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``http://www.cs.uiuc.edu/ jeffe/pubs/crum.html".
It seems that by elaborating the proof we can show that for every positive
integer l, there exist r0 = r0(l) and c = c(l) such that for every r > r0,
We use this result to show that a certain class of CAT(0) groups are
hyperbolic relative to their maximal abelian subgroups of rank at least
two. The groups in question are those which act properly and cocompactly
on CAT(0) spaces in which the flat Euclidean subspaces are isolated.
1. There exists a family of totally real surjective Galois
representations (unramified outside finitely many places)
2. There exist infinite p-adic analytic Galois extension of
functions fields of characteristic different from p which
are unramified and contain only a finite constant field.
(There are previous examples due to Ihara and Frey-Kani-Völklein.
http://www.math.uiuc.edu/ ssather/MATH/crt_fa01.html
m(r,4) ³ c4r
æ
ç
è
r
lnr
ö
÷
ø
2/3
,
m(r,2l) ³ c(2l)r
æ
ç
è
r
lnr
ö
÷
ø
[l/( l+1)]
.
rz: Gal(
_
Q
/Fz)® SL2(Zp(z+z-1))
http://www.math.uiuc.edu/ ssather/MATH/crt_fa01.html
File translated from TEX by TTH, version 2.01.
On 21 Sep 2001, 11:46.