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regular operator in Chinese

Pronunciation:
How to pronounce "regular operator""regular operator" in a sentence

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  • 正則算子

Examples

  • A class of lattice - subspace in regular operator space
    正則算子空間上的一類(lèi)格子空間
  • The main purpose of the thesis is to study the existence of strongly non - regular operators between classical banach lattices
    最后,本文的主要目的是研究經(jīng)典banach格上強(qiáng)非正則算子的存在性。
  • Chapter 4 is mainly about the properties of regular operators . we give two examples to show that regular norm and operator norm may not equal to each other and the module for operator on banach lattice may not exist firstly
    第四章研究了一類(lèi)正則算子的性質(zhì),首先行出例子說(shuō)明正則范數(shù)與算子范數(shù)一般不相等,而且對(duì)任意算子不一定有模存在
  • Then the relation of regular operators , bounded operators and linear operators on banach lattices are given , that is lr ( e , f ) lb ( e , f ) l ( e , f ) ; order dual , operator dual and algebra dual are related , i . e . e " c e * c e #
    然后給出banach格空問(wèn)上正則算子,有界算子和線(xiàn)性算子的關(guān)系: lve ; f ) of 。 ef ) clp , f ) ;給出了序?qū)ε迹阕訉?duì)偶和代數(shù)對(duì)偶的關(guān)系: e ’ ce ” ce個(gè)然后引入賦值映射人證明了j是保格運(yùn)算的格同態(tài)
  • Then the order bound norm imposed on the order bounded operators between two banach lattices is fully studied . the results include the relationships between the order bound norm and the other two types of norms of a regular operator ; respectively , and a condition under which the space of order bounded operators is a dedekind complete banach lattice
    接著討論了banach格間序有界算子的序有界范數(shù),詳細(xì)論證了正則算子的(一致)算子范數(shù)、正則范數(shù)和序有界范數(shù)三者之間的關(guān)系,并得到了序有界算子空間在序有界范數(shù)之下是dedekind完備banach格的一個(gè)條件。
  • Alternatively , we investigate the relationships between the space of bounded operators and its regular operator subspace with respect to the operator norm topology , thereby answering partially the question of how big the regular operator subspace is and discussing the existence of strongly non - regular operators between some classical banach lattices
    這里把這一問(wèn)題轉(zhuǎn)化為考察有界線(xiàn)性算子空間與它的正則算子子空間在(一致)算子拓?fù)渲碌年P(guān)系,從而部分的回答了正則算子集合在有界線(xiàn)性算子空間中有多大的問(wèn)題,解決了經(jīng)典banach格上強(qiáng)非正則算子的存在性。

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