Distribution of solutions of diophantine equations $f_1(x_1)f_2(x_2) = f_3(x_3)$, where $f_i$ are polynomials. - II

A. Schinzel; U. Zannier

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Displaying similar documents to “Distribution of solutions of diophantine equations $f_{1} (x_{1}) f_{2} (x_{2}) = f_{3} (x_{3})$ , where $f_{i}$ are polynomials. - II”

Integration of some very elementary functions

Jan Mařík (1993)

Mathematica Bohemica

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Let $m$ be a natural number. Let $f, g$ and $Q$ be real polynomials such that ${d e g f, d e g g} \subset {1, 2}, d e g Q < m d e g f, g$ is not a square and $f$ has imaginary roots, if it is not linear. Effective methods for the integration of $Q / (f^{m} \sqrt{g}$ are exhibited.