higher geometry / derived geometry
geometric little (∞,1)-toposes
geometric big (∞,1)-toposes
function algebras on ∞-stacks?
derived smooth geometry
The Weierstrass elliptic function is a doubly periodic meromorphic function on the complex numbers (with the periods typically normalized to and satisfying , so that and ) that exhibits an explicit parametrization of the form
where is the set of solutions to the cubic Weierstrass equation, and is the lattice . In other words, we have a cubic relation of type
for some constants , providing an explicit parametrization of an elliptic curve (a nonsingular projective cubic curve considered over ) by a complex torus .
See at elliptic curve and at Möbius transformation for more.
Named after Karl Weierstrass.
Lecture notes:
See also
Last revised on July 28, 2020 at 12:36:47. See the history of this page for a list of all contributions to it.