isogenous

The two curves are called isogenous if there is an isogeny between them.

It is isogenous to a product of simple abelian varieties with complex multiplication.

Groups of chondrocytes are called cell nests or isogenous cell groups.

An isogenous group (lat.

Other programs in the suite compute conductors, torsion subgroups, isogenous and quadratic twists of curves.

(see isogenous group)

Harris has a conditional proof of a result for the product of two elliptic curves (not isogenous) following from such a hypothetical trace formula.

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 Isogeny theorem that abelian varieties with isomorphic Tate modules (as Q-modules with Galois action) are isogenous.

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).

Two elliptic curves E and E are called isogenous if there is an isogeny E E. This is an equivalence relation, symmetry being due to the existence of the dual isogeny.

T. Ono pointed out that two tori over a field are isogenous if and only if their weight lattices are rationally equivalent as Galois modules, where rational equivalence means we tensor over Z with Q and get equivalent vector spaces with Galois action.