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Bounded Analytic Hyper operators
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Hey everyone, check out my paper! It's been written formal and rigorous, written in a purist complex analysis format. It's about the bounded analytic hyper operators, those with a base in between 1 and eta, and fractional iteration through the lens of fractional calculus. I've centered it around Ramanujan's master theorem, using this theorem as a base, but it gives some very advantageous results. I give an expression for when using ramanujan's master theorem. This is not as easy as it sounds off hand, but I do believe it's all been proved. I've uploaded it on arxiv, I've just been waiting for the conclusion of the wait period.

Thank you if you do read it, I really appreciate any support or comments or suggestions. I am trying to get this published, and I would have never been able to do this without the existence of this community. It has just knocked me on the head so many times that I finally eventually got the rigor and formality that my thoughts have now. I really hope this paper makes up for all my stupidities when I have posted here. This is really a big step lol.


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Messages In This Thread
Bounded Analytic Hyper operators - by JmsNxn - 03/23/2015, 02:12 AM
RE: Bounded Analytic Hyper operators - by MphLee - 03/24/2015, 08:34 PM
RE: Bounded Analytic Hyper operators - by marraco - 03/25/2015, 01:48 PM
RE: Bounded Analytic Hyper operators - by MphLee - 03/25/2015, 07:43 PM
RE: Bounded Analytic Hyper operators - by MphLee - 03/26/2015, 11:08 PM
RE: Bounded Analytic Hyper operators - by MphLee - 03/27/2015, 07:09 PM
RE: Bounded Analytic Hyper operators - by MphLee - 03/29/2015, 10:55 AM
RE: Bounded Analytic Hyper operators - by MphLee - 03/29/2015, 07:08 PM
RE: Bounded Analytic Hyper operators - by JmsNxn - 03/29/2015, 11:25 PM
RE: Bounded Analytic Hyper operators - by JmsNxn - 03/31/2015, 08:50 PM
RE: Bounded Analytic Hyper operators - by MphLee - 03/31/2015, 09:16 PM
RE: Bounded Analytic Hyper operators - by JmsNxn - 04/01/2015, 03:20 PM
RE: Bounded Analytic Hyper operators - by MphLee - 04/01/2015, 06:09 PM

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