Results 1 to 10 of about 6,069,876 (245)
A divided difference expansion of a divided difference [PDF]
Journal of Approximation Theory, 2003 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Boor, Carl de
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Correntropy Based Divided Difference Filtering for the Positioning of Ships [PDF]
Sensors, 2018 In this paper, robust first and second-order divided difference filtering algorithms based on correntropy are proposed, which not only retain the advantages of divided difference filters, but also exhibit robustness in the presence of non-Gaussian noises,
Xi Liu, Shiyuan Wang, Shaoyi Du
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ON DIVIDED-DIFFERENCE SEMIGROUPS [PDF]
International Journal of Algebra and Computation, 2011 The Newtonian divided-difference operators generate the nil-Coxeter algebra and semigroup. A bijective correspondence between the nil-Coxeter semigroup and the symmetric group is used to provide braid-like diagrams for the former, and corresponding Reidemeister-type moves for the relations.
Desmond FitzGerald (14736574)
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Computational Divided Differencing and Divided-Difference Arithmetics [PDF]
, 2008 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Thomas W. Reps, Louis B. Rall
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Maximum Likelihood-Based Iterated Divided Difference Filter for Nonlinear Systems from Discrete Noisy Measurements [PDF]
Sensors, 2012 Wang C, Zhang J, Mu J.
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Robust Huber-Based Iterated Divided Difference Filtering with Application to Cooperative Localization of Autonomous Underwater Vehicles [PDF]
Sensors, 2014 Wei Gao, Yalong Liu
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Divided differences of implicit functions [PDF]
Mathematics of Computation, 2011 Under general conditions, the equation g ( x , y )
Georg Muntingh, Michael S. Floater
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Symbolic computation of divided differences [PDF]
ACM SIGSAM Bulletin, 1999 Divided differences are enormously useful in developing stable and accurate numerical formulas. For example, programs to compute f ( x )- f ( y ) as might occur in integration, can be notoriously inaccurate.
William Kahan, Richard J. Fateman
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, 2005 Starting with a novel definition of divided differences, this essay derives and discusses the basic properties of, and facts about, (univariate) divided differences.
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Journal of Mathematical Analysis and Applications, 1995 Let \(f\) be \(C^{2n}\) on the positive half line with nonzero \(2n\)th derivative and let \(L_ n\) be the limit of the \((2n- 1)\)st divided difference when \(n\) variables tend to \(a\) and \(n\) to \(b\). This paper examines which mean values of \(a\) and \(b\), substituted into \((1/(2n- 1)!) f^{(2n- 1)}\), give \(L_ n\). In much of the paper \(f(x)
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