Difference between revisions of "Kelvin bei"
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(Created page with "The $\mathrm{bei}_{\nu}$ function is defined as $$\mathrm{ber}(z)=\mathrm{Im} \hspace{2pt} J_{\nu} \left( x e^{\frac{3\pi i}{4}} \right),$$ where $\mathrm{Ie}$ denotes the i...") |
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The $\mathrm{bei}_{\nu}$ function is defined as | The $\mathrm{bei}_{\nu}$ function is defined as | ||
$$\mathrm{ber}(z)=\mathrm{Im} \hspace{2pt} J_{\nu} \left( x e^{\frac{3\pi i}{4}} \right),$$ | $$\mathrm{ber}(z)=\mathrm{Im} \hspace{2pt} J_{\nu} \left( x e^{\frac{3\pi i}{4}} \right),$$ | ||
| − | where $\mathrm{Ie}$ denotes the [[imaginary part]] of a complex number and $J_{\nu}$ denotes the [[Bessel J sub nu|Bessel function of the first kind]]. | + | where $\mathrm{Ie}$ denotes the [[imaginary part]] of a [[complex number]] and $J_{\nu}$ denotes the [[Bessel J sub nu|Bessel function of the first kind]]. |
Revision as of 23:23, 21 May 2015
The $\mathrm{bei}_{\nu}$ function is defined as $$\mathrm{ber}(z)=\mathrm{Im} \hspace{2pt} J_{\nu} \left( x e^{\frac{3\pi i}{4}} \right),$$ where $\mathrm{Ie}$ denotes the imaginary part of a complex number and $J_{\nu}$ denotes the Bessel function of the first kind.
