Error analysis of the nonlinear multigrid method of the second kind
Error autocorrection in rational approximation and interval estimates. [A survey of results.]
The error autocorrection effect means that in a calculation all the intermediate errors compensate each other, so the final result is much more accurate than the intermediate results. In this case standard interval estimates (in the framework of interval analysis including the so-called a posteriori interval analysis of Yu. Matijasevich) are too pessimistic. We shall discuss a very strong form of the effect which appears in rational approximations to functions. The error autocorrection effect occurs...
Error bound of certain Gaussian quadrature rules for trigonometric polynomials
Error Bounds and Estimates for Eigenvalues of Integral Equations. II.
Error Bounds and Estimates for Eigenvalues of Integral Equations.
Error Bounds for Computed Eigenvalues and Eigenvectors.
Error Bounds for Computed Eigenvalues and Eigenvectors. II
Error bounds for eigenvalues and eigenfunctions of some ordinary differential operators by the method of least squares
Error Bounds for Finite Element Solutions of Mildly Nonlinear Elliptic Boundary Value Problems.
Error Bounds for Newton's Iterates Derived from the Kantorovich Theorem.
Error bounds for Newton's method under a weak Kantorovich-type hypothesis.
Error Bounds for Numerical Solutions of Ordinary Differential Equations.
Error Bounds for Rank 1 Lattice Quadrature Rules Modulo Composites.
Error Bounds for the Approximation of Green's Kernels by Splines.
Error Bounds for the Galerkin Method Applied to Singular and Nonsingular Boundary Value Problems.
Error Bounds for the Lobatto and Radau Quadrature Formulas.
Error bounds for the secant method
Error Bounds for the Solution of Nonlinear Two-point Boundary Value Problems by Galerkin's Method.
Error Bounds of Newton Type Process on Banach Spaces.
Error control and adaptivity for a phase relaxation model