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DISTRIBUTIVE SUBSEMILATTICE

机译:准分布

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摘要

Generalization of distributive ideal to convex subsemilattice is called distributive convex subsemilattice or distributive subsemilattice. This paper deals with the above concept and the three characterization theorems (Theorems 3.1, 3.2 and 3.5) for distributive subsemilattice. The relation of distributive subsemilattice with the distributive ideal, standard ideal and neutral ideal is also established. Further its relation with the congruence class is also established. It is proved that the intersection of two distributive subsemilattices is either a distributive subsemilattice or it is empty.
机译:分布理想对凸次半子集的泛化称为分布凸次半子集或分布次半子集。本文讨论了上述概念以及分布式亚半符号的三个特征定理(定理3.1、3.2和3.5)。还建立了分配半子集与分配理想,标准理想和中立理想之间的关系。此外,还建立了它与全等类的关系。证明两个分配子半子集的交集是一个分配子半子集或为空。

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  • 来源
    《Acta Ciencia Indica》 |2014年第1期|1-13|共13页
  • 作者

    R. NATARAJAN; R. SUBBULAKSHMI;

  • 作者单位

    Department of Mathematics, Alagappa University, Karaikudi - 630 004;

    Department of Mathematics, Seethalakshmi Achi College for Women, Pallathur - 630 107;

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  • 正文语种 eng
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