A two-parameter generalization of the Glasby-Paseman sequence is conjectured to be unimodal and log-concave with explicit peaks and asymptotics; the claims are proved for l=2 and a=1.
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Unimodality and log-concavity of generalized Glasby-Paseman sequences
A two-parameter generalization of the Glasby-Paseman sequence is conjectured to be unimodal and log-concave with explicit peaks and asymptotics; the claims are proved for l=2 and a=1.