• 我们引入幂零拟群的直觉模糊理想的概念。

    We introduce the notion of an intuitionistic fuzzy ideal of a unipotent quasigroup.

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  • 引入幂零拟群的直觉模糊理想的概念,得到一些结论。

    In this paper, we introduce the notion of an intuitionistic fuzzy ideal of a unipotent quasigroups, and then some related results are investigated.

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  • 研究了拟交换链半群的结构和性质。

    Structures and properties of quasi-commutative chained semigroups are studied.

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  • 拟正则半群上的两个完全正则同余相等当且仅当它们的核正规系相同。

    Completely regular congruence on an eventually regular semigroup is uniquely determined by its kernel normal system.

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  • 并运用双重半直积给出弱LR 好拟适当半群的结构定理。

    Then we give a structure theorem of weak LR-good quasi-adequate semigroups by using the tool of dual semidirect product.

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  • 对拟内正则序半群给出了在理想和格林关系理论方面的若干刻划。

    Ideal and Greens relation theoretical characterizations of quasi intra regular ordered semigroups are given.

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  • 本文主要研究具有拟恰当断面的富足半群。

    This thesis is mainly devoted to study an abundant semigroup with a quasi-adequate transversal.

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  • 作为拟C-半群的推广,本文定义了左半正则纯整群并半群,给出了它的左半织积结构。

    As a generalization of quasi C semigroups, left semiregular orthogroups are defined in this paper.

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  • 与拟牛顿法和蚁群算法相比,新算法不仅提高了解的精确性,而且增强了收敛的可靠性。

    Compared with the quasi Newton methods and ACA, the solution accuracy of new algorithm is not only improved, but also the convergent reliability is increased.

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  • 拟正则半群上的两个完全正则同余相等当且仅当它们的核正规系相同。

    A Completely regular congruence on an eventually regular semigroup is uniquely determined by its kernel normal system.

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  • 主要包括强连续半群、积分半群与拟概自守函数的定义与基本性质。

    Chapter 2 is preliminaries, mainly including some definitions and basic properties on strongly continuous semigroups, integrated semigroups and pseudo al-most automorphic functions.

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  • 项目拟占地面积约300亩,主要建设祠堂群、古树盆景园、农业观光园、度假村四个区域。

    This project covers 300mu (20 hectare) with 4 parts: ancestral temple groups, ancient trees and miniature landscape garden, agricultural sightseeing garden and holiday resort.

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  • 给出了两个半群的半直积和圈积为矩形拟正则半群和矩形群的充要条件。

    This paper gives necessary and sufficient conditions for the Semidirect and Wreath Products of two semigroups to be Rectangular Quasi-Regular Semigroups (Rectangular Groups).

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  • 本文给出了一类特殊拟正则半群,即群的矩阵的膨胀的一系列刻划。

    In this paper, we have given some characteristics and structures of a kind special quasi-regular semigroups, that is, the inflation of matrix of groups.

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  • 利用s—拟正规子群给出有限群有正规P—补的两个定理。

    The two laws of normal P -complement for finite group have been put forward by analyzing S-quasi normal subgroups.

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  • 研究了密码中的拟完美序列和完美序列与循环差集的关系,用群表示论证明了三族循环差集的存在;进而构造出相应的拟完美序列。

    The conception "almost perfect arrays" is proposed and it is shown that the existence of an almost perfect binary array is equivalent to the existence of a certain divisible difference set.

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  • 证明左拟正规带范畴中张量积的存在性,并证明了它与半群张量积的关系,同时给出半格在左拟正规带范畴中张量积与在半格范畴中张量积之间的关系。

    The existence of a tensor product is proved in the left quasi-normal band category, and the relationship with the tensor product in the semi-group category is provided.

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  • 证明左拟正规带范畴中张量积的存在性,并证明了它与半群张量积的关系,同时给出半格在左拟正规带范畴中张量积与在半格范畴中张量积之间的关系。

    The existence of a tensor product is proved in the left quasi-normal band category, and the relationship with the tensor product in the semi-group category is provided.

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