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%I A048882 #8 Mar 31 2012 13:19:59
%S A048882 1,10,1,120,20,1,1560,340,30,1,21216,5520,660,40,1,297024,88032,12880,
%T A048882 1080,50,1,4243200,1392768,236448,24640,1600,60,1,61526400,21952320,
%U A048882 4187232,512464,41800,2220,70,1,902387200,345396480,72452160,10060416
%N A048882 A convolution triangle of numbers obtained from A034255.
%C A048882 a(n,m)=: s2(5; n,m), generalizing s2(2; n,m) := A007318(n-1,m-1) (Pascal), s2(3; n,m) := A035324(n,m), s2(4; n,m)= A035529.
%H A048882 W. Lang, <a href="http://www.cs.uwaterloo.ca/journals/JIS/index.html">On generalizations of Stirling number triangles</a>, J. Integer Seqs., Vol. 3 (2000), #00.2.4.
%F A048882 a(n+1, m) = 4*(4*n+m)*a(n, m)/(n+1) + m*a(n, m-1)/(n+1), n >= m >= 1; a(n, m) := 0, n<m; a(n, 0) := 0; a(1, 1)=1.
%F A048882 G.f. for column m: ((-1+(1-16*x)^(-1/4))/4)^m.
%Y A048882 Cf. A035529, A034255. Row sums: A048965(n), n >= 1.
%K A048882 easy,nonn,tabl
%O A048882 0,2
%A A048882 _Wolfdieter Lang_

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