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- Q856103 subject Q6103418.
- Q856103 abstract "In the mathematical field of complex analysis, contour integration is a method of evaluating certain integrals along paths in the complex plane.Contour integration is closely related to the calculus of residues, a method of complex analysis.One use for contour integrals is the evaluation of integrals along the real line that are not readily found by using only real variable methods.Contour integration methods include direct integration of a complex-valued function along a curve in the complex plane (a contour) application of the Cauchy integral formula application of the residue theoremOne method can be used, or a combination of these methods, or various limiting processes, for the purpose of finding these integrals or sums.".
- Q856103 wikiPageExternalLink 2019491b71b209bd.
- Q856103 wikiPageExternalLink read.php?f=2&i=333327&t=333327.
- Q856103 wikiPageExternalLink ResidueCalcMod.html.
- Q856103 wikiPageExternalLink 1189503.
- Q856103 wikiPageExternalLink ica04.pdf.
- Q856103 wikiPageExternalLink Complex_Integrals.
- Q856103 wikiPageExternalLink msg-507807.
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- Q856103 wikiPageWikiLink Q6103418.
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- Q856103 wikiPageWikiLink Q93344.
- Q856103 comment "In the mathematical field of complex analysis, contour integration is a method of evaluating certain integrals along paths in the complex plane.Contour integration is closely related to the calculus of residues, a method of complex analysis.One use for contour integrals is the evaluation of integrals along the real line that are not readily found by using only real variable methods.Contour integration methods include direct integration of a complex-valued function along a curve in the complex plane (a contour) application of the Cauchy integral formula application of the residue theoremOne method can be used, or a combination of these methods, or various limiting processes, for the purpose of finding these integrals or sums.".
- Q856103 label "Methods of contour integration".