
This paper is an extension of another previous one by the same authors [SIAM J. Numer. Anal. 39, 1780-1793 (2002; Zbl 1014.41002)]. In that paper they show the existence and uniqueness of solutions of a bivariate polynomial interpolation problem. The interpolation data were of Hermite type: \(\mu_l\) normal derivatives of consecutive orders on \(2m+1\) equidistant points on each circle of radius \(r_l\) (\(0
polynomials in two variables, Factorization of polynomials, Mathematics(all), Numerical Analysis, Applied Mathematics, Two variables, Lagrange interpolation, Polynomials, Numerical interpolation, Hermite interpolation, Interpolation in approximation theory, Analysis
polynomials in two variables, Factorization of polynomials, Mathematics(all), Numerical Analysis, Applied Mathematics, Two variables, Lagrange interpolation, Polynomials, Numerical interpolation, Hermite interpolation, Interpolation in approximation theory, Analysis
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