
The paper deals with the construction of a two-dimensional generalization of the Rutishauser \(qd\)-algorithm. For the algorithm the existence conditions are established. Some examples of analytic functions represented by regular two-dimensional \(C\)-fractions with nonequivalent variables are given.
Convergence and divergence of series and sequences, Functional equations in the complex plane, iteration and composition of analytic functions of one complex variable, Meromorphic functions of one complex variable (general theory), Rutishauser \(qd\)-algorithm, two-dimensional \(C\)-fraction
Convergence and divergence of series and sequences, Functional equations in the complex plane, iteration and composition of analytic functions of one complex variable, Meromorphic functions of one complex variable (general theory), Rutishauser \(qd\)-algorithm, two-dimensional \(C\)-fraction
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