An Analysis of Ralston's Quadrature.
An application of fixed point theorems in best approximation theory.
An application of KKM-map principle.
An application of semi-infinite linear programming: approximation of a continuous function by a polynomial
An approximate analytic solution of a particular boundary value problem.
An Approximate Taylor's Theorem for R(X).
An approximation in the -norm by Hermite interpolation.
An Approximation Theorem for Integrable Harmonic Vector Fields.
An Approximation Theorem for Second-Order Evolution Equations.
An approximation theorem for sequences of linear strains and its applications
We establish an approximation theorem for a sequence of linear elastic strains approaching a compact set in by the sequence of linear strains of mapping bounded in Sobolev space . We apply this result to establish equalities for semiconvex envelopes for functions defined on linear strains via a construction of quasiconvex functions with linear growth.
An approximation theorem for sequences of linear strains and its applications
We establish an approximation theorem for a sequence of linear elastic strains approaching a compact set in L1 by the sequence of linear strains of mapping bounded in Sobolev space W1,p . We apply this result to establish equalities for semiconvex envelopes for functions defined on linear strains via a construction of quasiconvex functions with linear growth.
An asymptotic confluent expansion for certain functions of several variables
An asymptotic expansion for a ratio of products of gamma functions.
An asymptotic expansion for the Bernoulli numbers of the second kind.
An asymptotic expansion for the Catalan-Larcombe-French sequence.
An Efficient Method for Calculating Smoothing Splines Using Orthogonal Transformations.
An Elementary Algebraic Representation of Polynomial Spline Interpolants for Equidistant Lattices and its Condition.
An elementary proof of the inverse theorem for Bernstein polynomials.
An elementary proof of the preservation of Lipschitz constants by the Meyer-König and Zeller operators.
An error analysis for absolute and relative approximation.