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- Twisted_polynomial_ring abstract "In mathematics, a twisted polynomial is a polynomial over a field of characteristic in the variable representing the Frobenius map . In contrast to normal polynomials, multiplication of these polynomials is not commutative, but satisfies the commutation rule for all .Over an infinite field, the twisted polynomial ring is isomorphic to the ring of additive polynomials, but where multiplication on the latter is given by composition rather than usual multiplication. However, it is often easier to compute in the twisted polynomial ring — this can be applied especially in the theory of Drinfeld modules.".
- Twisted_polynomial_ring wikiPageID "42429764".
- Twisted_polynomial_ring wikiPageRevisionID "605316660".
- Twisted_polynomial_ring subject Category:Algebraic_number_theory.
- Twisted_polynomial_ring subject Category:Finite_fields.
- Twisted_polynomial_ring comment "In mathematics, a twisted polynomial is a polynomial over a field of characteristic in the variable representing the Frobenius map . In contrast to normal polynomials, multiplication of these polynomials is not commutative, but satisfies the commutation rule for all .Over an infinite field, the twisted polynomial ring is isomorphic to the ring of additive polynomials, but where multiplication on the latter is given by composition rather than usual multiplication.".
- Twisted_polynomial_ring label "Twisted polynomial ring".
- Twisted_polynomial_ring sameAs m.01084q5z.
- Twisted_polynomial_ring sameAs Q17104369.
- Twisted_polynomial_ring sameAs Q17104369.
- Twisted_polynomial_ring wasDerivedFrom Twisted_polynomial_ring?oldid=605316660.
- Twisted_polynomial_ring isPrimaryTopicOf Twisted_polynomial_ring.