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15
Math.TechQA.Club
2016-05-19 23:11:43
47
Views
What is the solution for $y(t)=e^{-\frac{t}{\tau y(t)}}$?
Published on
19 May 2016 - 23:11
#exponential-function
#quadratics
#closed-form
#lambert-w
106
Views
$\log(x)$ as iteration-series: how can this be made correct?
Published on
30 May 2016 - 7:59
#sequences-and-series
#functions
#logarithms
#lambert-w
78
Views
Asymptotic evaluation of a quantity
Published on
30 May 2016 - 10:05
#asymptotics
#lambert-w
1k
Views
Is there a relation between the branches of the Lambert function?
Published on
30 May 2016 - 16:03
#lambert-w
127
Views
How does one solve this kind of equation: $3^x=x+3$
Published on
02 Jun 2016 - 18:03
#algebra-precalculus
#logarithms
#newton-raphson
#lambert-w
88
Views
Any way to characterize this family of polynomials?
Published on
06 Jun 2016 - 0:39
#polynomials
#recurrence-relations
#taylor-expansion
#recursion
#lambert-w
1.4k
Views
Does an iterated exponential $z^{z^{z^{...}}}$ always have a finite period
Published on
26 Mar 2026 - 13:00
#sequences-and-series
#complex-numbers
#lambert-w
#chaos-theory
#tetration
546
Views
If $|t| = |W(-\ln z)| = 1$ and $t^n =1$ then $z^{z^{z^{...}}}$ is convergent
Published on
26 Mar 2026 - 14:34
#reference-request
#lambert-w
#tetration
170
Views
Nasty Limit including Lambert-$W$ Function.
Published on
26 Jun 2016 - 23:18
#calculus
#real-analysis
#limits
#lambert-w
99
Views
How to calculate inverse of $y=3x+4\log(x+1)$?
Published on
28 Jun 2016 - 7:22
#functions
#lambert-w
496
Views
Limit with Lambert-$W$ function
Published on
28 Jun 2016 - 18:59
#calculus
#real-analysis
#limits
#lambert-w
127
Views
Solve $(x+a)^{1/x} = b$ for $x$
Published on
26 Mar 2026 - 12:53
#lambert-w
#tetration
#inverse-function
1k
Views
On the inverse of the regularized upper incomplete gamma function
Published on
01 Jul 2016 - 6:57
#calculus
#real-analysis
#approximation
#gamma-function
#lambert-w
111
Views
Limit including lower branch of Lambert function
Published on
04 Jul 2016 - 12:56
#inequality
#lambert-w
74
Views
solve non linear differential equation: $y'\cdot\alpha+y+\beta\cdot e^{\delta\cdot y}+\theta = 0$
Published on
17 May 2013 - 7:16
#ordinary-differential-equations
#lambert-w
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