Question

How to solve $q= \frac{\ln{n}}{\ln{b} + \ln{q}+\ln\ln{n}}$

score 234 · Answer 1 · 2013-10-08 16:28:40

234

Views

How to solve $q= \frac{\ln{n}}{\ln{b} + \ln{q}+\ln\ln{n}}$

Published on 08 Oct 2013 - 16:28

score 118 · Answer 2 · 2013-10-08 18:18:10

118

Views

Why does $\exp\left[W\left(b\left(\ln{n}\right)^2\right) - \ln{b} - \ln{\ln{n}}\right] = \frac{\ln{n}}{W(b\ln^2{n})}$?

Published on 08 Oct 2013 - 18:18

score 501 · Answer 3 · 2013-10-08 18:54:41

501

Views

Maximize $W(x) - (\ln(x) - \ln{\ln{x}})$

Published on 08 Oct 2013 - 18:54

score 138 · Answer 4 · 2013-10-16 13:40:45

138

Views

What is the asymptote for the positions of the largest Stirling numbers of the second kind?

Published on 16 Oct 2013 - 13:40

score 239 · Answer 5 · 2026-03-26 14:29:28

239

Views

Inverse function of $x\mapsto \sqrt[x]x$ on $\left[0,e^{-1}\right]$

Published on 26 Mar 2026 - 14:29

score 119 · Answer 6 · 2013-10-18 05:48:51

119

Views

Can we get an analytical solution to this equation involving the Lambert W function?

Published on 18 Oct 2013 - 5:48

score 1.1k · Answer 7 · 2026-03-26 14:29:26

1.1k

Views

LambertW(k)/k by tetration for natural numbers.

Published on 26 Mar 2026 - 14:29

score 188 · Answer 8 · 2026-03-26 16:26:39

188

Views

Does this follow from the definition of the LambertW function?

Published on 26 Mar 2026 - 16:26

score 495 · Answer 9 · 2013-11-17 11:23:11

495

Views

How find this integral $I=\int_{0}^{1}\sqrt{1-W^2(x)}dx$

Published on 17 Nov 2013 - 11:23

score 791 · Answer 10 · 2013-11-22 09:47:40

791

Views

Solving an ODE without Lambert W function

Published on 22 Nov 2013 - 9:47

score 594 · Answer 11 · 2013-11-28 18:42:52

594

Views

Are there other power series for the Lambert W function than this one?

Published on 28 Nov 2013 - 18:42

score 685 · Answer 12 · 2013-12-12 02:51:11

685

Views

Does the Lambert W function tend to infinity?

Published on 12 Dec 2013 - 2:51

score 84 · Answer 13 · 2013-12-15 16:23:31

84

Views

Solve $\; 0.75^x(x+3)\le0.3 $ (Lambert-W-Function?)

Published on 15 Dec 2013 - 16:23

score 102 · Answer 14 · 2013-12-28 19:32:18

102

Views

Does this limit imply that a function is "close" to Lambert W?

Published on 28 Dec 2013 - 19:32

score 179 · Answer 15 · 2014-01-05 17:11:13

179

Views

Can you prove that the $13$ first zeros of $(r\zeta(r+\Im i))^2$ have real part $r=\frac{1}{2}$, assuming LeClaire's approximation?

Published on 05 Jan 2014 - 17:11

List Question

How to solve $q= \frac{\ln{n}}{\ln{b} + \ln{q}+\ln\ln{n}}$

Why does $\exp\left[W\left(b\left(\ln{n}\right)^2\right) - \ln{b} - \ln{\ln{n}}\right] = \frac{\ln{n}}{W(b\ln^2{n})}$?

Maximize $W(x) - (\ln(x) - \ln{\ln{x}})$

What is the asymptote for the positions of the largest Stirling numbers of the second kind?

Inverse function of $x\mapsto \sqrt[x]x$ on $\left[0,e^{-1}\right]$

Can we get an analytical solution to this equation involving the Lambert W function?

LambertW(k)/k by tetration for natural numbers.

Does this follow from the definition of the LambertW function?

How find this integral $I=\int_{0}^{1}\sqrt{1-W^2(x)}dx$

Solving an ODE without Lambert W function

Are there other power series for the Lambert W function than this one?

Does the Lambert W function tend to infinity?

Solve $\; 0.75^x(x+3)\le0.3 $ (Lambert-W-Function?)

Does this limit imply that a function is "close" to Lambert W?

Can you prove that the $13$ first zeros of $(r\zeta(r+\Im i))^2$ have real part $r=\frac{1}{2}$, assuming LeClaire's approximation?

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