AbstractThis paper studies the role H-sets play in finding the best linear Tchebycheff approximation to a given continuous function. A simple definition is given for H-sets and the algebraic theory for linear approximation is developed. We find that many of the theorems where the Haar condition is supposed can be generalized in terms of H-sets; thus a general framework for Linear Tchebycheff Approximation is made
When G is a finite dimensional Haar subspace of C(X, Rk), the vector-valued continuous functions (in...
AbstractWhen G is a finite-dimensional Haar subspace of CX,Rk, the vector-valued functions (includin...
AbstractLet {ui}i = 0∞ be a sequence of continuous functions on [0, 1] such that (u0,…, uk) is a Tch...
AbstractThis paper studies the role H-sets play in finding the best linear Tchebycheff approximation...
AbstractThe concept of H sets with respect to a finite dimensional linear space of approx imation is...
AbstractIn this paper we discuss the best Chebyshev approximation of continuous real or complex valu...
AbstractIn this paper we discuss the best Chebyshev approximation of continuous real or complex valu...
AbstractThe problem of finding a best Tchebycheff approximation to a given continuous function f, de...
AbstractChebyshev approximation on an interval and on its closed subsets by a non-linear family with...
AbstractWe present a unifying characterisation theory for best simultaneous approximation of a set o...
AbstractA theory of best approximation is developed in the normed linear space C(T, E), the space of...
AbstractMany approximation processes can be regarded as defining linear projections on a suitable no...
AbstractUsing a well-known characterization theorem for best approximations, direct proofs are given...
AbstractLet X be a compact Hausdorff space and let A be a closed linear subspace of CC(X) containing...
AbstractIn this note it is indicated that the problem of best approximation with respect to the supr...
When G is a finite dimensional Haar subspace of C(X, Rk), the vector-valued continuous functions (in...
AbstractWhen G is a finite-dimensional Haar subspace of CX,Rk, the vector-valued functions (includin...
AbstractLet {ui}i = 0∞ be a sequence of continuous functions on [0, 1] such that (u0,…, uk) is a Tch...
AbstractThis paper studies the role H-sets play in finding the best linear Tchebycheff approximation...
AbstractThe concept of H sets with respect to a finite dimensional linear space of approx imation is...
AbstractIn this paper we discuss the best Chebyshev approximation of continuous real or complex valu...
AbstractIn this paper we discuss the best Chebyshev approximation of continuous real or complex valu...
AbstractThe problem of finding a best Tchebycheff approximation to a given continuous function f, de...
AbstractChebyshev approximation on an interval and on its closed subsets by a non-linear family with...
AbstractWe present a unifying characterisation theory for best simultaneous approximation of a set o...
AbstractA theory of best approximation is developed in the normed linear space C(T, E), the space of...
AbstractMany approximation processes can be regarded as defining linear projections on a suitable no...
AbstractUsing a well-known characterization theorem for best approximations, direct proofs are given...
AbstractLet X be a compact Hausdorff space and let A be a closed linear subspace of CC(X) containing...
AbstractIn this note it is indicated that the problem of best approximation with respect to the supr...
When G is a finite dimensional Haar subspace of C(X, Rk), the vector-valued continuous functions (in...
AbstractWhen G is a finite-dimensional Haar subspace of CX,Rk, the vector-valued functions (includin...
AbstractLet {ui}i = 0∞ be a sequence of continuous functions on [0, 1] such that (u0,…, uk) is a Tch...