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Bringmann and Lovejoy introduced a rank for overpartition pairs and investigated its role in congruence properties of , the number of overpartition pairs of n. In particular, they applied the theory ...
A note on the Euclidean norms of matrices with arithmetic-geometric-harmonic means.
We introduce the notion of arithmetic progression blocks or AP-blocks of Zn, which can be represented as sequences of the form (x, x+m, x+2m,..., x+(i-1)m) (mod n). Then we consider the problem of par...
An Inequality Between Compositions of Weighted Arithmetic and Geometric Means.
Abstract: In the present paper we establish some integral inequalities analogous to the well-known Hadamard inequality for a class of generalized weighted quasi-arithmetic means in integral fo...
In this note, we present sharp inequalities relating hypergeometric analogues of the arithmetic-geometric mean discussed in [5] and the power mean. The main result generalizes the corresponding sharp ...
We give a complete characterization of functions generating the same Lagrangean mean and quasi-arithmetic mean . We also solve the equation imposing some additional conditions on and 。
Absolute bounds on the mean of sum, product, max, and min: A probabilistic extension of interval arithmetic.

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