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computing the iterated exp(x)-1

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computing the iterated exp(x)-1
bo198214 Offline
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08/13/2007, 10:50 PM (This post was last modified: 08/13/2007, 10:50 PM by bo198214.)
Daniel Wrote:\( f^n(z)=z+\frac{1}{2} n z^2 + \frac{1}{12} (3n^2-n) z^3 + \frac{1}{48} (6n^3-5n^2+n) z^4 + \cdots \) is the general solution

Which formula for the coefficients is this exactly?
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Messages In This Thread
computing the iterated exp(x)-1 - by Daniel - 08/13/2007, 10:47 PM
RE: computing the iterated exp(x)-1 - by andydude - 08/16/2007, 01:28 AM
RE: computing the iterated exp(x)-1 - by jaydfox - 08/16/2007, 06:51 AM
RE: computing the iterated exp(x)-1 - by bo198214 - 08/16/2007, 07:48 AM
RE: computing the iterated exp(x)-1 - by andydude - 08/17/2007, 08:44 PM
RE: Iterability of exp(x)-1 - by bo198214 - 08/13/2007, 10:50 PM
RE: Iterability of exp(x)-1 - by Daniel - 08/14/2007, 06:51 PM
RE: Iterability of exp(x)-1 - by jaydfox - 08/14/2007, 01:01 AM
RE: Iterability of exp(x)-1 - by Gottfried - 08/14/2007, 12:45 PM
RE: Iterability of exp(x)-1 - by bo198214 - 08/14/2007, 04:11 PM
RE: Iterability of exp(x)-1 - by Gottfried - 08/14/2007, 04:35 PM
RE: Iterability of exp(x)-1 - by jaydfox - 08/14/2007, 02:42 AM
RE: Iterability of exp(x)-1 - by Gottfried - 08/14/2007, 03:08 AM
RE: Iterability of exp(x)-1 - by jaydfox - 08/14/2007, 05:09 AM
RE: Iterability of exp(x)-1 - by Gottfried - 08/14/2007, 05:09 AM

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