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§27.7 Lambert Series as Generating Functions►Lambert series have the form …
§4.13 Lambert -Function►The Lambert -function is the solution of the equation … ►We call the solution for which the principal branch and denote it by . … ►Properties include: … ►For integral representations of all branches of the Lambert -function see Kheyfits (2004). …
§4.45(iii) Lambert -Function►For the principal branch can be computed by solving the defining equation numerically, for example, by Newton’s rule (§3.8(ii)). … ►Similarly for in the interval . …
Originally it was stated that these Fourier series converge “…conditionally when is real and .” It has been corrected to read “If then they converge, but, if , they do not converge absolutely.”
Reported by Hans Volkmer on 2021-06-04
Originally the sign in front of was . The correct sign is .
In the final line of this subsection, was replaced by twice, and the wording was changed from “or, equivalently, ” to “or, specifically, ”.
Reported by Gergő Nemes on 2018-04-09