isogeny造句

This is an equivalence relation, symmetry being due to the existence of the dual isogeny.
Points on correspond to pairs of elliptic curves admitting an isogeny of degree with cyclic kernel.
The two curves are called " isogenous " if there is an isogeny between them.
To call this a direct sum decomposition, we should work in the category of abelian varieties up to isogeny.
As above, every isogeny induces homomorphisms of the groups of the k-valued points of the abelian varieties.
It's difficult to find isogeny in a sentence. 用isogeny造句挺难的

The Supersingular isogeny key exchange is a Diffie-Hellman variant that has been designed to be secure against quantum computers.
A and B now use the pair of points they receive as the basis for the kernel of a new isogeny.
Some theorems on abelian varieties require the idea of " abelian variety up to isogeny " for their convenient statement.
Here [ n ] denotes the multiplication-by-n isogeny e \ mapsto ne which has degree n ^ 2.
It describes the structure of Dieudonn?modules over an algebraically closed field " k " up to " isogeny ".
SIDH builds an isogeny map from a single elliptic curve point which is taken as the generator for the isogeny's kernel.
SIDH builds an isogeny map from a single elliptic curve point which is taken as the generator for the isogeny's kernel.
This point is chosen to be a random linear combination to two fixed points chosen to be in the kernel of the isogeny.
For general abelian varieties, still over the complex numbers, " A " is in the same isogeny class as its dual.
An isogeny from an abelian variety " A " to another one " B " is a surjective morphism with finite kernel.

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