Difference between revisions of "Lambert W"
From specialfunctionswiki
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=External links= | =External links= | ||
*[http://arxiv.org/pdf/1003.1628.pdf Having fun with the Lambert $W(x)$ function] | *[http://arxiv.org/pdf/1003.1628.pdf Having fun with the Lambert $W(x)$ function] | ||
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| + | =See also= | ||
| + | [[Lambert W0]]<br /> | ||
| + | [[Lambert W1]]<br /> | ||
=References= | =References= | ||
* {{PaperReference|On the Lambert W function|1996|R. M. Corless|author2=G. H. Gonnet|author3=D.E.G. Hare|author4=D.J. Jeffrey|author4=D.E. Knuth|prev=findme|next=findme}} $(1.5)$ | * {{PaperReference|On the Lambert W function|1996|R. M. Corless|author2=G. H. Gonnet|author3=D.E.G. Hare|author4=D.J. Jeffrey|author4=D.E. Knuth|prev=findme|next=findme}} $(1.5)$ | ||
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[[Category:SpecialFunction]] | [[Category:SpecialFunction]] | ||
Latest revision as of 18:24, 16 June 2018
The Lambert $W$ function is the (multi-valued) function that satisfies the equation $$z=W(z)e^{W(z)}.$$
Plot of the principal branch $W_0$.
Domain coloring of analytic continuation of branch $W_0(x)$ to $\mathbb{C}$.
Domain coloring of analytic continuation of branch $W_{-1}(x)$ to $\mathbb{C}$.
Properties
Videos
External links
See also
References
- R. M. Corless, G. H. Gonnet, D.E.G. Hare and D.E. Knuth: On the Lambert W function (1996)... (previous)... (next) $(1.5)$
