bounded operator 中文意思是什麼

bounded operator 解釋
有界算符, 有界操作符
  • bounded : adj. 1. 有界限的,有限制的。2. 【數學】有界的。n. -ness
  • operator : n 1 操作者,機務員;司機,駕駛員;【軍事】電話兵;【電話】接線員,話務員(=telephone operator)...
  1. Bounded below property of composition operator on bloch space in cn unit ball

    空間上復合運算元的下有界性
  2. We study the relation of carleson measure and toeplitz operator on bergman space of bounded symmetry domians, and give a charactering of a composition operator, also give a charactering of bounded and compact weighted composition operator

    研究了有界對稱域上bergman空間的carleson測度與toeplitz運算元的關系。研究了有界對稱域上bergman空間上復合運算元的一個特性。給出了加權復合運算元的有界性及緊性的刻畫。
  3. 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 #

    然後給出banach格空問上正則運算元,有界運算元和線性運算元的關系: lve ; f ) of 。 ef ) clp , f ) ;給出了序對偶,運算元對偶和代數對偶的關系: e 』 ce 」 ce個然後引入賦值映射人證明了j是保格運算的格同態
  4. In this paper, the orthomorphisms on the archimedean riesz space r " with the usual coordinatewise ordering are characterized. also, the direct sum decomposition of an order bounded operator with respect to the orthomorphisms is obtained

    本文首先刻畫了n維歐氏空間r ~ n按通常的偏序做成的阿基米德riesz空間上正交射的特徵,以此可對r ~ n上序有界運算元作關于正交射的直和分解。
  5. And beginning with a perturbed nls equation, using a multi - scales perturbation expansion, we get the zero order and the first order equations, discuss the eigenstates of the operator in the equations, induct relevant " derivative states ", form the completeness of the bounded eigenstates of the associated operator in li space, and expand the corresponding parameters in the closure, get a series evolution equations of the coefficients in the expanded formulas, find the first order approximate solution by researching the evolution equations. this paper also gives the basis of this method - the completeness we have formed and the singular perturbation technique

    ) dinser方程的求解問題,討論了自伴運算元的本徵函數的正交性和完備性,介紹了尋求微分方程的近似解常用的攝動方法,並從帶有某種擾動項的nls方程出發,利用多重尺度的攝動方法得到了方程的零級近似方程和一級近似方程,通過對近似方程中運算元的特徵態的討論,引入適當的「導出態」 ,建立了運算元在l _ 2空間的特徵態的完備性。
  6. 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

    這里把這一問題轉化為考察有界線性運算元空間與它的正則運算元子空間在(一致)運算元拓撲之下的關系,從而部分的回答了正則運算元集合在有界線性運算元空間中有多大的問題,解決了經典banach格上強非正則運算元的存在性。
  7. Best approaching of bounded linear operator in reproducing kernel space

    再生核空間的有界線性運算元的最佳逼近
  8. Bounded linear operator

    有界線性運算元
  9. 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格間序有界運算元的序有界范數,詳細論證了正則運算元的(一致)運算元范數、正則范數和序有界范數三者之間的關系,並得到了序有界運算元空間在序有界范數之下是dedekind完備banach格的一個條件。
  10. Compact power bounded operator

    緊冪有界運算元
  11. But all the results were established on the basis that the operator in delay term is bounded. for the condition that the operator is unbounded in delay term which is constant, liu [ 4 ] and guo [ 8 ] have made some research and got some sufficient and necessary conditions

    但上述結果都是建立在時滯項所含運算元為有界運算元的基礎上,對于時滯項含無界運算元的抽象微分方程對小時滯的魯棒穩定性,劉康生[ 4 ] ,郭發明[ 8 ]做了一些研究並獲得了一些充分必要條件。
  12. In the second chapter, we use the tools of carleson measure, charactering toeplitz opeartor and compositon operator on bergman space of bounded symmetric domains

    在第二章,本文利用carleson測度這一工具,刻劃了有界對稱域上bergman空間上toeplitz運算元,復合運算元的性質。
  13. In the third chapter, we use the tool of carleson measure, charactering the bounded and compact of weighted composition operator on bergman space on strongly pseudoconvex domains, these results generalized the results of g. mirzakarimi and k. seddighi

    在第三章,利用carleson測度這一工具,刻劃了有界強擬凸域上bergman空間上加權復合運算元的有界性及緊性。推廣了g . mirzakarimi與k . seddighi在單位圓盤上加權bergman空間上獲得的結論。
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