Results 11 to 20 of about 164,349 (320)
A Compact Topology for Sigma-Algebra Convergence [PDF]
, 2018 We propose a sequential topology on the space of sub-$\sigma$-algebras of a separable probability space $(\Omega,\mathcal{F},\mathbb{P})$ by linking conditional expectations on $L^{2}$ along sequences of sub-$\sigma$-algebras. The varying index of measurability is captured by a bundle space construction.
Beissner, Patrick, Tölle, Jonas M.
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Sigma resonance and convergence of chiral perturbation theory. [PDF]
Proceedings of The XXVI International Symposium on Lattice Field Theory — PoS(LATTICE 2008), 2009 7 pages, 9 figures;talk presented at the XXVI International Symposium on Lattice Field Theory, July 14 - 19, 2008, Williamsburg, Virginia ...
Cecile, D. J., Chandrasekharan, Shailesh
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Banach Journal of Mathematical Analysis, 2011 The usual approach to the weak convergence of a product of functions is to require one of the sequences to converge strongly. For example, if \(u_n \to u\) in \(L^p(\Omega)\), \(v_n \rightharpoonup v\) in \(L^{p^{\prime}}(\Omega)\), then \(u_n v_n \rightharpoonup uv\) in \(L^1(\Omega)\), where \(\rightharpoonup\) means weak convergence.
Nguetseng, Gabriel, Svanstedt, Nils
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Convergence of Conditional $p$-Means Given a $\sigma$-Lattice [PDF]
The Annals of Probability, 1976 Let $\mathbf{P}_n \mid \mathscr{A}, n \in \mathbb{N}$, be a sequence of probability measures converging in total variation to the probability measure $\mathbf{P} \mid \mathscr{A}$ and $\mathscr{C}_n \subset \mathscr{A}, n \in \mathbb{N}$, be a sequence of $\sigma$-lattices converging increasing or decreasing to the $\sigma$-lattice $\mathscr{C}$.
Landers, D., Rogge, L.
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Random Variables Fundamental in Probability and Sigma-Complete Convergence
International Journal of Statistics and Probability, 2014 The aim of this paper is to study some necessary and sufficient conditions for fundamental (Cauchy) in probability sequences of random variables. In this way, we will be able to deduce some relationships between certain types of convergence and these sequences of random variables characterized because in their definition the random variable limit does ...
Salvador Cruz Rambaud +1 more
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Beta Convergence and Sigma Convergence: Evidence from Indonesian District-Level Data
Jurnal Ekonomi Kuantitatif Terapan, 2017 In this paper, we describe three things, (1) Evidence of Beta-convergence’s existence in Indonesian districts-level data, (2) the reason of why Sigma-convergence may not accompany Beta-convergence, and (3) the demonstration to show that Sigma-convergence cannot be detected at the districts level across Indonesia using Indonesian districts -level ...
Ae Suaesih +2 more
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Beta-convergence and sigma-convergence in corporate governance in Europe
Economic Modelling, 2012 Abstract This paper tests for beta-convergence and sigma-convergence in the corporate governance models, using a sample of corporate governance ratings for 198 European corporations listed on the FTSE Eurofirst 300 index. A piecewise linear regression is deployed to select a model and the Poisson pseudo-maximum likelihood estimator is also applied to
Matos, Pedro Verga +1 more
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Impact of Logistics on Global Economic Growth: Beta and Sigma Convergence During the Period 2007–2022 [PDF]
LogisticsBackground: Logistics plays a key role in economic performance, yet its contribution to global growth and convergence remains underexplored. This study examines how different logistics dimensions have influenced GDP per worker across countries over the ...
Pablo Coto-Millán +2 more
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Tax evolution in the EU: A convergence club approach [PDF]
Panoeconomicus, 2017 This paper investigates tax convergence in 15 European Union member states using annual data from 1975 to 2011. We follow the proposal of Peter C. B. Phillips and Donggyu Sul (2007) to test the convergence club hypothesis, complemented with a preliminary
Delgado Francisco J., Presno Maria J.
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On the relative growth of Dirichlet series with zero abscissa of absolute convergence
Математичні Студії, 2021 Let $F$ and $G$ be analytic functions given by Dirichlet series with exponents increasing to $+\infty$ and zero abscissa of absolute convergence. The growth of $F$ with respect to $G$ is studied through the generalized order $$\varrho^0_{\alpha,\beta}[F ...
O. M. Mulyava
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