Difference between revisions of "Cauchy's residue theorem"
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The theorem is the basis for [[residue calculus]]. | The theorem is the basis for [[residue calculus]]. | ||
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Revision as of 05:44, July 13, 2016
Cauchy's residue theorem states:
The path integral of a holomorphic function f around the boundary of a simple region D is equal to the sum of complex residues of f in the interior of D.
The theorem is the basis for residue calculus.