scientific article; zbMATH DE number 3801855
From MaRDI portal
Publication:4746039
zbMath0508.30006MaRDI QIDQ4746039
Publication date: 1982
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Approximation by rational functions (41A20) Moment problems and interpolation problems in the complex plane (30E05) Numerical quadrature and cubature formulas (65D32) Real polynomials: location of zeros (26C10) Research exposition (monographs, survey articles) pertaining to functions of a complex variable (30-02) Continued fractions; complex-analytic aspects (30B70)
Related Items
A Favard theorem for rational functions ⋮ Orthogonal Laurent-polynomials and continued fractions associated with log-normal distributions ⋮ Extremal properties of strong quadrature weights and maximal mass results for truncated strong moment problems ⋮ Solution of the strong Hamburger moment problem by Laurent continued fractions ⋮ Quadrature on the half line and two-point Padé approximants to Stieltjes functions. III: The unbounded case ⋮ Orthogonality and recurrence for ordered Laurent polynomial sequences ⋮ Laurent biorthogonal polynomials, \( q\)-Narayana polynomials and domino tilings of the Aztec diamonds ⋮ On a moment problem associated with Chebyshev polynomials ⋮ On two-point Padé-type and two-point Padé approximants ⋮ Asymptotics of recurrence relation coefficients, Hankel determinant ratios, and root products associated with Laurent polynomials orthogonal with respect to varying exponential weights ⋮ Backward extensions and strong Hamburger moment sequences ⋮ A matrix approach to the computation of quadrature formulas on the unit circle ⋮ The strong Chebyshev distribution and orthogonal Laurent polynomials ⋮ Bi-orthogonal systems on the unit circle, regular semi-classical weights and integrable systems. II ⋮ Two-point Padé expansions for a family of analytic functions ⋮ Orthogonal Laurent polynomials and the strong Hamburger moment problem ⋮ Orthogonal Laurent polynomials and strong moment theory: A survey ⋮ Gaussian quadrature rules and numerical examples for strong extensions of mass distribution functions
This page was built for publication: