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Bounded Analytic Hyper operators

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Bounded Analytic Hyper operators
MphLee Offline
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#13
03/29/2015, 10:55 AM
Off Topic: @Fivexthethird About continuum sum (is the inverse of the difference operator right?) if yes have you checked the other paper of JmsNxn? The paper on the bounded Hos. was uploaded on arxiv paired with one about indefinite sum operator.

James Nixon - On indefinite sum in fractional calculus
Mother Law \(\sigma^+\circ 0=\sigma \circ \sigma^+ \)

\({\rm Grp}_{\rm pt} ({\rm RK}J,G)\cong \mathbb N{\rm Set}_{\rm pt} (J, \Sigma^G)\)
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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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