Beurling moving averages and approximate homomorphisms
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Publication:297968
DOI10.1016/j.indag.2015.11.011zbMath1347.39024arXiv1407.4093OpenAlexW3103703551MaRDI QIDQ297968
Nicholas H. Bingham, Adam J. Ostaszewski
Publication date: 20 June 2016
Published in: Indagationes Mathematicae. New Series (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1407.4093
circle groupBeurling regular variationBeurling's functional equationcategory-measure dualityGołąb-Schinzel functional equationself-equivarying functionsself-neglecting functionsuniform convergence theorem
Related Items (11)
Homomorphisms from functional equations: the Goldie equation ⋮ Category-measure duality: convexity, midpoint convexity and Berz sublinearity ⋮ Set theory and the analyst ⋮ Tauberian Korevaar ⋮ Homomorphisms from Functional Equations in Probability ⋮ Additivity, subadditivity and linearity: automatic continuity and quantifier weakening ⋮ Cauchy's functional equation and extensions: Goldie's equation and inequality, the Gołąb-Schinzel equation and Beurling's equation ⋮ Voronoi means, moving averages, and power series ⋮ Stable laws and Beurling kernels ⋮ General regular variation, Popa groups and quantifier weakening ⋮ Hardy, Littlewood and probability
Cites Work
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- Beyond Lebesgue and Baire. III: Steinhaus' theorem and its descendants
- Cauchy's functional equation and extensions: Goldie's equation and inequality, the Gołąb-Schinzel equation and Beurling's equation
- On the general solution of a generalization of the Gołąb-Schinzel equation
- Algebra in the Stone-Čech compactification. Theory and applications
- Set theory. An introduction to independence proofs. 2nd print
- Regular variation without limits
- Topological regular variation. II: The fundamental theorems
- Semigroup-valued solutions of the Gołąb-Schinzel type functional equation
- Infinite combinatorics and the foundations of regular variation
- Riesz means and self-neglecting functions
- Descriptive set theory
- Functional equations on abelian groups with involution
- Category-measure duality: convexity, midpoint convexity and Berz sublinearity
- Additivity, subadditivity and linearity: automatic continuity and quantifier weakening
- Beurling regular variation, Bloom dichotomy, and the Gołąb-Schinzel functional equation
- The index theorem of topological regular variation and its applications
- On a conditional Gołab-Schinzel equation
- A remark on solutions of a generalization of the addition formulae
- On the general solution of the functional equation \(f(x+yf(x)) = f(x)f(y)\)
- The Gołąb-Schinzel equation and its generalizations
- Beurling slow and regular variation
- Beyond Lebesgue and Baire II: Bitopology and measure-category duality
- Dichotomy and infinite combinatorics: the theorems of Steinhaus and Ostrowski
- Kingman, category and combinatorics
- Normed versus topological groups: Dichotomy and duality
- Uniform convergence of a sequence of functions at a point
- Beyond Lebesgue and Baire: generic regular variation
- Extensions of Regular Variation, II: Rerpresentations and Indices
- ON ONE-SIDED TAUBERIAN CONDITIONS
- A Characterization of B-Slowly Varying Functions
- Tauberian Theory
- Terminal Notions
- On absolutely measurable sets
- Sur l'equation fonctionnelle f[x+yf(x) = f(x)f(y)]
- On the Lebesgue measurability and the axiom of determinateness
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