On the arc length of parametric cubic curves.
On the asymptotics of mean value points for some finite-difference operators.
On the axonometrical projection in the computer graphics.
On the best approximation properties of -smooth functions on an interval of the real axis (to the phenomenon of unsaturated numerical methods).
On the calculation of approximate fekete points: the univariate case.
On the calculation of elliptic integrals of the second and third kinds
On the computation of Aden functions
The paper deals with the computation of Aden functions. It gives estimates of errors for the computation of Aden functions by downward reccurence.
On the computation of Riccati-Bessel functions
The paper deals with the computation of Riccati-Bessel functions. A modification of Miller method is presented together with estimates of relative errors.
On the computation of the GCD of 2-D polynomials
The main contribution of this work is to provide an algorithm for the computation of the GCD of 2-D polynomials, based on DFT techniques. The whole theory is implemented via illustrative examples.
On the computation of zeros and turning points of Bessel functions
On the Condition Number of some Gram Matrices Arising from Least Squares Approximation in the Complex Plane.
On the connection between some Riemann-solver free approaches to the approximation of multi-dimensional systems of hyperbolic conservation laws
In this paper, we present some interesting connections between a number of Riemann-solver free approaches to the numerical solution of multi-dimensional systems of conservation laws. As a main part, we present a new and elementary derivation of Fey’s Method of Transport (MoT) (respectively the second author’s ICE version of the scheme) and the state decompositions which form the basis of it. The only tools that we use are quadrature rules applied to the moment integral used in the gas kinetic derivation...
On the connection between some Riemann-solver free approaches to the approximation of multi-dimensional systems of hyperbolic conservation laws
In this paper, we present some interesting connections between a number of Riemann-solver free approaches to the numerical solution of multi-dimensional systems of conservation laws. As a main part, we present a new and elementary derivation of Fey's Method of Transport (MoT) (respectively the second author's ICE version of the scheme) and the state decompositions which form the basis of it. The only tools that we use are quadrature rules applied to the moment integral used in the...
On the Construction of Multi-Dimensional Embedded Cubature Formulae.
On the Construction of Sufficient Refinements for Computation of Topological Degree.
On the control net of certain multivariate spline functions
On the Convergence of a Quadrature Rule for Evaluating Certain Cauchy Principal Value Integrals: An Addendum.
On the Convergence of a Quadrature Rule for Evaluating Certain Cauchy Principal Value Integrals.
On the Convergence of an Algorithm for Discrete Lp Aprroximation.
On the Convergence of Cartesian Multidimensional Quadrature Formulae.