Higher order scrambled digital nets achieve the optimal rate of the root
mean square error for smooth integrands

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Higher order scrambled digital nets achieve the optimal rate of the root mean square error for smooth integrands

6 July 2010

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Papers citing "Higher order scrambled digital nets achieve the optimal rate of the root mean square error for smooth integrands"

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Title
Towards a Unified Quadrature Framework for Large-Scale Kernel Machines Fanghui Liu Xiaolin Huang Yudong Chen Johan A. K. Suykens 90 4 0 03 Nov 2020
On dropping the first Sobol' point Art B. Owen 84 30 0 18 Aug 2020
Effectively Unbiased FID and Inception Score and where to find them Min Jin Chong David A. Forsyth EGVM 109 205 0 16 Nov 2019
Unreasonable effectiveness of Monte Carlo Art B. Owen 41 1 0 18 Jan 2019
Quasi Markov Chain Monte Carlo Methods Tobias Schwedes B. Calderhead 68 6 0 29 Jun 2018
Convergence Analysis of Deterministic Kernel-Based Quadrature Rules in Misspecified Settings Motonobu Kanagawa Bharath K. Sriperumbudur Kenji Fukumizu 111 45 0 01 Sep 2017
A randomized Halton algorithm in R Art B. Owen 43 29 0 09 Jun 2017
Convergence guarantees for kernel-based quadrature rules in misspecified settings Motonobu Kanagawa Bharath K. Sriperumbudur Kenji Fukumizu 193 52 0 24 May 2016
Transformations and Hardy-Krause variation Kinjal Basu Art B. Owen 58 24 0 09 Dec 2015
Control Functionals for Quasi-Monte Carlo Integration Chris J. Oates Mark Girolami 208 27 0 14 Jan 2015