Asymptotically neutral distributions of electrons and polynomial approximation
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Publication:2539563
DOI10.2307/1970655zbMath0196.32502OpenAlexW2332628759MaRDI QIDQ2539563
Publication date: 1964
Published in: Annals of Mathematics. Second Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/1970655
Related Items (25)
Bounded approximation by polynomials with restricted zeros ⋮ Electrostatic fields due to distributions of electrons ⋮ Chui's conjecture in Bergman spaces ⋮ Bounded Approximation by Polynomials whose Zeros lie on a Circle ⋮ Approximation by sums of shifts and dilations of a single function and neural networks ⋮ Complex Polynomial Interpolation to Continuous Boundary Data ⋮ Order of uniform approximation by polynomial interpolation in the complex plane and beyond ⋮ Greedy approximation by arbitrary sets ⋮ Multidimensional analogs of theorems about the density of sums of shifts of a single function ⋮ Approximation by sums of shifts of a single function on the circle ⋮ On the rate of approximation in the unit disc of -functions by logarithmic derivatives of polynomials with zeros on the boundary ⋮ Extremal and approximative properties of simple partial fractions ⋮ Approximation by sums of the form \(\sigma_k\lambda_k h(\lambda_kz)\) in the disk ⋮ Approximation of the equilibrium distribution by distributions of equal point charges with minimal energy ⋮ Least deviation of logarithmic derivatives of algebraic polynomials from zero ⋮ Approximation to constant functions by electrostatic fields due to electrons and positrons ⋮ Polynomial approximation and distribution of electrons ⋮ Approximation by polynomials with restricted zeros ⋮ A general study of maximal robust stability regions ⋮ The asymptotic value of a singular integral related to the Cauchy-Hermite interpolation formula ⋮ Overdetermined harmonic polynomial interpolation ⋮ On Approximation in the Bers Spaces ⋮ Approximation by simple partial fractions in unbounded domains ⋮ Order of approximation by electrostatic fields due to electrons ⋮ Approximation by simple partial fractions: universal sets of poles
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