Abstract
In this paper, we realize $$C^*$$ -algebras of generalized Boolean dynamical systems as partial crossed products. Reciprocally, we give some sufficient conditions for a partial crossed product to be isomorphic to a $$C^*$$ -algebra of a generalized Boolean dynamical system. As an application, we show that gauge-invariant ideals of $$C^*$$ -algebras of generalized Boolean dynamical systems are themselves $$C^*$$ -algebras of generalized Boolean dynamical systems.
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