On a generalization of regularly increasing functions
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Publication:5558109
DOI10.4064/sm-24-3-271-279zbMath0171.33503OpenAlexW963521652MaRDI QIDQ5558109
Publication date: 1964
Published in: Studia Mathematica (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/217091
Related Items (24)
A note on product-convolution for generalized subexponential distributions ⋮ Some asymptotic relations for the generalized inverse ⋮ Asymptotic properties of absolutely continuous functions and strong laws of large numbers for renewal processes ⋮ Tails of higher-order moments of sums with heavy-tailed increments and application to the Haezendonck-Goovaerts risk measure ⋮ Elliptic problems with rough boundary data in generalized Sobolev spaces ⋮ Elliptic problems with boundary conditions of higher orders in Hörmander spaces ⋮ Generalized moments of sums with heavy-tailed random summands ⋮ The weak asymptotic equivalence and the generalized inverse ⋮ Tauberian Korevaar ⋮ A weak law of large numbers for maxima ⋮ Petrovskii elliptic systems in the extended Sobolev scale ⋮ Classes of sequences of real numbers, games and selection properties ⋮ Interpolation Hilbert spaces between Sobolev spaces ⋮ Strong asymptotic equivalence and inversion of functions in the class \(K_c\) ⋮ Regular elliptic boundary-value problems in the extended Sobolev scale ⋮ Tails of higher-order moments with dominatedly varying summands ⋮ The Steinhaus theorem and regular variation: de Bruijn and after ⋮ Moduli and characteristics of monotonicity in general Banach lattices and in Orlicz spaces in particular ⋮ \(\mathcal O\)-regularly varying functions and strong asymptotic equivalence ⋮ A theorem of Galambos-Bojanić-Seneta type ⋮ On preserving the limit points of corresponding objects ⋮ Indices of O-regular variation for weight functions and weight sequences ⋮ Lower and upper estimations of the modulus of convexity in some Orlicz spaces ⋮ Asymptotic formulas for the left truncated moments of sums with consistently varying distributed increments
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