Abstract
A special class of lattice-ordered modules is studied. We show that for any special class of l-modules we can define a special class of l-rings. The special radical of an l-ring R can be represented as the intersection of the l-annihilators of l-modules over R belonging to the special class. The prime radical of an l-ring R can be represented as the intersection of the l-annihilators of l-prime l-modules over R.
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