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A decomposition of interpolated multiple zeta values has been obtained. Further,the Ohno-Zagier type of relation for interpolated multiple zeta values with full height has been deduced from regularized double shuffle relation.

In this paper, we introduce the notion of prime hyperideals and maximal hyperideals in ternary hypersemirings and we study some of their properties. We construct a ternary semiring [Formula: see text], corresponding to a strongly distributive ternary hypersemiring [Formula: see text] and obtain various results among them. We also establish an inclusion preserving bijection between the set of all prime hyperideals of [Formula: see text] and collection of all prime total k-ideals of [Formula: see text].