Traduction et analyse de mots par intelligence artificielle ChatGPT
Sur cette page, vous pouvez obtenir une analyse détaillée d'un mot ou d'une phrase, réalisée à l'aide de la meilleure technologie d'intelligence artificielle à ce jour:
- comment le mot est utilisé
- fréquence d'utilisation
- il est utilisé plus souvent dans le discours oral ou écrit
- options de traduction de mots
- exemples d'utilisation (plusieurs phrases avec traduction)
- étymologie
quasi-transformation - traduction vers russe
общая лексика
квазиперенос
![[[Isometry]]](https://commons.wikimedia.org/wiki/Special:FilePath/France par rotation 180deg.gif ?width=200 "[[Isometry]]")
![Similarity]]](https://commons.wikimedia.org/wiki/Special:FilePath/France par similitude.gif ?width=200 "Similarity]]")
![[[Affine transformation]]](https://commons.wikimedia.org/wiki/Special:FilePath/France affine (1).gif ?width=200 "[[Affine transformation]]")
![[[Projective transformation]]](https://commons.wikimedia.org/wiki/Special:FilePath/France homographie.gif ?width=200 "[[Projective transformation]]")
![Inversion]]](https://commons.wikimedia.org/wiki/Special:FilePath/France circ.gif ?width=200 "Inversion]]")
![[[Conformal transformation]]](https://commons.wikimedia.org/wiki/Special:FilePath/Fconf.gif ?width=200 "[[Conformal transformation]]")
![Equiareal transformation]]](https://commons.wikimedia.org/wiki/Special:FilePath/France aire.gif ?width=200 "Equiareal transformation]]")
![[[Homeomorphism]]](https://commons.wikimedia.org/wiki/Special:FilePath/France homothetie.gif ?width=200 "[[Homeomorphism]]")
![[[Diffeomorphism]]](https://commons.wikimedia.org/wiki/Special:FilePath/France diff.gif ?width=200 "[[Diffeomorphism]]")
математика
непрерывное преобразование
математика
дискретное преобразование
Définition
во 2 ·знач.; физ., тех.).
в 3 ·знач.; театр.). Приемы трансформации.
Wikipédia
In mathematics, an elliptic surface is a surface that has an elliptic fibration, in other words a proper morphism with connected fibers to an algebraic curve such that almost all fibers are smooth curves of genus 1. (Over an algebraically closed field such as the complex numbers, these fibers are elliptic curves, perhaps without a chosen origin.) This is equivalent to the generic fiber being a smooth curve of genus one. This follows from proper base change.
The surface and the base curve are assumed to be non-singular (complex manifolds or regular schemes, depending on the context). The fibers that are not elliptic curves are called the singular fibers and were classified by Kunihiko Kodaira. Both elliptic and singular fibers are important in string theory, especially in F-theory.
Elliptic surfaces form a large class of surfaces that contains many of the interesting examples of surfaces, and are relatively well understood in the theories of complex manifolds and smooth 4-manifolds. They are similar to (have analogies with, that is), elliptic curves over number fields.
