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      1. 學(xué)在北郵

        / Study in BUPT

        【數(shù)理文化節(jié)·學(xué)術(shù)講座預(yù)告】理學(xué)院首屆數(shù)理文化節(jié)學(xué)術(shù)報告第9期 —— On convex MV-algebras

        主講人 :史福貴 地點 :北京郵電大學(xué)沙河校區(qū)理學(xué)樓520 開始時間 : 2024-05-15 14:00:00 結(jié)束時間 :

        報告題目:On convex MV-algebras

        報告人:史福貴 教授(北京理工大學(xué))

        報告時間: 2024515日(周三)下午1400-1500

        主持人:朱萍 教授

        報告地點:北京郵電大學(xué)沙河校區(qū)理學(xué)樓520

        報告摘要:

        The aim of this report is to introduce convex structures on MV-algebras such that the MV-operations are convexity preserving or weak convexity preserving. Therefore, we propose the concepts of paraconvex MV-algebras and weak convex MV-algebras. We give some characterizations of weak convex MV-algebras. Further, we show that the standard MV-algebra endowed with its interval convexity is a weak convex MV-algebra. In particular, a finite MV-chain endowed with a non-trivial convex structure is a weak convex MV-algebra iff the convex structure is precisely its interval convexity. Moreover, the direct product of finite weak convex MV-algebras is still a weak convex MV-algebra. Based on this, we further get that each finite MV-algebra endowed with its interval convexity is a weak convex MV-algebra. By using ideals, we introduce the ideal convexity on an MV-algebra which turns it to be a paraconvex MV-algebra. Finally, we discuss the separation axioms on weak convex MV-algebras.

        專家簡介:

        史福貴,北京理工大學(xué)數(shù)學(xué)與統(tǒng)計學(xué)院二級教授,博士生導(dǎo)師,主要從事模糊集理論,模糊拓撲,模糊擬陣,模糊凸空間和凸代數(shù)等的研究,發(fā)表論文200余篇,主持國家自然科學(xué)基金四項和教育部博士點基金一項?,F(xiàn)任中國系統(tǒng)工程學(xué)會模糊數(shù)學(xué)與模糊系統(tǒng)委員會副理事長,北京運籌學(xué)會副理事長,北京數(shù)學(xué)會副監(jiān)事長,中國運籌學(xué)會理事;《Iranian Journal of Fuzzy Systems》、《Mathematics》、《數(shù)學(xué)實踐與認識》、《模糊系統(tǒng)與數(shù)學(xué)》等雜志編委。



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