List questions from lambert-w

Published on 25 Nov 2017 - 15:59

60

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How does $e^{-W_{-1}(-\ln(x))}$ behave for $x\rightarrow 1$?

Published on 27 Nov 2017 - 21:37

96

Views

How close is the solution of $xe^x+\ln(x)=c$ to $W_0(c)$ for large $c$?

Published on 01 Dec 2017 - 8:39

66

Views

Am I going to use the Lambert W function for this one?

Published on 05 Dec 2017 - 7:19

93

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On branches of Lambert W function

Published on 08 Dec 2017 - 17:13

237

Views

Yet another request for how to do the Inverse (Gamma(x-1) Function -- involves Lambert W

Published on 02 Jan 2018 - 20:58

23.5k

Views

Inverse of $y=xe^x$

Published on 14 Nov 2010 - 17:02

539

Views

System of equations with Lambert $W$ function

Published on 14 Mar 2011 - 21:17

3k

Views

Interesting integral related to the Omega Constant/Lambert W Function

Published on 16 Jun 2011 - 15:50

27.1k

Views

$x^x=y$. How to solve for $x$?

Published on 08 Jul 2011 - 13:21

4k

Views

Is $x^x=y$ solvable for $x$?

Published on 24 Feb 2026 - 5:06

267

Views

Solving for $x$ in $y=x^x(\ln x + 1)$ (Lambert W?)

Published on 02 Oct 2012 - 18:17

839

Views

Evaluation of an integral involving the Lambert W function

Published on 05 Jan 2013 - 23:16

822

Views

Does $\int_0^{\infty} \left( p + q W \left( r e^{- s x + t} \right) + u x \right) e^{- x} d x$ have a closed-form expression?

Published on 31 Jan 2013 - 17:50

2.1k

Views

An aproximation of the lambertw function for a complex number

Published on 15 Mar 2013 - 1:54

List Question

Solving for $x$ an $x\log(x)$ kind of equation

How does $e^{-W_{-1}(-\ln(x))}$ behave for $x\rightarrow 1$?

How close is the solution of $xe^x+\ln(x)=c$ to $W_0(c)$ for large $c$?

Am I going to use the Lambert W function for this one?

On branches of Lambert W function

Yet another request for how to do the Inverse (Gamma(x-1) Function -- involves Lambert W

Inverse of $y=xe^x$

System of equations with Lambert $W$ function

Interesting integral related to the Omega Constant/Lambert W Function

$x^x=y$. How to solve for $x$?

Is $x^x=y$ solvable for $x$?

Solving for $x$ in $y=x^x(\ln x + 1)$ (Lambert W?)

Evaluation of an integral involving the Lambert W function

Does $\int_0^{\infty} \left( p + q W \left( r e^{- s x + t} \right) + u x \right) e^{- x} d x$ have a closed-form expression?

An aproximation of the lambertw function for a complex number

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