isogeny造句
例句与造句
- The terms " isogeny " and " isogenous " come from the Greek word ???????-?, meaning " equal in kind or nature ".
- Such a map is always surjective and has a finite kernel, the order of which is the " degree " of the isogeny.
- They use the same linear coefficients they used above with the points they received to form a point in the kernel of an isogeny that they will create.
- The Jacobian of the modular curve can ( up to isogeny ) be written as a product of irreducible Abelian varieties, corresponding to Hecke eigenforms of weight 2.
- The term " isogeny " was introduced by Weil; before this, the term " isomorphism " was somewhat confusingly used for what is now called an isogeny.
- It's difficult to find isogeny in a sentence. 用isogeny造句挺难的
- The term " isogeny " was introduced by Weil; before this, the term " isomorphism " was somewhat confusingly used for what is now called an isogeny.
- Both the Ring-LWE key exchange and supersingular isogeny Diffie-Hellman ( SIDH ) key exchange can support forward secrecy in one exchange with the other party.
- showed that the map taking an isogeny class to the eigenvalues of the Frobenius is injective, and showed that this map is surjective, and therefore a bijection.
- The semisimple Lie groups of real rank 1 without compact factors are ( up to isogeny ) those in the following list ( see List of simple Lie groups ):
- 3A . A uses the point R _ A to create an isogeny mapping \ phi _ A : E \ rightarrow E _ A and curve E _ A isogenous to E.
- For 128 bits of security in the supersingular isogeny Diffie-Hellman ( SIDH ) method, De Feo, Jao and Plut recommend using a supersingular curve modulo a 768-bit prime.
- An isogeny between algebraic groups is a surjective morphism with finite kernel; two tori are said to be " isogenous " if there exists an isogeny from the first to the second.
- An isogeny between algebraic groups is a surjective morphism with finite kernel; two tori are said to be " isogenous " if there exists an isogeny from the first to the second.
- Duncan Frenkel ( ) produced additional evidence for this duality by using Rademacher sums to produce the McKay Thompson series as 2 + 1 dimensional gravity partition functions by a regularized sum over global torus-isogeny geometries.
- In characteristic " p ", an isogeny of degree " p " of abelian varieties must, for their function fields, give either an Artin Schreier extension or a purely inseparable extension.