totally monotonic
#2
(08/23/2007, 08:43 PM)bo198214 Wrote: In our case however the situation is a bit different. The function \( e^x \) has no fixed point. \( \text{slog}_e \) is an Abel function for it but is not totally monotonic, but the inverse of slog is (/seems to be) totally monotonic.
\(e\uparrow x\) has fixed points at \(-\text{W}_n(-1)\forall n\in\Bbb Z\).
Please remember to stay hydrated.
ฅ(ミ⚈ ﻌ ⚈ミ)ฅ Sincerely: Catullus /ᐠ_ ꞈ _ᐟ\
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Messages In This Thread
totally monotonic - by bo198214 - 08/23/2007, 08:43 PM
RE: totally monotonic - by Catullus - 07/11/2022, 06:54 AM
RE: totally monotonic - by bo198214 - 07/13/2022, 07:15 PM
RE: totally monotonic - by JmsNxn - 07/13/2022, 11:13 PM
RE: totally monotonic - by Gottfried - 07/14/2022, 08:06 AM



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