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چکیده
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This paper is devoted to study the notion of topological residuated lattices and to investigate their
properties. We show that the Boolean center of a topological residuated lattice is a topological Boolean
algebra with the induced topology. Furthermore, the conditions under which the closure of a subalgebra,
a filter or a normal filter on a topological residuated lattice is a subalgebra, a filter or a normal filter,
respectively, are established.
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