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On Calculation of Constants in the Arak Inequalities for Concentration Functions of Convolutions of Probability Distributions

• Authors : Ya. S. Golikova

Subjects: Statistics and Probability; Work (thermodynamics); Characteristic function (probability theory)

• Source: Journal of Mathematical Sciences. 258:793-801

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Optimization of florfenicol dose against Piscirickettsia salmonis in Salmo salar through PK/PD studies.

• Authors : San Martín, Betty¹; Fresno, Marcela¹; Cornejo, Javiera²

Subjects: *ATLANTIC salmon; *FISH farming; *MONTE Carlo methodPRETORIA (South Africa); CHILE

• Source: PLoS ONE. 5/13/2019, Vol. 14 Issue 5, p1-21. 21p.

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The Concentration Function of Additive Functions with Nonmultiplicative Weight.

• Authors : Timofeev, N. M.; Khripunova, M. B.¹

• Source: Mathematical Notes. May/Jun2004, Vol. 75 Issue 5/6, p819-835. 17p.

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Compactness and the Concentration Functions of the Convolutions of a Distribution

• Authors : B. A. Rogozin

Subjects: Statistics and Probability; Independent and identically distributed random variables; Sequence

• Source: Theory of Probability & Its Applications. 50:99-111

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A New Bound in the Littlewood–Offord Problem

• Authors : Friedrich Götze; Andrei Yu. Zaitsev

Subjects: concentration functions; inequalities; the Littlewood–Offord problem

• Source: Mathematics, Vol 10, Iss 1740, p 1740 (2022)

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Ratio Limit Theorem for Concentration Functions

• Authors : B. A. Rogozin

Subjects: Statistics and Probability; Probability theory; Mathematical analysis

• Source: Theory of Probability & Its Applications. 46:744-746

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On Nonlinear Iil-Posed Accretive Equations.

• Authors : Nguyen Buong¹

• Source: Southeast Asian Bulletin of Mathematics. 2004, Vol. 28 Issue 4, p595-600. 6p.

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Real inversion formulas with rates of convergence.

• Authors : Adell, J. A.; Sangüesa, C.

Subjects: STOCHASTIC convergence; MATHEMATICAL functions; ASYMPTOTIC expansions

• Source: Acta Mathematica Hungarica; 2003, Vol. 100 Issue 4, p293-302, 10p

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Asymptotic Estimation of the Radial Minimizer of a p-Ginzburg-Landau Type Functional.

• Authors : Yutian Lei¹

• Source: Southeast Asian Bulletin of Mathematics. 2004, Vol. 28 Issue 5, p845-856. 12p.

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Mathematical modelling and application of reduced differential transform method for river pollution

• Authors : Manan A. Maisuria; Priti V. Tandel

Subjects: pollutant transport equation; reduced differential transform method; convergence

• Source: Ratio Mathematica, Vol 47, Iss 0 (2023)

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