A linear numerical scheme for nonlinear BSDEs with uniformly continuous coefficients.
A lower bound for the second moment of Schoenberg operator.
A lower triangular Hermite normal form for projection-regular lattice rules.
A Lusin Type Approximation of Bessel Potentials and Besov Functions by Smooth Functions.
A Markov Type Inequality for Higher Derivates of Polynomials.
A Method for Computing the Tension Parameters in Convexity-Preserving Spline-in-Tension Interpolation.
A method for construction of spline curves.
A method for summability of Lagrange interpolation.
A method of approximation of Besov spaces
A method of approximation of spaces of generalized functions
A modification of the Whittaker-Kotelnikov-Shannon sampling series.
A modulus of smoothness based on an algebraic addition.
A moment problem for discrete nonpositive measures on a finite interval.
A Monte Carlo Method for High Dimensional Integration.
A multidimensional Taylor's theorem with minimal hypothesis
A multiple integral evaluation inspired by the multi-WZ method.
A New Algorithm for Osculatory Rational Interpolation.
A new approach to nonlinear singular integral operators depending on three parameters
In this paper, we present some theorems on weighted approximation by two dimensional nonlinear singular integral operators in the following form: T λ ( f ; x , y ) = ∬ R 2 ( t − x , s − y , f ( t , s ) ) d s d t , ( x , y ) ∈ R 2 , λ ∈ Λ , where Λ is a set of non-negative numbers with accumulation point λ0.
A New Characterization of Weighted Peetre K-Functionals (II)
2000 Mathematics Subject Classification: 46B70, 41A25, 41A17, 26D10. ∗Part of the results were reported at the Conference “Pioneers of Bulgarian Mathematics”, Sofia, 2006.Certain types of weighted Peetre K-functionals are characterized by means of the classical moduli of smoothness taken on a proper linear transforms of the function. The weights with power-type asymptotic at the ends of the interval with arbitrary real exponents are considered. This paper extends the method and results presented...
A new estimate on the rate of convergence of Durrmeyer–Bézier operators.