Title: Hankel Function -- from Wolfram MathWorld
Open Graph Title: Hankel Function -- from Wolfram MathWorld
X Title: Hankel Function -- from Wolfram MathWorld
Description: There are two types of functions known as Hankel functions. The more common one is a complex function (also called a Bessel function of the third kind, or Weber Function) which is a linear combination of Bessel functions of the first and second kinds. Another type of Hankel function is defined by the contour integral H_epsilon(z)=int_(C_epsilon)((-w)^(z-1)e^(-w))/(1-e^(-w))dw for I[w]<0, |arg(-w)|
Open Graph Description: There are two types of functions known as Hankel functions. The more common one is a complex function (also called a Bessel function of the third kind, or Weber Function) which is a linear combination of Bessel functions of the first and second kinds. Another type of Hankel function is defined by the contour integral H_epsilon(z)=int_(C_epsilon)((-w)^(z-1)e^(-w))/(1-e^(-w))dw for I[w]<0, |arg(-w)|
X Description: There are two types of functions known as Hankel functions. The more common one is a complex function (also called a Bessel function of the third kind, or Weber Function) which is a linear combination of Bessel functions of the first and second kinds. Another type of Hankel function is defined by the contour integral H_epsilon(z)=int_(C_epsilon)((-w)^(z-1)e^(-w))/(1-e^(-w))dw for I[w]<0, |arg(-w)|
Opengraph URL: https://mathworld.wolfram.com/HankelFunction.html
Domain: mathworld.wolfram.com
| DC.Title | Hankel Function |
| DC.Creator | Weisstein, Eric W. |
| DC.Description | There are two types of functions known as Hankel functions. The more common one is a complex function (also called a Bessel function of the third kind, or Weber Function) which is a linear combination of Bessel functions of the first and second kinds. Another type of Hankel function is defined by the contour integral H_epsilon(z)=int_(C_epsilon)((-w)^(z-1)e^(-w))/(1-e^(-w))dw for I[w]<0, |arg(-w)| |
| DC.Subject | 33C10 |
| DC.Rights | Copyright 1999-2026 Wolfram Research, Inc. See https://mathworld.wolfram.com/about/terms.html for a full terms of use statement. |
| DC.Format | text/html |
| DC.Identifier | https://mathworld.wolfram.com/HankelFunction.html |
| DC.Language | en |
| DC.Publisher | Wolfram Research, Inc. |
| DC.Relation.IsPartOf | https://mathworld.wolfram.com/ |
| DC.Type | Text |
| og:image | https://mathworld.wolfram.com/images/socialmedia/share/ogimage_HankelFunction.png |
| og:type | website |
| twitter:card | summary_large_image |
| twitter:image:src | https://mathworld.wolfram.com/images/socialmedia/share/ogimage_HankelFunction.png |
| None | ie=edge |
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