06/02/2009, 12:55 PM
(06/02/2009, 10:04 AM)Kouznetsov Wrote:(06/02/2009, 09:24 AM)bo198214 Wrote:It is sufficient to show that the two expansions coincide along any segment of positive length. Then the two functions coincide in the whole range of the holomorphizm.(06/02/2009, 03:10 AM)Kouznetsov Wrote: About Kneser's expansion: it would be good to check, that we evaluate the same function expanding it at fixed point L and doing that at L^*....Yes, there are singularities at the real axis at \( \exp^{[n]}(0) \). But thats only an intermediate step of Kneser's construction.
They dont coincide, because they are not real at the real axis.
Kneser's trick is to prepend a conformal mapping, that makes it real at the real axis.
Please have a look into my previous posts in this thread.
Moderator's note: I moved the two previous posts from thread overview paper co-author inviation to here.
