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.
Referenced By
Holomorphic function | List of complex analysis topics
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