The Antiholomorphic function reference article from the English Wikipedia on 24-Apr-2004 (provided by Fixed Reference: snapshots of Wikipedia from wikipedia.org)

Antiholomorphic function

In mathematics, a function on the complex plane is antiholomorphic at a point if its derivative with respect to z* exists. If the function is antiholomorphic at every point of some subset of the complex plane, then it is antiholomorphic on that set.

If f(z) is a holomorphic function, then f(z*) is an antiholomorphic function.

A function

is antianalytic if is an analytic function (i.e. holomorphic) where is the complex conjugate.

This is the "Antiholomorphic function" reference article from the English Wikipedia. All text is available under the terms of the GNU Free Documentation License. See also our Disclaimer.