2019•Asian-European Journal of MathematicsRequires access

Congruence relations on almost distributive lattices-II

Gezahagne Mulat Addis

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Abstract

For a given ideal [Formula: see text] of an almost distributive lattice [Formula: see text], we study the smallest and the largest congruence relation on [Formula: see text] having [Formula: see text] as a congruence class.

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What this paper is about

For a given ideal [Formula: see text] of an almost distributive lattice [Formula: see text], we study the smallest and the largest congruence relation on [Formula: see text] having [Formula: see text] as a congruence class.

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OpenAlex reports 2 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

For a given ideal [Formula: see text] of an almost distributive lattice [Formula: see text], we study the smallest and the largest congruence relation on [Formula: see text] having [Formula: see text] as a congruence class.

Key concepts: Distributive property, Congruence (geometry), Distributive lattice, Mathematics, Congruence lattice problem, Congruence relation, Ideal (ethics), Pure mathematics

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