In this paper we study the approximation power, the existence of a normalized B-basis and the structure of a degree-raising process for spaces of the form span < 1, x,..., x^(n-2), u( x), v( x) >, requiring suitable assumptions on the functions u and v. The results about degree raising are detailed for special spaces of this form which have been recently introduced in the area of CAGD
AbstractBest approximation to ƒ ϵ C[a, b] by elements of an n-dimensional Tchebycheff space in monot...
Let [a,b] ⊂ Rand let {Lj}j ε{lunate} N be a sequence of positive linear operators from Cn + 1([a, b]...
The α-modulation spaces are a family of spaces that contain the Besov and modulation spaces as speci...
In this paper we study the approximation power, the existence of a normalized B-basis and the struct...
Tchebycheff (or Haar) and weak Tchebycheff spaces play a central role when considering problems of b...
AbstractAs is well known the Tchebycheff polynomial of degree n minimizes the sup norm over all moni...
AbstractIn this paper, we give a method to transform, if possible, a Tchebycheff basis into a strict...
AbstractLet [a,b] ⊂ Rand let {Lj}j ϵ N be a sequence of positive linear operators from Cn + 1([a, b]...
International audienceA given nested sequence of Extended Chebyshev spaces possessing Bernstein base...
The basis properties (completeness, minimum, basis character etc.) in the systems of the exponents a...
AbstractA weak Descartes system is a basis of functions such that every ordered subset is a weak Tch...
In this paper we study a class of dynamical systems generated by iterations of multivariate polynomi...
AbstractThe Barendregt–Geuvers–Klop conjecture states that every weakly normalizing pure type system...
AbstractLet {ui}i = 0∞ be a sequence of continuous functions on [0, 1] such that (u0,…, uk) is a Tch...
In this paper the concept of a linear normed “system space” Gλ(λ > 0) is introduced. It is shown tha...
AbstractBest approximation to ƒ ϵ C[a, b] by elements of an n-dimensional Tchebycheff space in monot...
Let [a,b] ⊂ Rand let {Lj}j ε{lunate} N be a sequence of positive linear operators from Cn + 1([a, b]...
The α-modulation spaces are a family of spaces that contain the Besov and modulation spaces as speci...
In this paper we study the approximation power, the existence of a normalized B-basis and the struct...
Tchebycheff (or Haar) and weak Tchebycheff spaces play a central role when considering problems of b...
AbstractAs is well known the Tchebycheff polynomial of degree n minimizes the sup norm over all moni...
AbstractIn this paper, we give a method to transform, if possible, a Tchebycheff basis into a strict...
AbstractLet [a,b] ⊂ Rand let {Lj}j ϵ N be a sequence of positive linear operators from Cn + 1([a, b]...
International audienceA given nested sequence of Extended Chebyshev spaces possessing Bernstein base...
The basis properties (completeness, minimum, basis character etc.) in the systems of the exponents a...
AbstractA weak Descartes system is a basis of functions such that every ordered subset is a weak Tch...
In this paper we study a class of dynamical systems generated by iterations of multivariate polynomi...
AbstractThe Barendregt–Geuvers–Klop conjecture states that every weakly normalizing pure type system...
AbstractLet {ui}i = 0∞ be a sequence of continuous functions on [0, 1] such that (u0,…, uk) is a Tch...
In this paper the concept of a linear normed “system space” Gλ(λ > 0) is introduced. It is shown tha...
AbstractBest approximation to ƒ ϵ C[a, b] by elements of an n-dimensional Tchebycheff space in monot...
Let [a,b] ⊂ Rand let {Lj}j ε{lunate} N be a sequence of positive linear operators from Cn + 1([a, b]...
The α-modulation spaces are a family of spaces that contain the Besov and modulation spaces as speci...