The factorization of the derivative of Dickson polynomials.

María T. Acosta de Orozco; Javier Gómez-Calderón

Skip to main content (access key 's'), Skip to navigation (access key 'n'), Accessibility information (access key '0')

The search session has expired. Please query the service again.

Displaying similar documents to “The factorization of the derivative of Dickson polynomials.”

On the product of the conjugates outside the unit circle of an algebraic number

Andrzej Schinzel (1973)

Acta Arithmetica

Similarity:

Various examples of parasemifields

Tomáš Kepka, Miroslav Korbelář (2009)

Acta Universitatis Carolinae. Mathematica et Physica

Similarity:

On modified Landau polynomials

J. Radecki (1962)

Studia Mathematica

Similarity:

On the product of the conjugates outside the unit circle of an algebraic integer

A. Bazylewicz (1976)

Acta Arithmetica

Similarity:

Integration of some very elementary functions

Jan Mařík (1993)

Mathematica Bohemica

Similarity:

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.

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 (1994)

Rendiconti del Seminario Matematico della Università di Padova

Similarity:

Displaying similar documents to “The factorization of the derivative of Dickson polynomials.”

On the product of the conjugates outside the unit circle of an algebraic number

Various examples of parasemifields

On modified Landau polynomials

On the product of the conjugates outside the unit circle of an algebraic integer

Integration of some very elementary functions

Distribution of solutions of diophantine equations f 1 ( x 1 ) f 2 ( x 2 ) = f 3 ( x 3 ) , where f i are polynomials. - II

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