
Let \(H_0^\infty\) be the space of all bounded analytic functions in the unit disk \(D\). The set of all functions \(f(z)/p(z)\), where \(p(z)=(z-z_1)...(z-z_k)\), \(z_i\in D\) and \(f\in H_0^\infty\), is denoted by \(H_k^\infty\). Problem I: Let \(z_j\in D\), \(w_j\in {\mathbb{C}}\), \(j=1,...,n\), and \(0\leq k
numerical examples, General theory of numerical methods in complex analysis (potential theory, etc.), algorithm, Numerical interpolation, rational interpolation, bounded analytic functions, Blaschke products, etc., Moment problems and interpolation problems in the complex plane, Nevanlinna-Pick interpolation problem
numerical examples, General theory of numerical methods in complex analysis (potential theory, etc.), algorithm, Numerical interpolation, rational interpolation, bounded analytic functions, Blaschke products, etc., Moment problems and interpolation problems in the complex plane, Nevanlinna-Pick interpolation problem
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