23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:41021)Zbl#: Zbl 1020.41019We study the asymptotic properties of Stieltjes polynomials outside the support of the measure as well as the asymptotic behaviour of their zeros. These properties are used to estimate the rate of convergence of sequences of rational functions, whose poles are partially fixed, which approximate Markovtype functions. An estimate for the speed of convergence of the Gauss-Kronrod quadrature formula in the case of analytic functions is also given.The work of M. Bello and J. J. Guadalupe was partially supported by DGES under grant PB96-0120-C03-02 and UR, AP-98/B12. The work of G. López was partially supported by Dirección...
Let f(z) be a Stieltjes function with asymptotic expansions L0 and L∞ at z=0 and z=∞ respectively. L...
AbstractStieltjes polynomials are orthogonal polynomials with respect to the sign changing weight fu...
AbstractStieltjes polynomials are orthogonal polynomials with respect to the sign changing weight fu...
23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:4...
We study the asymptotic properties of Stieltjes polynomials outside the support of the measure as we...
Abstract. We study the asymptotic properties of Stieltjes polynomials outside the sup-port of the me...
23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:4...
23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:4...
23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:4...
17 pages, no figures.-- MSC1991 codes: Primary: 42C05, 41A20, 65D32; Secondary: 30E10.MR#: MR2036643...
17 pages, no figures.-- MSC1991 codes: Primary: 42C05, 41A20, 65D32; Secondary: 30E10.MR#: MR2036643...
Generalized Stieltjes polynomials are introduced and their asymptotic properties outside the support...
29 pages, no figures.-- MSC2000 codes: Primary 65D32, 42A10, 42C05; Secondary 30E20.MR#: MR2476567St...
29 pages, no figures.-- MSC2000 codes: Primary 65D32, 42A10, 42C05; Secondary 30E20.MR#: MR2476567St...
For a wide class of Stieltjes functions we estimate the rate of convergence of Padé-type approximant...
Let f(z) be a Stieltjes function with asymptotic expansions L0 and L∞ at z=0 and z=∞ respectively. L...
AbstractStieltjes polynomials are orthogonal polynomials with respect to the sign changing weight fu...
AbstractStieltjes polynomials are orthogonal polynomials with respect to the sign changing weight fu...
23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:4...
We study the asymptotic properties of Stieltjes polynomials outside the support of the measure as we...
Abstract. We study the asymptotic properties of Stieltjes polynomials outside the sup-port of the me...
23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:4...
23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:4...
23 pages, 1 figure.-- MSC1991 codes: Primary: 41A21, 42C05; Secondary: 30E10.MR#: MR1894475 (2002m:4...
17 pages, no figures.-- MSC1991 codes: Primary: 42C05, 41A20, 65D32; Secondary: 30E10.MR#: MR2036643...
17 pages, no figures.-- MSC1991 codes: Primary: 42C05, 41A20, 65D32; Secondary: 30E10.MR#: MR2036643...
Generalized Stieltjes polynomials are introduced and their asymptotic properties outside the support...
29 pages, no figures.-- MSC2000 codes: Primary 65D32, 42A10, 42C05; Secondary 30E20.MR#: MR2476567St...
29 pages, no figures.-- MSC2000 codes: Primary 65D32, 42A10, 42C05; Secondary 30E20.MR#: MR2476567St...
For a wide class of Stieltjes functions we estimate the rate of convergence of Padé-type approximant...
Let f(z) be a Stieltjes function with asymptotic expansions L0 and L∞ at z=0 and z=∞ respectively. L...
AbstractStieltjes polynomials are orthogonal polynomials with respect to the sign changing weight fu...
AbstractStieltjes polynomials are orthogonal polynomials with respect to the sign changing weight fu...