s-乘数收敛及其对可允许极拓扑的不变性
s-승수수렴급기대가윤허겁탁복적불변성
S-MULTIPLIER CONVERGENCE AND ITS INVARIANCE FOR ADMISSIBLE POLAR TOPOLOGY
  • 万方数据
    系统科学与数学 계통과학여수학
    JOURNAL OF SYSTEMS SCIENCE AND MATHEMATICAL SCIENCES
    2000年 4期 474-479 ,共6页

    文松龙%金昌录%崔成日%李容录

    문송룡%금창록%최성일%리용록

    s-乘数收敛%可允许极拓扑%全程不变性%对偶不变性 s-乘數收斂%可允許極拓撲%全程不變性%對偶不變性
    s-승수수렴%가윤허겁탁복%전정불변성%대우불변성
    s-multiplier convergence%admissible polar topology%full invariance%dual invariance
    在局部凸空间中给出了s-乘数收敛性成为全程不变性的充分条件和必要条件,s-乘数收敛性成为对偶不变性的充分条件. 并证明了c-乘数收敛不是对偶不变性.
    재국부철공간중급출료s-승수수렴성성위전정불변성적충분조건화필요조건,s-승수수렴성성위대우불변성적충분조건. 병증명료c-승수수렴불시대우불변성.
    In this paper, the sufficient condition and necessarycondition are given for the s-multiplier convergence to be fullinvariance. Also we obtain sufficient condition for s-multiplierconvergence to be dual invariance in the locally convex space.Thus, we prove that c- multiplier convergence is not dual invariance.
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