
The author gives us an algorithm for obtaining the continued fraction transformation of a power series. In section 4, at the end of the paper, an application to algebraic power series is presented.
linear fractional transformation, Algebra and Number Theory, Continued fractions and generalizations, Continued fractions, Applied Mathematics, Approximation to algebraic numbers, Linear fractional transformation, Power series, Formal power series rings, Continued fraction, continued fraction, Theoretical Computer Science, power series, Continued fraction calculations (number-theoretic aspects), Engineering(all)
linear fractional transformation, Algebra and Number Theory, Continued fractions and generalizations, Continued fractions, Applied Mathematics, Approximation to algebraic numbers, Linear fractional transformation, Power series, Formal power series rings, Continued fraction, continued fraction, Theoretical Computer Science, power series, Continued fraction calculations (number-theoretic aspects), Engineering(all)
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