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%I A092355 #6 Oct 04 2012 10:28:50
%S A092355 1,2,30,253,1513,6680,23674,70739,185783,440099,959183,1951458,
%T A092355 3747763,6852485,12011242,20294154,33201386,52791028,81834899,
%U A092355 124002727,184083863,268242704,384320057,542178613,754101570,1035243711,1404149493,1883329876
%N A092355 Molien series for complete weight enumerators of Hermitian self-dual codes over GF(9) containing the all-ones vector.
%H A092355 G. Nebe, E. M. Rains and N. J. A. Sloane, <a href="http://neilsloane.com/doc/cliff2.html">Self-Dual Codes and Invariant Theory</a>, Springer, Berlin, 2006.
%F A092355 G.f. = f/g, where
%F A092355 f = 1 + 24*x^12 + 192*x^18 + 958*x^24 + 3250*x^30 + 8190*x^36 + 15866*x^42
%F A092355 + 24729*x^48 + 31531*x^54 + 33133*x^60 + 28819*x^66 + 20586*x^72
%F A092355 + 11829*x^78 + 5304*x^84 + 1779*x^90 + 386*x^96 + 46*x^102 + x^108; and
%F A092355 g = (1-x^6)^2*(1-x^12)^3*(1-x^18)^3*(1-x^24).
%K A092355 nonn
%O A092355 0,2
%A A092355 _N. J. A. Sloane_, Mar 20 2004

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