Question

How to find the maximum arc length of ${^{\infty}x}+{^{\infty}y}={^{\infty}r}$ and the value of $r$ at which it occurs?

score 56 · Answer 1 · 2019-12-07 08:57:25

56

Views

How to find the maximum arc length of ${^{\infty}x}+{^{\infty}y}={^{\infty}r}$ and the value of $r$ at which it occurs?

Published on 07 Dec 2019 - 8:57

score 56 · Answer 2 · 2019-12-12 21:50:10

56

Views

How to solve what base a logarithm should be in to make an equation true.

Published on 12 Dec 2019 - 21:50

score 94 · Answer 3 · 2019-12-14 22:36:46

94

Views

Solving equation for x, with Lambert function

Published on 14 Dec 2019 - 22:36

score 128 · Answer 4 · 2019-12-14 23:06:50

128

Views

prime numbers' upper bound involving Lambert W [proof]

Published on 14 Dec 2019 - 23:06

score 211 · Answer 5 · 2019-12-16 16:34:16

211

Views

Solving a transcendental equation using Lambert's W function

Published on 16 Dec 2019 - 16:34

score 68 · Answer 6 · 2026-03-21 23:54:05

68

Views

Solving Lambert style equation

Published on 21 Mar 2026 - 23:54

score 133 · Answer 7 · 2020-01-01 16:18:25

133

Views

Integral $\int_0^e \left(\operatorname{W}(x)^{2}x-\frac{6x}{8}-\frac{3\operatorname{W}(x)}{8}+\frac{3}{8}\right)\,dx=0$

Published on 01 Jan 2020 - 16:18

score 49 · Answer 8 · 2020-01-03 15:38:15

49

Views

Solving given log inequality for another bound of x

Published on 03 Jan 2020 - 15:38

score 70 · Answer 9 · 2020-01-05 13:37:36

70

Views

Proving a binomial theorem-like formula to derive Lambert-W function's taylor expansion.

Published on 05 Jan 2020 - 13:37

score 204 · Answer 10 · 2020-01-09 22:27:22

204

Views

Inverting a function: proof of $W(x) = \ln\frac{x}{\ln\frac{x}{\ddots}}$

Published on 09 Jan 2020 - 22:27

score 53 · Answer 11 · 2020-01-15 18:53:56

53

Views

What is the unit of measure for the Lambert $W$ function

Published on 15 Jan 2020 - 18:53

score 101 · Answer 12 · 2020-01-22 19:49:32

101

Views

Reference-request: Closed form of $\int_0^1 (\operatorname{W_{-1}}(-\tfrac t{\mathrm{e}}))^n \, dt$

Published on 22 Jan 2020 - 19:49

score 58 · Answer 13 · 2020-01-23 11:23:01

58

Views

Reference-request: Closed form of $\int_0^1 (-\operatorname{W_0}(-\tfrac t{\mathrm{e}}))^x \, dt$

Published on 23 Jan 2020 - 11:23

score 110 · Answer 14 · 2020-01-24 13:35:52

110

Views

Sum of power tower which tends to $1$

Published on 24 Jan 2020 - 13:35

score 68 · Answer 15 · 2020-01-25 07:56:27

68

Views

Integrals invariant to the choice of the real branch of the Lambert W function used in the integrand

Published on 25 Jan 2020 - 7:56

List Question

How to find the maximum arc length of ${^{\infty}x}+{^{\infty}y}={^{\infty}r}$ and the value of $r$ at which it occurs?

How to solve what base a logarithm should be in to make an equation true.

Solving equation for x, with Lambert function

prime numbers' upper bound involving Lambert W [proof]

Solving a transcendental equation using Lambert's W function

Solving Lambert style equation

Integral $\int_0^e \left(\operatorname{W}(x)^{2}x-\frac{6x}{8}-\frac{3\operatorname{W}(x)}{8}+\frac{3}{8}\right)\,dx=0$

Solving given log inequality for another bound of x

Proving a binomial theorem-like formula to derive Lambert-W function's taylor expansion.

Inverting a function: proof of $W(x) = \ln\frac{x}{\ln\frac{x}{\ddots}}$

What is the unit of measure for the Lambert $W$ function

Reference-request: Closed form of $\int_0^1 (\operatorname{W_{-1}}(-\tfrac t{\mathrm{e}}))^n \, dt$

Reference-request: Closed form of $\int_0^1 (-\operatorname{W_0}(-\tfrac t{\mathrm{e}}))^x \, dt$

Sum of power tower which tends to $1$

Integrals invariant to the choice of the real branch of the Lambert W function used in the integrand

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