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math.AC2008
Duality Relation for the Hilbert Series of Almost Symmetric Numerical Semigroups
Leonid G. Fel
We derive the duality relation for the Hilbert series H(d^m;z) of almost symmetric numerical semigroup S(d^m) combining it with its dual H(d^m;z^{-1}). On this basis we establish t…
math.NT2008★ 1 cited
Symmetric Numerical Semigroups Generated by Fibonacci and Lucas Triples
Leonid G. Fel
The symmetric numerical semigroups S(F_a,F_b,F_c) and S(L_k,L_m,L_n) generated by three Fibonacci (F_a,F_b,F_c) and Lucas (L_k,L_m,L_n) numbers are considered. Based on divisibilit…
math.NT2008★ 2 cited
On Summatory Totient Functions
Leonid G. Fel
The lower and upper bounds are found for the leading term of summatory totient function in various ranges of and .