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Functions Bounded by Karamata Functions in ℝ<sup> D</sup>
ArticleAbstract: We introduce different types of multivariate regularly varying functions and define a new class of pPalabras claves:Autores:Edward A.M. Omey, Meitner CadenaFuentes:scopusEstimating the ratio of means
ArticleAbstract: Confidence intervals for ratio of means for large paired and unpaired samples with finite variance,Palabras claves:confidence interval, Cramér-Wold device, Large sample, Ratio of means, Stable distributionAutores:Edward A.M. Omey, Meitner CadenaFuentes:scopusCharacterization of a general class of tail probability distributions
ArticleAbstract: Recently, new classes of positive and measurable functions, M(ρ) and M(±∞), have been defined in terPalabras claves:Karamata functions, Laplace transform, Probability distribution, Regularly varying function, Semi-exponential tail distributionAutores:Edward A.M. Omey, Kratz M., Meitner CadenaFuentes:scopusAnalysis for possible tax evasions from the value added tax in Ecuador using an stochastic model with a non-parametric technique
ArticleAbstract: This article establishes a methodology based on stochastic techniques, with the objective of creatinPalabras claves:Conglomerate, Gertensgarbe y Werner, standard deviation, stochastic model, Unusual value, VALUE ADDED TAXAutores:Eduardo Moran, Meitner CadenaFuentes:scopusOn convergence rates of some limits
ArticleAbstract: In 2019 Seneta has provided a characterization of slowly varying functions L in the Zygmund sense byPalabras claves:Class Γ (g) a, Convergence rates, Monotony in the zygmund sense, Self-neglecting function, Slowly varyingAutores:Edward A.M. Omey, Meitner CadenaFuentes:scopusNew results for tails of probability distributions according to their asymptotic decay
ArticleAbstract: This paper provides new properties for tails of probability distributions belonging to a class definPalabras claves:Asymptotic behavior, Fréchet, Gumbel, Maximum domains of attraction, Pickands-Balkema-de Haan Theorem, Regularly varying functionAutores:Kratz M., Meitner CadenaFuentes:scopus