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   <subfield code="a">Compact right multipliers on a Banach algebra related to locally compact semigroups</subfield>
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   <subfield code="c">[Saeid Maghsoudi, Mohammad Mehdipour, Rasoul Nasr-Isfahani]</subfield>
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   <subfield code="a">For a locally compact semigroup ${\mathcal{S}}$, let $L_{0}^{\infty}({\mathcal{S}},M_{a}({\mathcal{S}}))$ be the Banach space of all μ-measurable ($\mu\in M_{a}({\mathcal{S}})$) functions vanishing at infinity, where $M_{a}({\mathcal{S}})$ denotes the algebra of all measures in the measure algebra $M({\mathcal{S}})$ of ${\mathcal{S}}$ with continuous translations. Here, we study right compact multipliers on the Banach algebra $L_{0}^{\infty}({\mathcal{S}},M_{a}({\mathcal{S}}))^{*}$ equipped with an Arens product.</subfield>
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