subregular nilpotent representations of lie algebras in prime ...
subregular nilpotent representations of lie algebras in prime ...
subregular nilpotent representations of lie algebras in prime ...
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58<br />
with j as above and<br />
j 0 = h 1; i +2(n , 1) , j:<br />
We have b2n = h 1; i +2n , 1 and bi + b2n+1,i = b2n for 1 i 2n, see [10],<br />
3.2(1) and 3.6(8). If j runs from bi to bi+1 , 1 (and if i