Results 21 to 30 of about 10,447 (303)
Asymptotic Expansions for Sub-Critical Lagrangean Forms [PDF]
, 2018 Asymptotic expansions for the Taylor coefficients of the Lagrangean form phi(z)=zf(phi(z)) are examined with a focus on the calculations of the asymptotic coefficients.
Hwang, Hsien-Kuei +2 more
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Approximation formulas related to Somos’ quadratic recurrence constant
Journal of Inequalities and Applications, 2018 We present two classes of asymptotic expansions related to Somos’ quadratic recurrence constant and provide the recursive relations for determining the coefficients of each class of the asymptotic expansions by using Bell polynomials and other techniques.
Bo Zhang, Chao-Ping Chen
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Recurrence coefficients of Toda-type orthogonal polynomials I. Asymptotic analysis [PDF]
Bulletin of Mathematical Sciences, 2020 We study the three-term recurrence coefficients βn,γn, of polynomial sequences orthogonal with respect to a perturbed linear functional depending on a variable z. We obtain power series expansions in z, and asymptotic expansions as n →∞.
Diego Dominici
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Asymptotic expansions for Yosida approximations of semigroups
Lietuvos Matematikos Rinkinys, 2008 In this paper we provide asymptotic expansions for Yosida approximations of contraction semigroups. We also obtain optimal bounds for convergencerate and remainder terms of asymptotic expansions.
Monika Vilkienė
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, 2020 We provide here a MATLAB code that allows the computation of the compressional, in-plane shear and flexural dispersion curves, corresponding to waves propagating in infinite composite plates, through the asymptotic expansion ...
nadine bejjani
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Asymptotic expansions of probability distributions
Lietuvos Matematikos Rinkinys, 2009 Asymtotic expansionsfor the probabilitydistributionsof sums of independentrandom variables are studied in this paper.
Algimantas Bikelis +1 more
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Amplitude equations and asymptotic expansions for multi-scale problems
, 2010 In this paper we introduce a new technique to obtain the slow-motion dynamics in nonequilibrium and singularly perturbed problems characterized by multiple scales.
Kirkinis, E.
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On second-order differential equations with highly oscillatory forcing terms [PDF]
, 2010 We present a method to compute efficiently solutions of systems of ordinary differential equations that possess highly oscillatory forcing terms. This approach is based on asymptotic expansions in inverse powers of the oscillatory parameter,and features ...
Deaño Cabrera, Alfredo +3 more
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Extremal properties of the beta-normal distribution
Journal of Inequalities and Applications, 2022 Asymptotic behaviors of the extremes of the beta-normal distribution are derived. The higher-order asymptotic expansions of the probability density and cumulative distribution functions for the maximum are given under an optimal normalizing constants. In
Yingying Jiang, Baokun Li
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Generalised Asymptotic Solutions for the Inflaton in the Oscillatory Phase of Reheating
Universe, 2021 We determine generalised asymptotic solutions for the inflaton field, the Hubble parameter, and the equation-of-state parameter valid during the oscillatory phase of reheating for potentials that close to their global minima behave as even monomial ...
Gabriel Álvarez +2 more
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