主要集中討論重疊函數(shù)、分組函數(shù)與一致�；蛄隳Ｖg的雙遷移性。首先,利用聚合函數(shù)雙遷移性的定義研究重疊函數(shù)和分組函數(shù)的雙遷移性。其次,介紹一致模（相應(yīng)的,零模）基于重疊函數(shù)和分組函數(shù)的雙遷移性的概念和性質(zhì)。最后,討論重疊函數(shù)（相應(yīng)的,分組函數(shù)）基于一致模和零模的雙遷移性的概念和性質(zhì)。 

【文章來(lái)源】：山西大學(xué)學(xué)報(bào)(自然科學(xué)版). 2020,43(04)北大核心

【文章頁(yè)數(shù)】：12 頁(yè)

【文章目錄】：
0 Introduction
1 Preliminaries
2 Bimigrativity of overlap and grouping functions
3 Bimigrativity of uninorms over overlap and grouping functions
    3.1 Bimigrativity of uninorms over overlap functions
    3.2 Bimigrativity of uninorms over grouping functions
4 Bimigrativity of nullnorms over overlap and grouping functions
    4.1 Bimigrativity of nullnorms over overlap functions
    4.2 Bimigrativity of nullnorms over grouping functions
5 Bimigrativity of overlap and grouping functions over uninorms (resp. nullnorms)
    5.1 Bigrativity of overlap functions over uninorms
    5.2 Bigrativity of grouping functions over uninorms
    5.3 Bigrativity of overlap functions over nullnorms
    5.4 Bigrativity of grouping functions over nullnorms
6 Conclusions



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