isogenous造句

• Any abelian variety is isogenous to a product of simple abelian varieties.
• In particular being isogenous is an equivalence relation between tori.
• Galois representations are in fact isogenous, and hence have the same conductor.
• It is isogenous to a product of simple abelian varieties with complex multiplication.
• The two curves are called " isogenous " if there is an isogeny between them.
• Mappings also arise in connection with since points on it correspond to some-isogenous pairs of elliptic curves.
• An abelian variety is "'simple "'if it is not isogenous to a product of abelian varieties of lower dimension.
• The terms " isogeny " and " isogenous " come from the Greek word ???????-?, meaning " equal in kind or nature ".
• "' Isogenous "'is a term occasionally used in spectroscopy that denotes when two or more spectroscopic series of transition from a common state.
• The interterritorial space between the isogenous cell groups contains relatively more collagen fibers, causing it to maintain its shape while the actual cells shrink, creating the lacunae.
• The two rational roots correspond to isomorphism classes of curves with rational coefficients which are 5-isogenous to the above curve, but not isomorphic, having a different function field.
• 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.
• The curve obtained by finding the corresponding cusp form, and then constructing a curve from it, is isogenous to the original curve ( but not, in general, isomorphic to it ).
• 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.