Results 1 to 10 of about 175,681 (256)
We present the second message of the cycle from two articles where the rearrangement of the order of approximation of the matrix method of numerical integration depending on the degree in the Taylor’s polynomial expansion of solutions of boundary value ...
Vladimir N Maklakov
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Degree of approximation of continuous functions by some singular integrals
The main aim of this paper is to obtain error bounds in terms of higher order moduli of smoothness, for approximation by singular integrals of Picard, Poisson-Cauchy and Gauss-Weierstrass type.
Sorin G. Gal
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The Kantorovich form of some extensions for the Szász-Mirakjan operators
Recently, C. Mortici defined a class of linear and positive operators depending on a certain function \(\varphi\). These operators generalize the well known Szász-Mirakjan operators.
Dan Bărbosu +2 more
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High order approximation of degree nine and order eighteen
In this paper, a method to approximate curves by polynomials of degree nine is presented. The resulting approximation has order eighteen. The method is applied to approximate a circular arc, and the error function is studied and characterized, and its ...
Abedallah Rababah
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Approximate realizations for outerplanaric degree sequences
We study the question of whether a sequence d = (d_1,d_2, \ldots, d_n) of positive integers is the degree sequence of some outerplanar (a.k.a. 1-page book embeddable) graph G. If so, G is an outerplanar realization of d and d is an outerplanaric sequence.
Amotz Bar-Noy +4 more
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On the rate of convergence of Baskakov-Kantorovich-Bézier operators for bounded variation functions
In the present paper we introduce Baskakov-Kantorovich-Bézier operators and study their rate of convergence for functions of bounded variation.
Ulrich Abel, Vijay Gupta, Mircea Ivan
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We present the first message of the cycle from two articles where the rearrangement of the order of approximation of the matrix method of numerical integration depending on the degree in the Taylor’s polynomial expansion of solutions of boundary value ...
Vladimir N Maklakov
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The use of the second degree Taylor polynomial in approximation of derivatives by finite difference method leads to the second order approximation of the traditional grid method for numerical integration of boundary value problems for non-homogeneous ...
Vladimir Nikolaevich Maklakov +1 more
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On the degree of approximation by Gauss Weierstrass integrals
We obtain the degree of approximation of functions belonging to class Lip(ψ(u,v);p), p>1 using the Gauss Weierstrass integral of the double Fourier series of f(x,y).
Huzoor H. Khan, Govind Ram
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Approximations of degree zero in the Poisson problem
The authors consider an open bounded set \(\Omega \subset \mathbb{R}^2\) with smooth enough boundary \(\partial \Omega\) in which \(\partial_u \) is a relatively open portion. Let \(H_{\partial u}^1(\Omega)\) be the set of \(H^1(\Omega)\)-functions that vanish on \(\partial u\). Furthermore, let \(f\) be in the dual of \(H_{\partial u}^1(\Omega)\). The
DAVINI, Cesare, JOURDAN F.
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