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- Hankel_contour abstract "In mathematics, a Hankel contour is a path in the complex plane which extends from [∞,δ], around the origin counter clockwise and back to[∞,−δ], where δ is an arbitrarily small positive number. The contour thus remains arbitrarily close to the real axis but without crossing the real axis except for negative values of x. Use of Hankel contours is one of the methods of contour integration. This type of path for contour integrals was first used by Hermann Hankel in his investigations of the Gamma function.The mirror image extending from −∞, circling the origin clockwise, and returningto −∞ is also called a Hankel contour.".
- Hankel_contour thumbnail Hankel_contour.png?width=300.
- Hankel_contour wikiPageID "1268560".
- Hankel_contour wikiPageRevisionID "237133685".
- Hankel_contour hasPhotoCollection Hankel_contour.
- Hankel_contour subject Category:Complex_analysis.
- Hankel_contour subject Category:Special_functions.
- Hankel_contour type Abstraction100002137.
- Hankel_contour type Function113783816.
- Hankel_contour type MathematicalRelation113783581.
- Hankel_contour type Relation100031921.
- Hankel_contour type SpecialFunctions.
- Hankel_contour comment "In mathematics, a Hankel contour is a path in the complex plane which extends from [∞,δ], around the origin counter clockwise and back to[∞,−δ], where δ is an arbitrarily small positive number. The contour thus remains arbitrarily close to the real axis but without crossing the real axis except for negative values of x. Use of Hankel contours is one of the methods of contour integration.".
- Hankel_contour label "Hankel contour".
- Hankel_contour sameAs m.04nr14.
- Hankel_contour sameAs Q5648528.
- Hankel_contour sameAs Q5648528.
- Hankel_contour sameAs Hankel_contour.
- Hankel_contour wasDerivedFrom Hankel_contour?oldid=237133685.
- Hankel_contour depiction Hankel_contour.png.
- Hankel_contour isPrimaryTopicOf Hankel_contour.
