Approximation of bounded variation functions by a Bézier variant of the Bleimann, Butzer, and Hahn operators.
Approximation of continuous convex-cone-valued functions by monotone operators
In this paper we study the approximation of continuous functions F, defined on a compact Hausdorff space S, whose values F(t), for each t in S, are convex subsets of a normed space E. Both quantitative estimates (in the Hausdorff semimetric) and Bohman-Korovkin type approximation theorems for sequences of monotone operators are obtained.
Approximation Of Continuous Functions By Monotone Sequences Of Polynomials With Integral Coefficients
Approximation of Continuous Functions by Monotone Sequences of Polynomials with Restricted Coefficients
Approximation of continuous functions by monotone sequences of generalized polynomials with restricted coefficients.
Approximation of Differentiable Functions on a Hilbert Space. III.
Approximation of Distribution Spaces by Means of Kernel Operators.
Approximation of domains with Lipschitzian boundary
Approximation of double coset spaces
Approximation of functions from by general linear operators of their Fourier series
We show the general and precise conditions on the functions and modulus of continuity as well as on the entries of matrices generating the summability means and give the rates of approximation of functions from the generalized integral Lipschitz classes by double matrix means of their Fourier series. Consequently, we give some results on norm approximation. Thus we essentially extend and improve our earlier results [Acta Comment. Univ. Tartu. Math. 13 (2009), 11-24] and the result of S. Lal [Appl....
Approximation of functions of two variables by some linear positive operators.
Approximation of functions of two variables by some operators in weighted spaces
Approximation of functions possessing derivatives of positive orders
Approximation of Gaussian by scaling functions and biorthogonal scaling polynomials.
Approximation of harmonic functions
Let be harmonic in a bounded domain with smooth boundary. We prove that if the boundary values of belong to , where and denotes the surface measure of , then it is possible to approximate uniformly by function of bounded variation. An example is given that shows that this result does not extend to .
Approximation of Hp-functions by Bochner-Riesz means of compact Lie groups.
Approximation of monomials by lower degree polynomials.
Approximation of Multivariable Functions with Respect to Random Points less than 2k, k Dimension of Space.
Approximation of positive operators and continuity of the spectral radius. II.
Approximation of Quasiconvex Functions, and Lower Semicontinuity of Multiple Integrals.