Results 281 to 290 of about 1,946,431 (327)
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Philosophical Transactions of the Royal Society of London. Series A: Physical and Engineering Sciences, 1993
Abstract An integer is called y-smooth if all of its prime factors are ⩽ y. An important problem is to show that the y-smooth integers up to x are equi-distributed among short intervals. In particular, for many applications we would like to know that if y is an arbitrarily small, fixed power of x then all intervals of length x up to x,
Friedlander, John B., Granville, Andrew
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Abstract An integer is called y-smooth if all of its prime factors are ⩽ y. An important problem is to show that the y-smooth integers up to x are equi-distributed among short intervals. In particular, for many applications we would like to know that if y is an arbitrarily small, fixed power of x then all intervals of length x up to x,
Friedlander, John B., Granville, Andrew
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Smooth-AP: Smoothing the Path Towards Large-Scale Image Retrieval
European Conference on Computer Vision, 2020Optimising a ranking-based metric, such as Average Precision (AP), is notoriously challenging due to the fact that it is non-differentiable, and hence cannot be optimised directly using gradient-descent methods.
A. Brown +3 more
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Smooth subgroups and smooth homomorphisms
Fuzzy Sets and Systems, 2001This review concerns also the preceding item Zbl 0977.20058. The papers use fuzzy equality relations [cf. e.g. \textit{M. Wygralak}, Fuzzy Sets Syst. 10, 157-168 (1983; Zbl 0517.94025); \textit{M. Demirci}, Fuzzy Sets Syst. 106, No. 2, 239-246 (1999; Zbl 0934.03067)] in a generalization of fuzzy algebra structures.
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Smoothness and uniform smoothness
2018AbstractThe notions of smoothness and uniform smoothness of a space are discussed. The relation with differentiability of the norm is shown. The main tool, the modulus of smoothness of a space is studied.
Kazimierz Goebel, Stanisław Prus
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Smoothness and Asymptotic Smoothness
2012This chapter describes the modulus of smoothness of a function in the direction of a family of subspaces and the much simpler notion of upper Fréchet differentiability. It also considers the notion of spaces admitting bump functions smooth in the direction of a family of subspaces with modulus controlled by ω(t).
Joram Lindenstrauss +2 more
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Fuzzy Sets and Systems, 2001
This paper is reviewed together with the following item Zbl 0977.20059.
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This paper is reviewed together with the following item Zbl 0977.20059.
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International Statistical Review / Revue Internationale de Statistique, 1992
Summary: The question of smoothing when using the non-parametric version of the bootstrap for estimation of population functionals is reconsidered. In general, there is no global preference for procedures based on a smoothed version of the empirical distribution rather than the empirical distribution itself.
de Angelis, Daniela, Young, G. Alastair
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Summary: The question of smoothing when using the non-parametric version of the bootstrap for estimation of population functionals is reconsidered. In general, there is no global preference for procedures based on a smoothed version of the empirical distribution rather than the empirical distribution itself.
de Angelis, Daniela, Young, G. Alastair
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Proceedings of the London Mathematical Society, 2016
We give a classical proof of the generalization of the characterization of smoothness to quotients of Polish spaces by Borel equivalence relations. As an application, we describe the extent to which any given Borel equivalence relation on a Polish space is encoded by the corresponding σ-ideal generated by the family of Borel sets on which it is smooth.
Clemens, John +2 more
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We give a classical proof of the generalization of the characterization of smoothness to quotients of Polish spaces by Borel equivalence relations. As an application, we describe the extent to which any given Borel equivalence relation on a Polish space is encoded by the corresponding σ-ideal generated by the family of Borel sets on which it is smooth.
Clemens, John +2 more
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Slow is smooth, smooth is fast
Journal of NeuroInterventional Surgery, 2022Colasurdo M., Gandhi D.
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