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Improving approximation of the beta-distribution for small parameter values of the approximation error is established in terms of uniform distance between distributions.© 2010 Society
Improving approximation of the beta-distribution for small parameter values of the approximation error is established in terms of uniform distance between distributions.© 2010 Society
Guaranteed error estimates for approximate solutions of the problem with an obstacle for the p-Laplace operatorGuaranteed error estimates for approximate solutions of the problem with an obstacle for the p
A sharp error estimate of the best approximation by algebraic polynomials in the weighted space L2(-1, 1)We obtain an exact error estimate of the best approximation by algebraic polynomials
Superpixel Clustering for Detection of Binary Object Hierarchy Using Modernized Classical Clustering Methods is suggested
for reduction of the approximation error E (total squared error) to the achievable minimum values
M.A. Krasnosel’skii theorem and iterative methods for solving ill-posed linear problems with a self-adjoint operator obtained are based on a theorem by M. A. Krasnosel'skii on the convergence of the successive approximations
A sharp error estimate of the best approximation by algebraic polynomials in the weighted space L2(-1, 1)We obtain an exact error estimate of the best approximation by algebraic polynomials
Error Estimates for Backward Euler Finite Element Approximations of American Call Option Valuation the accuracy of the backward Euler finite element approximation, is established. For an approximate solution
Error estimates for a Galerkin method with perturbations for spectral problems of the theory of dielectric waveguides© 2016, Pleiades Publishing, Ltd.We obtain error estimates for a Galerkin method with perturbations
On discrete boundary-value problems and their approximation propertiesOn discrete boundary-value problems and their approximation properties
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