On ockham algebras whose endomorphism semigroups are regular

Abstract
If an Ockham algebra L belongs to a Berman class and its endomorphism semi­group End L is regular then necessarily L ∈ Kp 2 for some p. For a given L∈Kp 2 the question of precisely when End L is regular is solved in the case where L is subdirectly irre­ducible. Using a particular construction, we show that every Berman class Kp 2 contains an algebra L for which End L is an inverse semigroup.
Keywords

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