Results 11 to 20 of about 3,827,469 (279)
Complexity of pattern classes and Lipschitz property
, 2004 Rademacher and Gaussian complexities are successfully used in learning theory for measuring the capacity of the class of functions to be learned. One of the most important properties for these complexities is their Lipschitz property: a composition of a ...
J. Shawe-Taylor +3 more
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Lipschitz class, Narrow class, and counting lattice points [PDF]
Proceedings of the American Mathematical Society, 2012 A well-known principle says that the number of lattice points in a bounded subset S S of Euclidean space is about the ratio of the volume and the lattice determinant, subject to some relatively mild conditions on S S .
Martin Widmer
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Laguerre-Bessel Transform and Generalized Lipschitz Classes
Tatra Mountains Mathematical Publications, 2023 Abstract The aim of this paper is to give necessary and sufficient conditions in terms of the Fourier Laguerre-Bessel transform 𝒲 LB f of the function f to ensure that f belongs to the generalized Lipschitz classes H α
Rakhimi, Larbi +2 more
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Free lunches on the discrete Lipschitz class
Theoretical Computer Science, 2011 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pei Jiang, Ying-ping Chen
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Lipschitz classes and quasiconformla mappings
Annales Academiae Scientiarum Fennicae. Series A. I. Mathematica, 1985 A domain \(D\subset R^ n\) is a Lip\({}_{\alpha}\)-extension domain if every \(f: D\to R^ p\) which satisfies \(| f(x)-f(y)| \leq m| x-y|^{\alpha ...
Gehring, F. W., Martio, O.
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Hölder and Lipschitz continuity in Orlicz-Sobolev classes, distortion and harmonic mappings [PDF]
Filomat, 2022 In this article, we consider the H?lder continuity of injective maps in Orlicz-Sobolev classes defined on the unit ball. Under certain conditions on the growth of dilatations, we obtain the H?lder continuity of the indicated class of mappings.
M. Mateljević +2 more
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Asymptotics of approximation of functions by conjugate Poisson integrals
Karpatsʹkì Matematičnì Publìkacìï, 2020 Among the actual problems of the theory of approximation of functions one should highlight a wide range of extremal problems, in particular, studying the approximation of functional classes by various linear methods of summation of the Fourier series. In
I.V. Kal'chuk +2 more
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Large Deviations and Exit-times for reflected McKean-Vlasov equations with self-stabilizing terms and superlinear drifts [PDF]
, 2020 We study a class of reflected McKean-Vlasov diffusions over a convex domain with self-stabilizing coefficients. This includes coefficients that do not satisfy the classical Wasserstein Lipschitz condition.
Adams, Daniel +4 more
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Algorithms, 2023 We consider a class of finite-dimensional variational inequalities where both the operator and the constraint set can depend on a parameter. Under suitable assumptions, we provide new estimates for the Lipschitz constant of the solution, which ...
Mauro Passacantando, Fabio Raciti
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A general theorem of existence of quasi absolutely minimal Lipschitz extensions [PDF]
, 2014 In this paper we consider a wide class of generalized Lipschitz extension problems and the corresponding problem of finding absolutely minimal Lipschitz extensions.
Gruyer, Erwan Le, Hirn, Matthew J.
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