Rate of convergence of a new type Kantorovich variant of Bleimann-Butzer-Hahn operators.
Rate of convergence of beta operators of second kind for functions with derivatives of bounded variation.
Rate of convergence of bounded variation functions by a Bézier-Durrmeyer variant of the Baskakov operators.
Rate of convergence of Chlodowsky operators for functions with derivatives of bounded variation.
Rate of convergence of Chlodowsky type Durrmeyer operators.
Rate of convergence of some neural network operators to the unit-univariate case, revisited
Rate of convergence of summation-integral type operators with derivatives of bounded variation.
Rate of convergence of the discrete Pólya algorithm from convex sets. A particular case.
Rate of convergence on Baskakov-Beta-Bézier operators for bounded variation functions.
Rate of convergence to the semi-circle law for the Deformed Gaussian Unitary Ensemble
It is shown that the Kolmogorov distance between the expected spectral distribution function of an n × n matrix from the Deformed Gaussian Ensemble and the distribution function of the semi-circle law is of order O(n −2/3+v ).
Rates of Convergence for the Approximation of Dual Shift-Invariant Systems in ... (...).
Rates of convergence of Chlodovsky-Kantorovich polynomials in classes of locally integrable functions
In this paper we establish an estimation for the rate of pointwise convergence of the Chlodovsky-Kantorovich polynomials for functions f locally integrable on the interval [0,∞). In particular, corresponding estimation for functions f measurable and locally bounded on [0,∞) is presented, too.
Rational Approximation and Weak Analyticity. I.
Rational Approximation and Weak Analyticity. II.
Rational approximation on subsets, II.
Rational approximations to Stieltjes transforms.
Rational Chebyshev Approximation on the Unit Disk.
Rational interpolants with preassigned poles, theoretical aspects
Let ⨍ be an analytic function on a compact subset K of the complex plane ℂ, and let denote the rational function of degree n with poles at the points and interpolating ⨍ at the points . We investigate how these points should be chosen to guarantee the convergence of to ⨍ as n → ∞ for all functions ⨍ analytic on K. When K has no “holes” (see [8] and [3]), it is possible to choose the poles without limit points on K. In this paper we study the case of general compact sets K, when such a separation...
Rational interpolation: analytical solution.
Rationale Interpolation, Normalität und Monosplines.