geometry, complex numbers, complex line
$dim = 1$: Riemann surface, super Riemann surface
In analysis, analytic continuation refers to the extension of the domain of an analytic function.
In particular it often refers to the extension of an analytic function on the real line to a holomorphic function on the complex plane.
See also
In p-adic geometry the need for analytic continuation motivates the G-topology, see the introduction of
Last revised on November 9, 2018 at 03:24:04. See the history of this page for a list of all contributions to it.