Add to ORKGAbstract. We investigate zeros of Jacobi-Sobolev orthogonal polynomials with respect to φ(f, g) = ∫ 1 −1 f(x)g(x)(1 − x)α(1 + x)βdx+
AbstractIn this work discrete Sobolev (pseudo-)inner products of type φ1(p, q) ≔ λp(c)q(c) + ∫ab p′(...
32 pages, 2 figures.-- MSC2000 codes: 33C45, 42C05.MR#: MR1914739 (2003e:33014)Zbl#: Zbl 1001.33008T...
AbstractLet {Sn(x; c, N)} denote a set of polynomials orthogonal with respect to the discrete Sobole...
10 pages, no figures.-- MSC2000 codes: 33C45.MR#: MR2027148 (2004m:33017)Zbl#: Zbl pre05376428We inv...
22 pages, 4 figures.-- MSC1991 codes: 33C45; 33A65; 42C05.-- Dedicated to Professor Mario Rosario Oc...
Zeros of orthogonal polynomials associated with two different Sobolev inner products involving the J...
AbstractLet {Sλn} denote a set of polynomials orthogonal with respect to the Sobolev inner product 〈...
Recently, several generalizations of the notion of orthogonal polynomials appeared in the literature...
AbstractIt is well known that the Jacobi polynomials Pn(α,β)(x) are orthogonal with respect to a qua...
Abstract. Let the Sobolev-type inner product 〈f, g 〉 = R fgdµ0 + R f ′g′dµ1 with µ0 = w +Mδc, µ1 = N...
AbstractLet {Snλ} denote the monic orthogonal polynomial sequence with respect to the Sobolev inner ...
AbstractIn the theory of polynomials orthogonal with respect to an inner product of the form 〈f,〉 = ...
AbstractWe obtain an explicit expression for the Sobolev-type orthogonal polynomials {Qn} associated...
16 pages, no figures.-- MSC2000 codes: Primary 41A10, 42C05; Secondary 33C45, 46E35, 46G10.MR#: MR20...
AbstractLet {Sn}n denote the monic orthogonal polynomial sequence with respect to the Sobolev inner ...
AbstractIn this work discrete Sobolev (pseudo-)inner products of type φ1(p, q) ≔ λp(c)q(c) + ∫ab p′(...
32 pages, 2 figures.-- MSC2000 codes: 33C45, 42C05.MR#: MR1914739 (2003e:33014)Zbl#: Zbl 1001.33008T...
AbstractLet {Sn(x; c, N)} denote a set of polynomials orthogonal with respect to the discrete Sobole...
10 pages, no figures.-- MSC2000 codes: 33C45.MR#: MR2027148 (2004m:33017)Zbl#: Zbl pre05376428We inv...
22 pages, 4 figures.-- MSC1991 codes: 33C45; 33A65; 42C05.-- Dedicated to Professor Mario Rosario Oc...
Zeros of orthogonal polynomials associated with two different Sobolev inner products involving the J...
AbstractLet {Sλn} denote a set of polynomials orthogonal with respect to the Sobolev inner product 〈...
Recently, several generalizations of the notion of orthogonal polynomials appeared in the literature...
AbstractIt is well known that the Jacobi polynomials Pn(α,β)(x) are orthogonal with respect to a qua...
Abstract. Let the Sobolev-type inner product 〈f, g 〉 = R fgdµ0 + R f ′g′dµ1 with µ0 = w +Mδc, µ1 = N...
AbstractLet {Snλ} denote the monic orthogonal polynomial sequence with respect to the Sobolev inner ...
AbstractIn the theory of polynomials orthogonal with respect to an inner product of the form 〈f,〉 = ...
AbstractWe obtain an explicit expression for the Sobolev-type orthogonal polynomials {Qn} associated...
16 pages, no figures.-- MSC2000 codes: Primary 41A10, 42C05; Secondary 33C45, 46E35, 46G10.MR#: MR20...
AbstractLet {Sn}n denote the monic orthogonal polynomial sequence with respect to the Sobolev inner ...
AbstractIn this work discrete Sobolev (pseudo-)inner products of type φ1(p, q) ≔ λp(c)q(c) + ∫ab p′(...
32 pages, 2 figures.-- MSC2000 codes: 33C45, 42C05.MR#: MR1914739 (2003e:33014)Zbl#: Zbl 1001.33008T...
AbstractLet {Sn(x; c, N)} denote a set of polynomials orthogonal with respect to the discrete Sobole...