Shannon Entropy Estimation in ∞-Alphabets from Convergence Results: Studying Plug-In Estimators
Entropy, 2018 This work addresses the problem of Shannon entropy estimation in countably infinite alphabets studying and adopting some recent convergence results of the entropy functional, which is known to be a discontinuous function in the space of probabilities in &
Jorge F. Silva
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European and global financial integration: some panel evidence of the convergence of interest rates [PDF]
Banks and Bank Systems, 2016 This paper seeks to contribute to the literature on financial integration using panel estimates to test beta- and sigma-convergence across the European Union countries’ interest rates and towards two specific benchmarks — the German and US rates ...
Cândida Ferreira
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Convergence rates in homogenization of p-Laplace equations
Boundary Value Problems, 2019 This paper is concerned with homogenization of p-Laplace equations with rapidly oscillating periodic coefficients. The main difficulty of this work is due to the nonlinear structure in this field concerning p-Laplace equations itself. Utilizing the layer
Jie Zhao, Juan Wang
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Convergence rates of nonlinear Stokes problems in homogenization
Boundary Value Problems, 2019 In this paper, we study the convergence rates of solutions in homogenization of nonlinear Stokes Dirichlet problems. The main difficulty of this work is twofold.
Juan Wang, Jie Zhao
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Rates of convergence of powered order statistics from general error distribution
Statistical Theory and Related Fields, 2023 Let $ \{X_{n}: n\ge 1\} $ be a sequence of independent random variables with common general error distribution $ \hbox{GED} (v) $ with shape parameter v>0, and let $ M_{n,r} $ denote the r-th largest order statistics of $ X_{1}, X_{2}, \ldots, X_{n ...
Yuhan Zou, Yingyin Lu, Zuoxiang Peng
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Local Projection Stabilization Method for Incompressible Flow Problems
Sultan Qaboos University Journal for Science, 2012 We analyze Local Projection Stabilization (LPS) methods for the solution of Stokes problem using equal order finite elements. We investigate their convergence, stability and accuracy properties. The resulting stabilized method is shown to lead to optimal
A.M. Essefi, K. Nafa
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A note on minimax rates of convergence in the Spektor-Lord-Willis problem [PDF]
Opuscula Mathematica, 2010 In this note, attainable lower bounds are constructed for the convergence rates in a stereological problem of unfolding spheres size distribution from linear sections, which shows that a spectral type estimator is strictly rate minimax over some Sobolev ...
Zbigniew Szkutnik
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Rates of convergence of lognormal extremes under power normalization
Journal of Inequalities and Applications, 2016 Let { X n , n ≥ 1 } $\{X_{n},n\geq1\}$ be an independent and identically distributed random sequence with common distribution F obeying the lognormal distribution.
Jianwen Huang, Shouquan Chen, Yanmin Liu
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Convergence of Inflation and Unemployment Rates: a Signal of Economic Slowdown? [PDF]
Statistika: Statistics and Economy Journal, 2021 In economic theory the Phillips curve presents the relationship between the unemployment rate and inflation rate. The inflation and unemployment rate bring important information about the stages of the economic cycle.
Stanislava Hronová +2 more
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Convergence rates of theta-method for NSDDEs under non-globally Lipschitz continuous coefficients [PDF]
Bulletin of Mathematical Sciences, 2019 This paper is concerned with strong convergence and almost sure convergence for neutral stochastic differential delay equations under non-globally Lipschitz continuous coefficients.
Li Tan, Chenggui Yuan
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