard functions, and used the model criterion such as Sum Square Error
Marvin Pizon
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Mycobacterium avium complex (MAC) is the most common non-tuberculous mycobacterium (NTM) and causes different types of pulmonary diseases. While genomic and transcriptomic analysis of Mycobacterium avium 104 (M.
Shymaa Enany +2 more
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Exponential rings, exponential polynomials and exponential functions [PDF]
An exponential ring is a pair (R,E), where R is a commutative ring with unit 1 and \(E: (R,+)\to U\) (the multiplicative group of units in R) satisfying \(E(x+y)=E(x)E(y)(x,y\in R),E(0)=1.\) In preparation for proving that each subset of \({\mathbb{R}}^ 2\) definable (with parameters) in the language of exponential rings has finitely many connected ...
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Comparison of exponential‐logarithmic and logarithmic‐exponential series [PDF]
AbstractWe explain how the field of logarithmic‐exponential series constructed in 20 and 21 embeds as an exponential field in any field of exponential‐logarithmic series constructed in 9, 6, and 13. On the other hand, we explain why no field of exponential‐logarithmic series embeds in the field of logarithmic‐exponential series.
Salma Kuhlmann, Marcus Tressl
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