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hyperelliptic field - traducción al ruso
ALGEBRAIC CURVE THAT IS A RAMIFIED DOUBLE COVER OF THE PROJECTIVE LINE
Hyper-elliptic curve; Hyperelliptic function
hyperelliptic field
математика
гиперэллиптическое поле
algebraic field
![genus]] two (two handles). The genus can be read off the field of meromorphic functions on the surface.](https://commons.wikimedia.org/wiki/Special:FilePath/Double torus illustration.png?width=200 "genus]] two (two handles). The genus can be read off the field of meromorphic functions on the surface.")
![The fifth roots of unity form a [[regular pentagon]].](https://commons.wikimedia.org/wiki/Special:FilePath/One5Root.svg?width=200 "The fifth roots of unity form a [[regular pentagon]].")
COMMUTATIVE RING IN WHICH EVERY NONZERO ELEMENT IS INVERSIBLE
Field (algebra); Rational domain; Field theory (mathematics); Topological field; Mathematical field; Field mathematics; Field axioms; Field (math); Field (abstract algebra); Algebraic field; Field (maths); Field of characteristic zero
математика
алгебраическое поле
topological field
COMMUTATIVE RING IN WHICH EVERY NONZERO ELEMENT IS INVERSIBLE
Field (algebra); Rational domain; Field theory (mathematics); Topological field; Mathematical field; Field mathematics; Field axioms; Field (math); Field (abstract algebra); Algebraic field; Field (maths); Field of characteristic zero
математика
топологическое поле
Definición
грип
ГРИП, ГРИПП, гриппа, ·муж. (·франц. grippe) (мед.). Инфекционная болезнь - катарральное воспаление дыхательных путей, сопровождаемое лихорадочным состоянием; то же, что инфлуэнца
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Wikipedia
Hyperelliptic curve
In algebraic geometry, a hyperelliptic curve is an algebraic curve of genus g > 1, given by an equation of the form
where f(x) is a polynomial of degree n = 2g + 1 > 4 or n = 2g + 2 > 4 with n distinct roots, and h(x) is a polynomial of degree < g + 2 (if the characteristic of the ground field is not 2, one can take h(x) = 0).A hyperelliptic function is an element of the function field of such a curve, or of the Jacobian variety on the curve; these two concepts are identical for elliptic functions, but different for hyperelliptic functions.
