Results 11 to 20 of about 1,307,940 (306)
Degree of adaptive approximation [PDF]
We obtain various estimates for the error in adaptive approximation and also establish a relationship between adaptive approximation and free-knot spline approximation.
DeVore, Ronald A, XIANG, Ming Yu
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Degree of approximation theorems for approximation with side conditions [PDF]
R. Beatson
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Extension of Dasgupta’s Technique for Higher Degree Approximation
In the present paper, rational wedge functions for degree two approximation have been computed over a pentagonal discretization of the domain, by using an analytic approach which is an extension of Dasgupta’s approach for linear approximation.
P. L. Powar +2 more
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Many researchers related to the degree of unconstrained approximation to constrained approximation, and proved the inequality: For a continuous function on a closed interval we have where is a positive constant.
null W. A. Ajel, null E. S. Bhaya
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Heterogeneous pair approximation for voter models on networks [PDF]
For models whose evolution takes place on a network it is often necessary to augment the mean-field approach by considering explicitly the degree dependence of average quantities (heterogeneous mean-field).
Baronchelli A. Pastor-Satorras R. +7 more
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The degree of approximation by Chebyshevian splines [PDF]
This paper studies the connections between the smoothness of a function and its degree of approximation by Chebyshevian splines. This is accomplished by proving companion direct and inverse theorems which give a characterization of smoothness in terms of degree of approximation. A determination of the saturation properties is included.
DeVore, R., Richards, F.
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The Rate of Convergence for Linear Shape-Preserving Algorithms
We prove some results which give explicit methods for determining an upper bound for the rate of approximation by means of operators preserving a cone. Thenwe obtain some quantitative results on the rate of convergence for some sequences of linear shape ...
Boytsov Dmitry, Sidorov Sergei
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Polynomial approximation on disjoint segments and amplification of approximation [PDF]
We construct explicit easily implementable polynomial approximations of sufficiently high accuracy for locally constant functions on the union of disjoint segments.
Y. Malykhin, Konstantin Ryutin
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Degree of Approximation of Functions f ∈ Hω Class by the (Np E1) Means in the Hölder Metric
A new estimate for the degree of approximation of a function class by means of its Fourier series has been determined. Here, we extend the results of Singh and Mahajan (2008) which in turn generalize the result of Lal and Yadav (2001).
V. Mishra, K. Khatri
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The degree of copositive approximation by polynomials [PDF]
Jackson type theorems are established for the approximation of a function f f that changes sign finitely many times in [ − 1 , 1 ] [ - 1,1] by polynomials p n {p_n} which are copositive with it f
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