Cauchy Integral Theorem
The Cauchy Integral Theorem is a fundamental theorem in complex analysis stating that the contour integral of a holomorphic function over a closed path in a simply connected domain is zero, distinguishing it as a cornerstone result linking function analyticity and path independence in complex integration.
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Variants
Cauchy's Integral TheoremCauchy-goursat Theorem
Parents
321
<i>Theory of Functions of a Complex Variable</i>
A. I. Markushevich, Richard A. Silverman, J. Gillis · Physics Today · 1966 · 1.2K citations
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University of Holguín
Holguín, Cuba
8 h-index
11 publications
265 citations

Ghent University
Ghent, Belgium
7 h-index
15 publications
301 citations

Universidad de Oriente
Santiago de Cuba, Cuba
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7 publications
116 citations

Instituto Politécnico Nacional
Mexico City, Mexico
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5 publications
110 citations
Henan Polytechnic University
Jiaozuo, China
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6 publications
113 citations
Tiangong University
Tianjin, China
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8 publications
184 citations
Inner Mongolia University for Nationalities
Tongliao, China
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4 publications
84 citations
Wuhan University
Wuhan, China
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7 publications
131 citations
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TRAN · 10 publications · 265 citations
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DMJ · 8 publications · 446 citations
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